formula

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( A ) )  * (( ele ))  == ( ( CR ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( A ) )  * (( pi ))  == ( ( CR ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  )^2  * (( b ))  == ( ( CR ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  )^2  * (( gfel ))  == ( ( CR ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( eb ) )  )  * (( Zpo ))  == ( ( CR ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( pimasb ) )  )  * (( v ))  == ( ( CR ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( p ) )  )  * (( gpo ))  == ( ( CR ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  == ( ( CR )  )

  ( ( b ) * inttrap( b , b ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( gb ) * inttrap( gb , gb ))  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  + (( Z ) * inttrap( Z , Z ))  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( b ) * inttrap( b , b ))  == ( ( CR ) * inttrap( CR , CR ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( CR ) * inttrap( CR , CR ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  + (( Z ) * inttrap( Z , Z ))  == ( ( CR ) * inttrap( CR , CR ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )^2  + (( gme ) * inttrap( -gme , -gme ))  == ( ( CR ) * inttrap( CR , CR ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( CR ) * inttrap( CR , CR ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  + (( gme ) * inttrap( -gme , -gme ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( zet ) )  )  - (( c ))  == ( ( CR ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( b ) * inttrap( b , b ) )  )  + (( cm ) * inttrap( cm , cm ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( cm ) * inttrap( cm , cm ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  *  ( ( v ) )  )  - (( t ))  == ( ( CR ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( CR ) * inttrap( CR , CR ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( CR ) * inttrap( CR , CR ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( CR ) / inttrap( CR , CR ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( CR )  inttrap( CR , CR ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( CR ) / inttrap( CR , CR ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( CR ) / inttrap( CR , CR ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( Z ) / inttrap( Z , Z ) )  )  + (( e ) / inttrap( e , e ))  == ( ( CR ) / inttrap( CR , CR ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( m ) / inttrap( m , m ))  == ( ( CR )  inttrap( CR , CR ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( X ) * inttrap( X , X ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( e ) )  - (( inf ))  == ( ( X ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( X ) * inttrap( X , X ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( eln ) * inttrap( eln , eln ) )  )  + (( inf ) * inttrap( inf , inf ))  == ( ( X ) * inttrap( X , X ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( X ) * inttrap( X , X ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( X ) / inttrap( X , X ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  - (( zet ) * inttrap( zet , zet ))  == ( ( betta ) * inttrap( -betta , -betta ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( zet ) * inttrap( zet , zet ))  == ( ( betta ) * inttrap( -betta , -betta ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( eo ) * inttrap( eo , eo ))  == ( ( betta ) * inttrap( -betta , -betta ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( betta ) * inttrap( -betta , -betta ))  * (( e ) * inttrap( e , e ))  == ( ( betta ) * inttrap( -betta , -betta ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( zet ) * inttrap( zet , zet ))  == ( ( betta ) * inttrap( -betta , -betta ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  + (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( betta ) / inttrap( -betta , -betta ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( p ) / inttrap( p , p ))  == ( ( betta ) / inttrap( -betta , -betta ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( A ) * inttrap( A , A ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( pi ) * inttrap( pi , pi ))  == ( ( A ) * inttrap( A , A ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ele ) / inttrap( ele , ele ) )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( A ) / inttrap( A , A ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( A ) / inttrap( A , A ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( A ) / inttrap( A , A ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Zpo ) )  * (( Z ))  == ( ( b ) )

 (  ( ( cpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( CR ))  == ( ( b ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( epb ) )  )  * (( gpo ))  == ( ( b ) )

 sqrt( ( ( A ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( cm ))  == ( ( b ) )

 sqrt( ( ( du ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( e ))  == ( ( b ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  == ( ( b ) * inttrap( b , b ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( b ) * inttrap( b , b ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( b ) * inttrap( b , b ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  + (( epb ) * inttrap( epb , epb ))  == ( ( b ) * inttrap( b , b ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( b ) * inttrap( b , b ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  - (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( b ) * inttrap( b , b ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( inf ) * inttrap( inf , inf ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( b ) * inttrap( b , b ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( gb ) * inttrap( gb , gb ))  == ( ( b ) * inttrap( b , b ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  + (( inf ) * inttrap( inf , inf ))  == ( ( b ) * inttrap( b , b ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  * (( eln ) * inttrap( eln , eln ))  == ( ( b ) * inttrap( b , b ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eb ) )  )  - (( e ))  == ( ( b ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( gm ) * inttrap( gm , gm ))  == ( ( b ) * inttrap( b , b ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( b ) / inttrap( b , b ))  == ( ( b ) / inttrap( b , b ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( b ) / inttrap( b , b ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( b ) / inttrap( b , b ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( b ) / inttrap( b , b ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( b ) / inttrap( b , b ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( inf ) / inttrap( inf , inf ))  == ( ( b ) / inttrap( b , b ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( X ) )  * (( eln ))  == ( ( eb ) )

  ( ( CR ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( CR ))  == ( ( eb ) )

  ( ( CR ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( s ))  == ( ( eb ) )

  ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( cm ))  == ( ( eb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( eb ) )  * (( t ))  == ( ( eb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  == ( ( eb )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( eb ))  == ( ( eb ) )

  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( m * c ) )  == ( ( eb ) )

  ( ( ele ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( zeb ))  == ( ( eb ) )

  ( ( eln ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( mb ))  == ( ( eb ) )

  ( ( s ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( CR ))  == ( ( eb ) )

  ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( cm ))  == ( ( eb ) )

  ( ( m * c )  )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( du ))  == ( ( eb ) )

  ( ( mb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( eln ))  == ( ( eb ) )

  ( ( pi ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( zeb ))  == ( ( eb ) )

  ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( cm ))  == ( ( eb ) )

  ( ( cm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( zeb ))  == ( ( eb ) )

  ( ( cm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( X ))  == ( ( eb ) )

  ( ( cm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Pimm ))  == ( ( eb ) )

  ( ( cm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gm ))  == ( ( eb ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Pimm ) )  * (( pimasb ))  == ( ( eb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  * (( PIU ))  == ( ( eb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ep ) )  * (( du ))  == ( ( eb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Zepiz ) )  * (( CR ))  == ( ( eb ) )

  ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( cm ))  == ( ( eb ) )

  ( ( zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( ele ))  == ( ( eb ) )

  ( ( zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( pi ))  == ( ( eb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  )^2  * (( A ))  == ( ( eb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  )^2  * (( A ))  == ( ( eb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  * (( c ))  == ( ( eb ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gme ) )  )^2  * (( s ))  == ( ( eb ) )

 (  ( ( gb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( Zpo ))  == ( ( eb ) )

 (  ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( b ))  == ( ( eb ) )

 (  ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( gfel ))  == ( ( eb ) )

 (  ( ( gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( Zpo ))  == ( ( eb ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gb ) )  )^2  * (( c ))  == ( ( eb ) )

 (  ( ( c ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( CR ))  == ( ( eb ) )

 (  ( ( zet ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( inf ))  == ( ( eb ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )^2  * (( Zpo ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eln ) )  )  * (( gb ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  == ( ( eb )  )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  == ( ( eb ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )  * (( Zpo ))  == ( ( eb ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( p ) )  )  * (( s ))  == ( ( eb ) )

 sqrt( ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( e ))  == ( ( eb ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  == ( ( eb ) )

 sqrt( ( ( b ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( gb ))  == ( ( eb ) )

 sqrt( ( ( b ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( t ))  == ( ( eb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( eb ))  == ( ( eb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( zet ) )  )  * (( gb ))  == ( ( eb ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( c ))  == ( ( eb ) )

 sqrt( ( ( eb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( CR ))  == ( ( eb ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( eln ) )  )  * (( s ))  == ( ( eb ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ev ) )  )  * (( cpo ))  == ( ( eb ) )

 sqrt( ( ( ele ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( v ))  == ( ( eb ) )

 sqrt( ( ( eln ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( cm ))  == ( ( eb ) )

 sqrt( ( ( e ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( CR ))  == ( ( eb ) )

 sqrt( ( ( Z ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( maxZUm ))  == ( ( eb ) )

 sqrt( ( ( ZU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( s ))  == ( ( eb ) )

 sqrt( ( ( Zpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( epb ))  == ( ( eb ) )

 sqrt( ( ( gb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( maxZUm ))  == ( ( eb ) )

 sqrt( ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( e ))  == ( ( eb ) )

 sqrt( ( ( gfel ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( gb ))  == ( ( eb ) )

 sqrt( ( ( gfel ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( t ))  == ( ( eb ) )

 sqrt( ( ( g ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( e ))  == ( ( eb ) )

 sqrt( ( ( inf ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( pimasb ))  == ( ( eb ) )

 sqrt( ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Z ))  == ( ( eb ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( eb )  )

 sqrt( ( ( m ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( eb ) )

 sqrt( ( ( pi ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( v ))  == ( ( eb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) )  )  * (( m * c ) )  == ( ( eb ) )

 sqrt( ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( e ))  == ( ( eb ) )

 sqrt( ( ( t ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( gpo ))  == ( ( eb ) )

 sqrt( ( ( t ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( Pimm ))  == ( ( eb ) )

 sqrt( ( ( cm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( gpo ))  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( s ) )  )  * (( m * c ) )  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ev ) )  )  * (( zeb ))  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) )  )  * (( ele ))  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) )  )  * (( pi ))  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )  == ( ( eb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( t ) )  )  * (( Zpo ))  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( X ) )  )  * (( gb ))  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zeb ) )  )  * (( eo ))  == ( ( eb ) )

 sqrt( ( ( v ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( CR ))  == ( ( eb ) )

 sqrt( ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( eo ))  == ( ( eb ) )

 sqrt( ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( e ))  == ( ( eb ) )

 sqrt( ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m ))  == ( ( eb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gpo ) )  - (( maxZUm ))  == ( ( eb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( v ) )  - (( c ))  == ( ( eb ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  - (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( p ) * inttrap( p , p ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( p ) * inttrap( p , p ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  + (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( g ) * inttrap( g , g ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Z ) )  - (( c ))  == ( ( eb ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Z ) * inttrap( Z , Z ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  ( ( Zepiz ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( gpo ))  == ( ( eb ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  - (( t ))  == ( ( eb ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gb ) )  )^2  - (( pimasb ))  == ( ( eb ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  - (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eln ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )^2  - (( pimasb ))  == ( ( eb ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( g ) * inttrap( g , g ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  - (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( s ))  == ( ( eb ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( ev ) * inttrap( ev ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( CR ) )  )^2  - (( eb ))  == ( ( eb ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 ( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( s ) )  )^2  - (( s ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( m * c )  )  )  - (( eb ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )  - (( Zpo ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( m ) )  )  - (( eb ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Pimm ) )  )  - (( s ))  == ( ( eb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  )  - (( s ))  == ( ( eb ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( zet ) * inttrap( zet , zet ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  - (( t ))  == ( ( eb ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( c ))  == ( ( eb ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gm ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( m * c ) )  == ( ( eb ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( b ) * inttrap( b , b ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( eb ))  == ( ( eb ) )

 sqrt( ( ( PIU ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( pimasb ))  == ( ( eb ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( c ) )  )  - (( m ))  == ( ( eb ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gb ) )  )  - (( ele ))  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gb ) )  )  - (( pi ))  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( pimasb ) )  )  - (( m ))  == ( ( eb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )  - (( Zpo ))  == ( ( eb ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( eb ) * inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( e ) / inttrap( e , e ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  * (( b ) / inttrap( b , b ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( du ) / inttrap( du , du ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( p ) / inttrap( p , p ) )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( eo ) / inttrap( eo , eo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( gpo ) / inttrap( gpo , gpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eln ) / inttrap( eln , eln ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eo ) / inttrap( eo , eo ) )  - (( cm ) / inttrap( cm , cm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( A ) / inttrap( A , A ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( g ) / inttrap( g , g ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( m ) / inttrap( m , m ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( p ) / inttrap( p , p ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( CR ) / inttrap( CR , CR ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( A ) / inttrap( A , A ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( e ) / inttrap( e , e ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( e ) / inttrap( e , e ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( ele ) / inttrap( ele , ele ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( pi ) / inttrap( pi , pi ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( ev ) / inttrap( ev ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  - (( eo ) / inttrap( eo , eo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( betta ) / inttrap( -betta , -betta ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( cm ) / inttrap( cm , cm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( gb ) / inttrap( gb , gb ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( m ) / inttrap( m , m ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m ) / inttrap( m , m ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( b ) / inttrap( b , b ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( gfel ) / inttrap( gfel , gfel ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( m ) / inttrap( m , m ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( ele ) / inttrap( ele , ele ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( Z ) / inttrap( Z , Z ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( cm ) / inttrap( cm , cm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( e ) / inttrap( e , e ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( e ) / inttrap( e , e ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( ele ) / inttrap( ele , ele ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( pi ) / inttrap( pi , pi ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( m ) / inttrap( m , m ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( m ) / inttrap( m , m ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( b ) / inttrap( b , b ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( e ) / inttrap( e , e ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( e ) / inttrap( e , e ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eb ) / inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( eb )  inttrap( eb+1 , eb+1 ) )

  ( ( CR ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( A ))  == ( ( ele ) )

  ( ( A ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( CR ))  == ( ( ele ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( e ) )  * (( pimasb ))  == ( ( ele ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( pimasb ) )  * (( e ))  == ( ( ele ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( eln ) )  * (( t ))  == ( ( ele ) )

  ( ( ZU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( t ))  == ( ( ele ) )

  ( ( gpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( Pimm ))  == ( ( ele ) )

  ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( gpo ))  == ( ( ele ) )

  ( ( t ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( ZU ))  == ( ( ele ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( zeb ) )  * (( eb ))  == ( ( ele ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )^2  * (( eln ))  == ( ( ele ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ele ) )  )  * (( s ))  == ( ( ele ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( pi ) )  )  * (( s ))  == ( ( ele ) )

 sqrt( ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( CR ))  == ( ( ele ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ep ) )  )  * (( Zepiz ))  == ( ( ele ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  )  * (( eb ))  == ( ( ele ) )

 sqrt( ( ( v ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( zeb ))  == ( ( ele ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Z ) * inttrap( Z , Z ) )  - (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( e ) * inttrap( e , e ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( e ) * inttrap( e , e ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - (( ele ))  == ( ( ele ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - (( pi ))  == ( ( ele ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( inf ))  == ( ( ele ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( CR ) * inttrap( CR , CR ))  == ( ( ele ) * inttrap( ele , ele ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( gb ) * inttrap( gb , gb ))  * (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( eo ) * inttrap( eo , eo ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( m ) * inttrap( m , m ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  )^2  - (( eo ))  == ( ( ele ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( epb ) * inttrap( epb , epb ) )  )  - (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( e ) * inttrap( e , e ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( pi ) * inttrap( pi , pi ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  * (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( gme ))  == ( ( ele ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( v ))  == ( ( ele ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) )  )  + (( m ) * inttrap( m , m ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( zet ) * inttrap( zet , zet ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( m ) * inttrap( m , m ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( g ) * inttrap( g , g ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( m ))  == ( ( ele ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( b ) * inttrap( b , b ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gpo ) )  )  - (( m * c ) )  == ( ( ele ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gb ) )  )  - (( eb ))  == ( ( ele ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( e ) * inttrap( e , e ))  == ( ( ele ) * inttrap( ele , ele ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( ele ) * inttrap( ele , ele ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( ele ) / inttrap( ele , ele ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( ele ) / inttrap( ele , ele ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  - (( pi ) / inttrap( pi , pi ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( eo ) / inttrap( eo , eo ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( ele )  inttrap( ele , ele ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pi ) / inttrap( pi , pi ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( m ) / inttrap( m , m ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( cm ) / inttrap( cm , cm ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) )  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( pi ) / inttrap( pi , pi ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( ele )  inttrap( ele , ele ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( ele ) / inttrap( ele , ele ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( m ) / inttrap( m , m ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( ele )  inttrap( ele , ele ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  * (( m ) / inttrap( m , m ))  == ( ( ele )  inttrap( ele , ele ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  - (( m ) / inttrap( m , m ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( ele )  inttrap( ele , ele ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gb ) / inttrap( gb , gb ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( m ) / inttrap( m , m ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( b ) / inttrap( b , b ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( ele ) / inttrap( ele , ele ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( ele )  inttrap( ele , ele ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( ele )  inttrap( ele , ele ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( e ) / inttrap( e , e ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( pi ) / inttrap( pi , pi ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( p ) / inttrap( p , p ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( m ) / inttrap( m , m ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( e ) / inttrap( e , e ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( p ) / inttrap( p , p ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( b ) / inttrap( b , b ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  * (( m ) / inttrap( m , m ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( ele )  inttrap( ele , ele ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( ele ) / inttrap( ele , ele ) )

 sqrt( ( ( eb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( X ))  == ( ( eln ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  + (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( eln ) * inttrap( eln , eln ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( gfoe ))  == ( ( eln ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( eln ) * inttrap( eln , eln ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eln ) * inttrap( eln , eln ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eln ) * inttrap( eln , eln ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eln ) * inttrap( eln , eln ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eln ) * inttrap( eln , eln ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( eln ) / inttrap( eln , eln ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( b ) / inttrap( b , b ))  == ( ( eln ) / inttrap( eln , eln ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( eln ) / inttrap( eln , eln ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( eln ) / inttrap( eln , eln ))  == ( ( eln ) / inttrap( eln , eln ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( ele ) / inttrap( ele , ele ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eln ) / inttrap( eln , eln ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  + (( cpo ) / inttrap( cpo , cpo ))  == ( ( eln ) / inttrap( eln , eln ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( e ) / inttrap( e , e ) )  == ( ( eo ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  * (( cpo ))  == ( ( eo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  * (( gpo ))  == ( ( eo ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  * (( gb ))  == ( ( eo ) )

 (  ( ( ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( g ))  == ( ( eo ) )

 (  ( ( gb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( ele ))  == ( ( eo ) )

 (  ( ( gb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( pi ))  == ( ( eo ) )

 (  ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( p ))  == ( ( eo ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( gm ) )  )  * (( c ))  == ( ( eo ) )

 sqrt( ( ( CR ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( epb ))  == ( ( eo ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gb ))  == ( ( eo ) )

 sqrt( ( ( eb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( g ))  == ( ( eo ) )

 sqrt( ( ( ecuoue ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( m * c ) )  == ( ( eo ) )

 sqrt( ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( PIU ))  == ( ( eo ) )

 sqrt( ( ( gb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( ecuoue ))  == ( ( eo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  )  * (( cpo ))  == ( ( eo ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( eo ) )  )  * (( t ))  == ( ( eo ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pimasb ) )  - (( s ))  == ( ( eo ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( A ) )  - (( c ))  == ( ( eo ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pi ) * inttrap( pi , pi ))  * (( pi ) * inttrap( pi , pi ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ele ) * inttrap( ele , ele ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  - (( Pimm ))  == ( ( eo ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cm ) * inttrap( cm , cm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( gpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  - (( gme ))  == ( ( eo ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( v ) )  - (( pimasb ))  == ( ( eo ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( m ) * inttrap( m , m ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( b ) * inttrap( b , b ))  == ( ( eo ) * inttrap( eo , eo ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )^2  - (( c ))  == ( ( eo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  - (( eo ) * inttrap( eo , eo ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( CR ) * inttrap( CR , CR ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( betta ) * inttrap( -betta , -betta ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eo ) * inttrap( eo , eo ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  )^2  - (( ele ))  == ( ( eo ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  )^2  - (( pi ))  == ( ( eo ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  + (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gb ) )  )  - (( c ))  == ( ( eo ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( cm ) )  )  - (( m ))  == ( ( eo ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( ele ) * inttrap( ele , ele ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( e ) * inttrap( e , e ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( t ) )  )  - (( s ))  == ( ( eo ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( m ) * inttrap( m , m ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gm ) * inttrap( gm , gm ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( m * c )  )  )  - (( Zpo ))  == ( ( eo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( m ) )  )  - (( Zpo ))  == ( ( eo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( e ))  == ( ( eo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( p ) * inttrap( p , p ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( eln ) )  )  - (( s ))  == ( ( eo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( eo ) * inttrap( eo , eo ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) * inttrap( eo , eo ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  * (( X ) / inttrap( X , X ))  == ( ( eo )  inttrap( eo , eo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( ele ) / inttrap( ele , ele ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( eo )  inttrap( eo , eo ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( epb ) / inttrap( epb , epb ) )  + (( e ) / inttrap( e , e ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( eo )  inttrap( eo , eo ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( inf ) / inttrap( inf , inf ) )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( eo )  inttrap( eo , eo ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eo )  inttrap( eo , eo ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( eo )  inttrap( eo , eo ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( eo )  inttrap( eo , eo ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eo )  inttrap( eo , eo ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo )  inttrap( eo , eo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( betta ) / inttrap( -betta , -betta ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( eo )  inttrap( eo , eo ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( eo ) / inttrap( eo , eo ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )^2  * (( du ) / inttrap( du , du ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( e ) / inttrap( e , e ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( m ) / inttrap( m , m ) )  )  * (( e ) / inttrap( e , e ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( gb ) / inttrap( gb , gb ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( eo )  inttrap( eo , eo ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( m ) / inttrap( m , m ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( eb ) )  )  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( m ) / inttrap( m , m ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( e ) / inttrap( e , e ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( m ) / inttrap( m , m ) )  )  + (( e ) / inttrap( e , e ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( e ) / inttrap( e , e ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( A ) / inttrap( A , A ) )  )  + (( e ) / inttrap( e , e ))  == ( ( eo ) / inttrap( eo , eo ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( eo ) / inttrap( eo , eo ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( X ) * inttrap( X , X ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( p ) * inttrap( p , p ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( p ) * inttrap( p , p ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( s ) )  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( e ) * inttrap( e , e ) )  * (( e ) * inttrap( e , e ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( cpo ) * inttrap( cpo , cpo ))  * (( eln ) * inttrap( eln , eln ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( e ) * inttrap( e , e ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( X ) * inttrap( X , X ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( A ) * inttrap( A , A ))  == ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )

 (  ( ( b ) / inttrap( b , b ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( ecuoue )  inttrap( ecuoue , ecuoue ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )^2  + ((gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Z ) / inttrap( Z , Z ))  * (( p ) / inttrap( p , p ))  == ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Z ) )  * (( t ))  == ( ( e ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  * (( Z ))  == ( ( e ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  * (( inf ))  == ( ( e ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  * (( inf ))  == ( ( e ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( zet ) )  * (( Zepiz ))  == ( ( e ) )

  ( ( CR ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( Zpo ))  == ( ( e ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( p ) )  * (( ecuoue ))  == ( ( e ) )

  ( ( Zpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( CR ))  == ( ( e ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( m * c )  )  * (( pimasb ))  == ( ( e ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  * (( m * c ) )  == ( ( e ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( m ) )  * (( pimasb ))  == ( ( e ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  * (( Z ))  == ( ( e ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zepiz ) )  * (( ecuoue ))  == ( ( e ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( v ) )  * (( t ))  == ( ( e ) )

 (  ( ( Z ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( eo ))  == ( ( e ) )

 (  ( ( gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( PIU ))  == ( ( e ) )

 (  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( inf ))  == ( ( e ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gfoe ) )  )^2  * (( g ))  == ( ( e ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( g ) )  )^2  * (( du ))  == ( ( e ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( inf ) )  )^2  * (( g ))  == ( ( e ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  )^2  * (( Z ))  == ( ( e ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( ecuoue ) )  )  * (( s ))  == ( ( e ) )

 sqrt( ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( cm ))  == ( ( e ) )

 sqrt( ( ( b ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( v ))  == ( ( e ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( e ))  == ( ( e ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( A ) )  )  * (( c ))  == ( ( e ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( zet ) )  )  * (( Zpo ))  == ( ( e ) )

 sqrt( ( ( ele ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( mb ))  == ( ( e ) )

 sqrt( ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( maxZUm ))  == ( ( e ) )

 sqrt( ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cm ))  == ( ( e ) )

 sqrt( ( ( gfel ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( v ))  == ( ( e ) )

 sqrt( ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( gb ))  == ( ( e ) )

 sqrt( ( ( pi ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( mb ))  == ( ( e ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ZU ) )  )  * (( ecuoue ))  == ( ( e ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( PIU ))  == ( ( e ) )

 sqrt( ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( cm ))  == ( ( e ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( du ) )  )  * (( b ))  == ( ( e ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( du ) )  )  * (( gfel ))  == ( ( e ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( epb ) )  )  * (( ele ))  == ( ( e ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( epb ) )  )  * (( pi ))  == ( ( e ) )

 sqrt( ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cm ))  == ( ( e ) )

 sqrt( ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Pimm ))  == ( ( e ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( v ) )  - (( m ))  == ( ( e ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( e ) * inttrap( e , e ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( e ) * inttrap( e , e ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( e ) * inttrap( e , e ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( X ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( cpo ))  == ( ( e ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( e ) * inttrap( e , e ) )

  ( ( betta ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  - (( gme ))  == ( ( e ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( e ) )  - (( gpo ))  == ( ( e ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  - (( cm ))  == ( ( e ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  - (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( e ) * inttrap( e , e ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( mb ) )  - (( t ))  == ( ( e ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eo ) * inttrap( eo , eo ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pi ) * inttrap( pi , pi ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( b ) * inttrap( b , b ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gme ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  - (( gme ))  == ( ( e ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  * (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( e ) * inttrap( e , e ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( e ) * inttrap( e , e ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cm ) * inttrap( cm , cm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( cpo ) )  - (( pimasb ))  == ( ( e ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( e ) * inttrap( e , e ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( e ) * inttrap( e , e ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( p ) * inttrap( p , p ))  == ( ( e ) * inttrap( e , e ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( e ) * inttrap( e , e ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( c ) )  - (( Pimm ))  == ( ( e ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( e ) * inttrap( e , e ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

  ( ( zeb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  - (( c ))  == ( ( e ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( e ) * inttrap( e , e ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( e ) * inttrap( e , e ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( e ) * inttrap( e , e ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  - (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( du ) * inttrap( du , du ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  - (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( e ) * inttrap( e , e ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 ( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Zpo ) )  )^2  - (( gb ))  == ( ( e ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pimasb ) )  )  - (( s ))  == ( ( e ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  - (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( zet ) )  )  - (( Pimm ))  == ( ( e ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eb ) )  )  - (( b ))  == ( ( e ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eb ) )  )  - (( gfel ))  == ( ( e ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( zeb ) )  )  - (( m * c ) )  == ( ( e ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  )  - (( c ))  == ( ( e ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( e ) * inttrap( e , e ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( ele ) * inttrap( ele , ele ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( g ) * inttrap( g , g ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( CR ) )  )  - (( s ))  == ( ( e ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( PIU ) )  )  - (( m ))  == ( ( e ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( ele ) * inttrap( ele , ele ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ecuoue ) )  )  - (( c ))  == ( ( e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( Zpo ) )  )  - (( e ))  == ( ( e ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( eo ))  == ( ( e ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( epb ) * inttrap( epb , epb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( ele ) * inttrap( ele , ele ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eb ) )  )  - (( Zpo ))  == ( ( e ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zpo ) )  )  - (( c ))  == ( ( e ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( b ) * inttrap( b , b ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( Z ) * inttrap( Z , Z ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( e ) * inttrap( e , e ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( e ) * inttrap( e , e ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( e )  inttrap( e , e ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( e ) / inttrap( e , e ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( e ) / inttrap( e , e ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Z ) / inttrap( Z , Z ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( du ) / inttrap( du , du ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( e )  inttrap( e , e ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( gb ) / inttrap( gb , gb ))  == ( ( e ) / inttrap( e , e ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( e ) / inttrap( e , e ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( e ) / inttrap( e , e ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( e )  inttrap( e , e ) )

  ( ( ZU ) / inttrap( ZU ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( e )  inttrap( e , e ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gb ) / inttrap( gb , gb ))  * (( cm ) / inttrap( cm , cm ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( Z ) / inttrap( Z , Z ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( e )  inttrap( e , e ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( gm ) / inttrap( gm , gm ))  == ( ( e ) / inttrap( e , e ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( e )  inttrap( e , e ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e )  inttrap( e , e ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( Z ) / inttrap( Z , Z ))  == ( ( e ) / inttrap( e , e ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( ZU ) / inttrap( ZU ))  == ( ( e )  inttrap( e , e ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( e ) / inttrap( e , e ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( Z ) / inttrap( Z , Z ))  == ( ( e )  inttrap( e , e ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( du ) / inttrap( du , du ))  == ( ( e )  inttrap( e , e ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( inf ) / inttrap( inf , inf ))  == ( ( e ) / inttrap( e , e ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( e ) / inttrap( e , e ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( cm ) / inttrap( cm , cm ))  == ( ( e ) / inttrap( e , e ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( e )  inttrap( e , e ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( e ) / inttrap( e , e ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( gb ) / inttrap( gb , gb ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  + (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( e )  inttrap( e , e ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( e ) / inttrap( e , e ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  * (( ele ) / inttrap( ele , ele ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  * (( pi ) / inttrap( pi , pi ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( m ) / inttrap( m , m ))  * (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( b ) / inttrap( b , b ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  )  + (( m ) / inttrap( m , m ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( cm ) / inttrap( cm , cm ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( g ) / inttrap( g , g ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( e ) / inttrap( e , e ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( e )  inttrap( e , e ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( eo ) )  )  * (( cpo ))  == ( ( epb ) )

  ( ( gm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( Zpo ))  == ( ( epb ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( epb ) * inttrap( epb , epb ) )

  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( mb ) * inttrap( mb , mb ))  == ( ( epb ) * inttrap( epb , epb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( gpo ))  == ( ( epb ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( gb ) * inttrap( gb , gb ))  == ( ( epb ) * inttrap( epb , epb ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  * (( eln ) * inttrap( eln , eln ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( gm ) * inttrap( gm , gm ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m ) * inttrap( m , m ))  * (( CR ) * inttrap( CR , CR ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( mb ) * inttrap( mb , mb ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  * (( eln ) * inttrap( eln , eln ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( mb ) * inttrap( mb , mb ))  == ( ( epb ) * inttrap( epb , epb ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( mb ) * inttrap( mb , mb ))  == ( ( epb ) * inttrap( epb , epb ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  + (( mb ) / inttrap( mb , mb ))  == ( ( epb ) / inttrap( epb , epb ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( epb ) / inttrap( epb , epb ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  + (( mb ) / inttrap( mb , mb ))  == ( ( epb ) / inttrap( epb , epb ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( epb )  inttrap( epb , epb ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  )^2  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( zet ) / inttrap( zet , zet ) )  )  * (( e ) / inttrap( e , e ))  == ( ( epb )  inttrap( epb , epb ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( epb )  inttrap( epb , epb ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( m ) / inttrap( m , m ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( ZU ) / inttrap( ZU ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( epb )  inttrap( epb , epb ) )

 sqrt( ( ( ZU ) / inttrap( ZU ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( epb )  inttrap( epb , epb ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  + (( mb ) / inttrap( mb , mb ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Z ) / inttrap( Z , Z ))  * (( cm ) / inttrap( cm , cm ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( mb ) / inttrap( mb , mb ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  + (( mb ) / inttrap( mb , mb ))  == ( ( epb ) / inttrap( epb , epb ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( epb )  inttrap( epb , epb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  * (( inf ))  == ( ( Z ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  * (( ecuoue ))  == ( ( Z ) )

  ( ( b ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( Zpo ))  == ( ( Z ) )

  ( ( Zpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( b ))  == ( ( Z ) )

  ( ( Zpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( gfel ))  == ( ( Z ) )

  ( ( gfel ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( Zpo ))  == ( ( Z ) )

  ( ( Pimm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( PIU ))  == ( ( Z ) )

  ( ( PIU ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( Pimm ))  == ( ( Z ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ecuoue ) )  * (( eln ))  == ( ( Z ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zepiz ) )  * (( gm ))  == ( ( Z ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( X ) )  * (( Zepiz ))  == ( ( Z ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) )  )^2  * (( epb ))  == ( ( Z ) )

 (  ( ( cpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( e ))  == ( ( Z ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( du ) )  )  * (( g ))  == ( ( Z ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( g ) )  )  * (( inf ))  == ( ( Z ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( mb ) )  )  * (( eb ))  == ( ( Z ) )

 sqrt( ( ( b ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( Z ) )

 sqrt( ( ( Zpo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( p ))  == ( ( Z ) )

 sqrt( ( ( gfel ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( Z ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( maxZUm ) )  )  * (( v ))  == ( ( Z ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Z ) * inttrap( Z , Z ) )  - (( ele ) * inttrap( ele , ele ))  == ( ( Z ) * inttrap( Z , Z ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  + (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  + (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  + (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( du ) * inttrap( du , du ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( e ) )  - (( gme ))  == ( ( Z ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( ele ) * inttrap( ele , ele ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Z ) * inttrap( Z , Z ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( Z ) * inttrap( Z , Z ) )

 (  ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( t ))  == ( ( Z ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) )  )^2  - (( gb ))  == ( ( Z ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( b ) * inttrap( b , b ))  == ( ( Z ) * inttrap( Z , Z ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( Z ) * inttrap( Z , Z ) )

 (  ( ( Pimm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( gme ))  == ( ( Z ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( Z ) * inttrap( Z , Z ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( Z ) * inttrap( Z , Z ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( p ) * inttrap( p , p ))  == ( ( Z ) * inttrap( Z , Z ) )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  - (( gb ))  == ( ( Z ) )

 ( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  + (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( epb ) * inttrap( epb , epb ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( gm ) )  )  - (( v ))  == ( ( Z ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( eln ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( t ))  == ( ( Z ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eo ) * inttrap( eo , eo ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( eb ) )  )  - (( Pimm ))  == ( ( Z ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( Z ) )  )  - (( maxZUm ))  == ( ( Z ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eo ) )  )  - (( s ))  == ( ( Z ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( m ) * inttrap( m , m ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( p ) * inttrap( p , p ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( e ) * inttrap( e , e ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( Z ) * inttrap( Z , Z ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( e ) * inttrap( e , e ))  == ( ( Z ) * inttrap( Z , Z ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Z )  inttrap( Z , Z ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Z )  inttrap( Z , Z ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  * (( eln ) / inttrap( eln , eln ))  == ( ( Z )  inttrap( Z , Z ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( m ) / inttrap( m , m ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eo ) / inttrap( eo , eo ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  - (( pi ) / inttrap( pi , pi ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gpo ) / inttrap( gpo , gpo ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  - (( Z ) / inttrap( Z , Z ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( A ) / inttrap( A , A ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( g ) / inttrap( g , g ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z )  inttrap( Z , Z ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( p ) / inttrap( p , p ) )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( Z ) / inttrap( Z , Z ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( e ) / inttrap( e , e ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )^2  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( Z )  inttrap( Z , Z ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Z )  inttrap( Z , Z ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eo ) / inttrap( eo , eo ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( Z ) / inttrap( Z , Z ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z )  inttrap( Z , Z ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( Z )  inttrap( Z , Z ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( Z ) / inttrap( Z , Z ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( inf ) / inttrap( inf , inf ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( p ) / inttrap( p , p ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( ele ) / inttrap( ele , ele ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( A ) / inttrap( A , A ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eo ) )  )  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  + (( m ) / inttrap( m , m ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( b ) / inttrap( b , b ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cm ) / inttrap( cm , cm ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( A ) / inttrap( A , A ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m ) / inttrap( m , m ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( A ) / inttrap( A , A ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z )  inttrap( Z , Z ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( Z ) / inttrap( Z , Z ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Z )  inttrap( Z , Z ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  * (( m ))  == ( ( Zpo ) )

  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( v ))  == ( ( Zpo ) )

  ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gb ))  == ( ( Zpo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  * (( t ))  == ( ( Zpo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( Zpo ))  == ( ( Zpo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( A ) )  * (( inf ))  == ( ( Zpo ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  == ( ( Zpo ) )

  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( c ))  == ( ( Zpo ) )

  ( ( ele ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( zet ))  == ( ( Zpo ) )

  ( ( eln ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( eo ))  == ( ( Zpo ) )

  ( ( eo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( eln ))  == ( ( Zpo ) )

  ( ( e ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Zepiz ))  == ( ( Zpo ) )

  ( ( gb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( p ))  == ( ( Zpo ) )

  ( ( gb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( X ))  == ( ( Zpo ) )

  ( ( gb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Pimm ))  == ( ( Zpo ) )

  ( ( gb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gm ))  == ( ( Zpo ) )

  ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gb ))  == ( ( Zpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  == ( ( Zpo ) )

  ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( PIU ))  == ( ( Zpo ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( Zpo )  )

  ( ( pi ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( zet ))  == ( ( Zpo ) )

  ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( gb ))  == ( ( Zpo ) )

  ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( gb ))  == ( ( Zpo ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( Zpo )  )

  ( ( PIU ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( mb ))  == ( ( Zpo ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( X ) )  * (( mb ))  == ( ( Zpo ) )

  ( ( c ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( du ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( CR ) )  * (( e ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( b ) )  * (( Z ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfel ) )  * (( Z ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  * (( eb ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  * (( v ))  == ( ( Zpo ) )

  ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( CR ))  == ( ( Zpo ) )

  ( ( zet ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( ele ))  == ( ( Zpo ) )

  ( ( zet ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( pi ))  == ( ( Zpo ) )

  ( ( Zepiz ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( e ))  == ( ( Zpo ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  )^2  * (( p ))  == ( ( Zpo ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  * (( eb ))  == ( ( Zpo ) )

 (  ( ( CR ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( du ))  == ( ( Zpo ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( epb ) )  )^2  * (( epb ))  == ( ( Zpo ) )

 (  ( ( Zpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( epb ))  == ( ( Zpo ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )^2  * (( inf ))  == ( ( Zpo ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zet ) )  )^2  * (( b ))  == ( ( Zpo ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zet ) )  )^2  * (( gfel ))  == ( ( Zpo ) )

 (  ( ( PIU ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( eo ))  == ( ( Zpo ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  )^2  * (( X ))  == ( ( Zpo ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gb ) )  )^2  * (( eb ))  == ( ( Zpo ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  )^2  * (( gpo ))  == ( ( Zpo ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Pimm ) )  )^2  * (( s ))  == ( ( Zpo ) )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  )^2  * (( ZU ))  == ( ( Zpo ) )

 (  ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( gb ))  == ( ( Zpo ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )^2  * (( Zpo ))  == ( ( Zpo ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eln ) )  )  * (( eo ))  == ( ( Zpo ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )  * (( m * c ) )  == ( ( Zpo ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  )  * (( m ))  == ( ( Zpo ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  == ( ( Zpo ) )

 sqrt( ( ( CR ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cm ))  == ( ( Zpo ) )

 sqrt( ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m * c ) )  == ( ( Zpo ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( Zepiz ) )  )  * (( t ))  == ( ( Zpo ) )

 sqrt( ( ( b ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eo ))  == ( ( Zpo ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( Zpo ))  == ( ( Zpo ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( X ) )  )  * (( gb ))  == ( ( Zpo ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  == ( ( Zpo ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eb ))  == ( ( Zpo ) )

 sqrt( ( ( eo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( gpo ))  == ( ( Zpo ) )

 sqrt( ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( Zpo ) )

 sqrt( ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( Zpo ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  == ( ( Zpo )  )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  == ( ( Zpo )  )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  == ( ( Zpo ) )

 sqrt( ( ( gfel ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eo ))  == ( ( Zpo ) )

 sqrt( ( ( g ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( Pimm ))  == ( ( Zpo ) )

 sqrt( ( ( inf ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( t ))  == ( ( Zpo ) )

 sqrt( ( ( m * c )  )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( c ) )  )  * (( s ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ecuoue ) )  )  * (( m ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) )  )  * (( c ))  == ( ( Zpo ) )

 sqrt( ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( v ))  == ( ( Zpo ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  == ( ( Zpo )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( s ) )  )  * (( c ))  == ( ( Zpo ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ev ) )  )  * (( Zepiz ))  == ( ( Zpo ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )  * (( m * c ) )  == ( ( Zpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( A ) )  )  * (( Z ))  == ( ( Zpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ele ) )  )  * (( pimasb ))  == ( ( Zpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( pi ) )  )  * (( pimasb ))  == ( ( Zpo ) )

 sqrt( ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( ele ))  == ( ( Zpo ) )

 sqrt( ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pi ))  == ( ( Zpo ) )

 sqrt( ( ( cpo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( gpo ))  == ( ( Zpo ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  == ( ( Zpo ) )

 sqrt( ( ( zet ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( e ))  == ( ( Zpo ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( e ) )  - (( pimasb ))  == ( ( Zpo ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  - (( pimasb ))  == ( ( Zpo ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( mb ) * inttrap( mb , mb ) )  - (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  - (( v ))  == ( ( Zpo ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( b ) * inttrap( b , b ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Z ) )  - (( pimasb ))  == ( ( Zpo ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( t ))  == ( ( Zpo ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gm ) * inttrap( gm , gm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( X ) * inttrap( X , X ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( mb ))  == ( ( Zpo ) )

  ( ( gm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( epb ))  == ( ( Zpo ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( mb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( gpo ))  == ( ( Zpo ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( p ) * inttrap( p , p ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  - (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  - (( s ))  == ( ( Zpo ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( m * c )  )  - (( Pimm ))  == ( ( Zpo ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( m ) )  - (( Pimm ))  == ( ( Zpo ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ele ) )  - (( c ))  == ( ( Zpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( pi ) )  - (( c ))  == ( ( Zpo ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ev ) * inttrap( ev ) )  * (( ep ) * inttrap( ep , ep ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( g ) * inttrap( g , g ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  - (( s ))  == ( ( Zpo ) )

 (  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( g ) * inttrap( g , g ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ele ) )  )^2  - (( t ))  == ( ( Zpo ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pi ) )  )^2  - (( t ))  == ( ( Zpo ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( eb ) )  )  - (( Zpo ))  == ( ( Zpo ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )  - (( eb ))  == ( ( Zpo ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )  - (( m ))  == ( ( Zpo ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( cm ) )  )  - (( gb ))  == ( ( Zpo ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  - (( s ))  == ( ( Zpo ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  - (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gm ) * inttrap( gm , gm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  - (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )  - (( m * c ) )  == ( ( Zpo ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( gm ) )  )  - (( m ))  == ( ( Zpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( s ))  == ( ( Zpo ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( m ))  == ( ( Zpo ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( m * c )  )  )  - (( eo ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )  - (( s ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( m ) )  )  - (( eo ))  == ( ( Zpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( epb ) * inttrap( epb , epb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( m ) * inttrap( m , m ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( t ))  == ( ( Zpo ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( c ))  == ( ( Zpo ) )

 sqrt( ( ( PIU ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( m * c ) )  == ( ( Zpo ) )

 sqrt( ( ( PIU ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( Zpo ))  == ( ( Zpo ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eb ) )  )  - (( e ))  == ( ( Zpo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( cm ) )  )  - (( cm ))  == ( ( Zpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )  - (( eb ))  == ( ( Zpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gb ) )  )  - (( Zpo ))  == ( ( Zpo ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( m ) / inttrap( m , m ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( g ) / inttrap( g , g ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( p ) / inttrap( p , p ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  - (( m ) / inttrap( m , m ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( m ) / inttrap( m , m ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( ep ) / inttrap( ep , ep ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( cm ) / inttrap( cm , cm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( gme ) / inttrap( -gme , -gme ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( ele ) / inttrap( ele , ele ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( pi ) / inttrap( pi , pi ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( ep ) / inttrap( ep , ep ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  - (( e ) / inttrap( e , e ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( ZU ) / inttrap( ZU ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) )  )^2  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) )  )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( e ) / inttrap( e , e ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( m ) / inttrap( m , m ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( m ) / inttrap( m , m ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  * (( e ) / inttrap( e , e ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( m ) / inttrap( m , m ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( eo ) / inttrap( eo , eo ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Zpo )  inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  * (( Pimm ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( du ) )  * (( X ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  * (( Pimm ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  * (( pimasb ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) )  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  == ( ( s )  )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( p ) )  * (( maxZUm ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Pimm ) )  * (( t ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  * (( Zpo ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  * (( eb ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( zeb ) )  * (( maxZUm ))  == ( ( s ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  == ( ( s ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) * inttrap( ep , ep ) )  == ( ( s )  )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) / inttrap( ep , ep ) )  == ( ( s ) )

  ( ( CR ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( maxZUm ))  == ( ( s ) )

  ( ( X ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( m * c ) )  == ( ( s ) )

  ( ( X ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( c ))  == ( ( s ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  * (( eo ))  == ( ( s ) )

  ( ( X ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( pimasb ))  * (( Zpo ))  == ( ( s ) )

  ( ( A ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( eb ))  == ( ( s ) )

  ( ( A ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( Zpo ))  == ( ( s ) )

  ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( Z ))  == ( ( s ) )

  ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gb ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  * (( t ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( s ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( CR ) )  * (( Zpo ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( A ) )  * (( cpo ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( epb ) )  * (( m ))  == ( ( s ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( mb ) )  * (( m ))  == ( ( s ) )

  ( ( eb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s ) )

  ( ( eb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( A ))  == ( ( s ) )

  ( ( eb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s ) )

  ( ( eb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( ele ))  == ( ( s ) )

  ( ( eb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( pi ))  == ( ( s ) )

  ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( m * c ) )  == ( ( s ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s )  )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s ) )

  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( eb ))  == ( ( s ) )

  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( v ))  == ( ( s ) )

  ( ( eo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( Zepiz ))  == ( ( s ) )

  ( ( ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  == ( ( s ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  == ( ( s )  )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  == ( ( s ) )

  ( ( epb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gpo ))  == ( ( s ) )

  ( ( epb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( cm ))  == ( ( s ) )

  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( c ))  == ( ( s ) )

  ( ( Z ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( t ))  == ( ( s ) )

  ( ( Z ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( b ))  == ( ( s ) )

  ( ( Z ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gfel ))  == ( ( s ) )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( pimasb ))  == ( ( s ) )

  ( ( Zpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( m ))  == ( ( s ) )

  ( ( Zpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  == ( ( s ) )

  ( ( Zpo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( A ))  == ( ( s ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  == ( ( s )  )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  == ( ( s ) )

  ( ( gb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( t ))  == ( ( s ) )

  ( ( gb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( b ))  == ( ( s ) )

  ( ( gb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gfel ))  == ( ( s ) )

  ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( m ))  == ( ( s ) )

  ( ( gm ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Zpo ))  * (( eb ))  == ( ( s ) )

  ( ( gm ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Zpo ))  * (( v ))  == ( ( s ) )

  ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( Z ))  == ( ( s ) )

  ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( gb ))  == ( ( s ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( A ) * inttrap( 1 , 1 ) )  * (( s ))  * (( Zpo ))  == ( ( s ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ecuoue ) * inttrap( 1 , 1 ) )  * (( s ))  * (( s ))  == ( ( s ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ep ) )  * (( PIU ))  == ( ( s ) )

  ( ( gfoe ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( gme ))  * (( m * c ) )  == ( ( s ) )

  ( ( gpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( epb ))  == ( ( s ) )

  ( ( gpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( mb ))  == ( ( s ) )

  ( ( inf ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( pimasb ))  * (( eo ))  == ( ( s ) )

  ( ( inf ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( t ))  * (( cpo ))  == ( ( s ) )

  ( ( m * c )  )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( X ))  == ( ( s ) )

  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( c ))  == ( ( s ) )

  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( eb ))  == ( ( s ) )

  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( v ))  == ( ( s ) )

  ( ( mb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gpo ))  == ( ( s ) )

  ( ( mb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( cm ))  == ( ( s ) )

  ( ( mb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( eb ))  * (( Pimm ))  == ( ( s ) )

  ( ( mb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( s ))  * (( maxZUm ))  == ( ( s ) )

  ( ( mb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( m ))  * (( e ))  == ( ( s ) )

  ( ( mb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( v ))  * (( Pimm ))  == ( ( s ) )

  ( ( m ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( gm ))  == ( ( s ) )

  ( ( m ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( zet ))  == ( ( s ) )

  ( ( m ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( Zpo ))  == ( ( s ) )

  ( ( m ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( pimasb ))  == ( ( s ) )

  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( c ))  == ( ( s ) )

  ( ( m ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( Zepiz ))  == ( ( s ) )

  ( ( maxZUm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( CR ))  == ( ( s ) )

  ( ( maxZUm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( maxZUm ))  == ( ( s ) )

  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( eb ))  == ( ( s ) )

  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( v ))  == ( ( s ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ecuoue ) )  * (( pimasb ))  == ( ( s ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ep ) )  * (( p ))  == ( ( s ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( g ) )  * (( m ))  == ( ( s ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Zepiz ) )  * (( m ))  == ( ( s ) )

  ( ( pimasb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( Zpo ))  == ( ( s ) )

  ( ( pimasb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( m ))  == ( ( s ) )

  ( ( PIU ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( PIU ))  == ( ( s ) )

  ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( Z ))  == ( ( s ) )

  ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( gb ))  == ( ( s ) )

  ( ( cm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( epb ))  == ( ( s ) )

  ( ( cm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( mb ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  * (( eb ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  * (( v ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( X ) )  * (( PIU ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  * (( Pimm ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  * (( pimasb ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( p ) )  * (( gpo ))  == ( ( s ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zeb ) )  * (( gpo ))  == ( ( s ) )

  ( ( c ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( m * c ) )  == ( ( s ) )

  ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Z ))  == ( ( s ) )

  ( ( c ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( c ))  == ( ( s ) )

  ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( m ))  == ( ( s ) )

  ( ( c ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( X ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( du ) )  * (( eln ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  * (( e ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( epb ) )  * (( m * c ) )  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  * (( Z ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  * (( gb ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  * (( Z ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  * (( m * c ) )  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( p ) )  * (( ele ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( p ) )  * (( pi ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( PIU ) )  * (( t ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zeb ) )  * (( ele ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zeb ) )  * (( pi ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  * (( ele ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  * (( gb ))  == ( ( s ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  * (( pi ))  == ( ( s ) )

  ( ( v ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s ) )

  ( ( v ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s ) )

  ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( ele ))  == ( ( s ) )

  ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( pi ))  == ( ( s ) )

  ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( m * c ) )  == ( ( s ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  * (( epb ))  == ( ( s ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  * (( mb ))  == ( ( s ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  * (( Z ))  == ( ( s ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  * (( gb ))  == ( ( s ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s )  )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s )  )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( s ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  == ( ( s ) )

  ( ( zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s ) )

  ( ( zeb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( t ))  * (( e ))  == ( ( s ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s )  )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s ) )

  ( ( zet ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( m ))  == ( ( s ) )

  ( ( zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s ) )

  ( ( zet ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( pimasb ))  * (( c ))  == ( ( s ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s )  )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  == ( ( s ) )

  ( ( Zepiz ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( eo ))  == ( ( s ) )

  ( ( Zepiz ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( m ))  == ( ( s ) )

  ( ( Zepiz ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( s ))  * (( Pimm ))  == ( ( s ) )

  ( ( Zepiz ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( pimasb ))  * (( m * c ) )  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( A ) )  )^2  * (( du ))  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ele ) )  )^2  * (( v ))  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  )^2  * (( pimasb ))  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pi ) )  )^2  * (( v ))  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )^2  * (( m * c ) )  == ( ( s ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )^2  * (( Pimm ))  == ( ( s ) )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  )^2  * (( gpo ))  == ( ( s ) )

 (  ( ( X ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( cm ))  == ( ( s ) )

 (  ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( eb ))  == ( ( s ) )

 (  ( ( X ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( Zpo ))  * (( m ))  == ( ( s ) )

 (  ( ( X ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( s ))  * (( ele ))  == ( ( s ) )

 (  ( ( X ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( s ))  * (( pi ))  == ( ( s ) )

 (  ( ( X ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( c ))  * (( m * c ) )  == ( ( s ) )

 (  ( ( betta ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  * (( eln ))  == ( ( s ) )

 (  ( ( betta ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( PIU ))  == ( ( s ) )

 (  ( ( betta ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( betta ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( gpo ))  == ( ( s ) )

 (  ( ( A ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( Pimm ))  == ( ( s ) )

 (  ( ( A ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( Zpo ))  * (( eb ))  == ( ( s ) )

 (  ( ( A ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( Zpo ))  * (( v ))  == ( ( s ) )

 (  ( ( b ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( X ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eln ) )  )^2  * (( b ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eln ) )  )^2  * (( gfel ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ecuoue ) )  )^2  * (( inf ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( epb ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( g ) )  )^2  * (( p ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( g ) )  )^2  * (( zeb ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( mb ) )  )^2  * (( PIU ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( zeb ) )  )^2  * (( X ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Zepiz ) )  )^2  * (( zeb ))  == ( ( s ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Zepiz ) )  )^2  * (( zet ))  == ( ( s ) )

 (  ( ( eb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( gpo ))  == ( ( s ) )

 (  ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( cm ))  == ( ( s ) )

 (  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ep ) )  )^2  * (( b ))  == ( ( s ) )

 (  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ep ) )  )^2  * (( gfel ))  == ( ( s ) )

 (  ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( b ))  == ( ( s ) )

 (  ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( gfel ))  == ( ( s ) )

 (  ( ( eln ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( epb ))  == ( ( s ) )

 (  ( ( eln ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( mb ))  == ( ( s ) )

 (  ( ( eo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( ep ))  == ( ( s ) )

 (  ( ( ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( ecuoue ))  == ( ( s ) )

 (  ( ( ecuoue ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( inf ))  == ( ( s ) )

 (  ( ( e ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s ) )

 (  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( eb ))  == ( ( s ) )

 (  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( v ))  == ( ( s ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s )  )

 (  ( ( e ) / inttrap( e , e ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s ) )

 (  ( ( epb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( gm ))  == ( ( s ) )

 (  ( ( epb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( g ))  == ( ( s ) )

 (  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( eo ))  == ( ( s ) )

 (  ( ( Zpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( PIU ))  == ( ( s ) )

 (  ( ( Zpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( p ))  == ( ( s ) )

 (  ( ( Zpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( zeb ))  == ( ( s ) )

 (  ( ( Zpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( zet ))  == ( ( s ) )

 (  ( ( gb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( eo ))  == ( ( s ) )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( p ) )  )^2  == ( ( s ) )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  == ( ( s )  )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  == ( ( s ) )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zeb ) )  )^2  == ( ( s ) )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  == ( ( s )  )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  == ( ( s ) )

 (  ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( gm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( gfel ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( X ))  == ( ( s ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( p ) * inttrap( 1 , 1 ) )  )^2  * (( s ))  * (( s ))  == ( ( s ) )

 (  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( gfoe ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( zeb ))  == ( ( s ) )

 (  ( ( gfoe ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( zet ))  == ( ( s ) )

 (  ( ( g ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( eb ))  == ( ( s ) )

 (  ( ( gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( v ))  == ( ( s ) )

 (  ( ( gme ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( pimasb ))  == ( ( s ) )

 (  ( ( inf ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( zeb ))  == ( ( s ) )

 (  ( ( inf ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( zet ))  == ( ( s ) )

 (  ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( c ))  == ( ( s ) )

 (  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( Z ))  == ( ( s ) )

 (  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( gb ))  == ( ( s ) )

 (  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( Pimm ))  == ( ( s ) )

 (  ( ( m * c )  )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( gpo ))  == ( ( s ) )

 (  ( ( m * c )  )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( ev ))  == ( ( s ) )

 (  ( ( mb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( gm ))  == ( ( s ) )

 (  ( ( mb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( zet ))  == ( ( s ) )

 (  ( ( m ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( ep ))  == ( ( s ) )

 (  ( ( m ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( e ))  == ( ( s ) )

 (  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( Z ))  == ( ( s ) )

 (  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( gb ))  == ( ( s ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( du ) )  )^2  * (( du ))  == ( ( s ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ecuoue ) )  )^2  * (( e ))  == ( ( s ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( g ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Zepiz ) )  )^2  * (( PIU ))  == ( ( s ) )

 (  ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  == ( ( s ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  == ( ( s )  )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  == ( ( s ) )

 (  ( ( Pimm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( Zpo ))  == ( ( s ) )

 (  ( ( pimasb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( t ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gfoe ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( inf ) )  )^2  * (( maxZUm ))  == ( ( s ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )^2  * (( eb ))  == ( ( s ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )^2  * (( c ))  == ( ( s ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zet ) )  )^2  * (( A ))  == ( ( s ) )

 (  ( ( c ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s ) )

 (  ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( cpo ))  == ( ( s ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  )^2  * (( cm ))  == ( ( s ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s )  )

 (  ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( s ) )

 (  ( ( cpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( du ))  == ( ( s ) )

 (  ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( cm ))  == ( ( s ) )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  )^2  == ( ( s ) )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  == ( ( s )  )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) / inttrap( du , du ) )  )^2  == ( ( s ) )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  )^2  * (( eln ))  == ( ( s ) )

 (  ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  * (( eln ))  == ( ( s ) )

 (  ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  * (( ecuoue ))  == ( ( s ) )

 (  ( ( zet ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( PIU ))  == ( ( s ) )

 (  ( ( zet ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( m ))  == ( ( s ) )

 (  ( ( zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( gpo ))  == ( ( s ) )

 (  ( ( Zepiz ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( PIU ))  == ( ( s ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  * (( c ))  == ( ( s ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )^2  * (( s ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )  * (( s ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( A ) )  )  * (( e ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  )  * (( v ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ecuoue ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )  * (( t ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )  * (( t ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  )  * (( v ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( mb ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( CR ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( X ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( du ) )  )  * (( eo ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eln ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ev ) )  )  * (( inf ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ecuoue ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gm ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( g ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Zepiz ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ep ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( ele ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( ele ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( ele ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( eo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( cm ))  == ( ( s ) )

 sqrt( ( ( eo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( m ))  == ( ( s ) )

 sqrt( ( ( ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( ecuoue ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gpo ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( e ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( eo ))  == ( ( s ) )

 sqrt( ( ( epb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( epb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( epb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s )  )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( Z ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( Z ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( Z ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Pimm ))  == ( ( s ) )

 sqrt( ( ( Z ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( Z ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m * c ) )  * (( e ))  == ( ( s ) )

 sqrt( ( ( Z ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pimasb ))  * (( Pimm ))  == ( ( s ) )

 sqrt( ( ( Zpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( gpo ))  == ( ( s ) )

 sqrt( ( ( Zpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Z ))  == ( ( s ) )

 sqrt( ( ( Zpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( gb ))  == ( ( s ) )

 sqrt( ( ( Zpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( s ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( PIU ))  == ( ( s ) )

 sqrt( ( ( s ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( e ))  == ( ( s ) )

 sqrt( ( ( s ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( s ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( maxZUm ))  == ( ( s ) )

 sqrt( ( ( gb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( gb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( gb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Pimm ))  == ( ( s ) )

 sqrt( ( ( gb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( du ) )  )  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( s )  )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( s ) )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) * inttrap( 1 , 1 ) )  )  * (( s ))  * (( eb ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) * inttrap( 1 , 1 ) )  )  * (( s ))  * (( v ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( A ) * inttrap( 1 , 1 ) )  )  * (( s ))  * (( c ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( du ) * inttrap( 1 , 1 ) )  )  * (( Zpo ))  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ep ) )  )  * (( m ))  == ( ( s ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zet ) * inttrap( 1 , 1 ) )  )  * (( s ))  * (( Zpo ))  == ( ( s ) )

 sqrt( ( ( inf ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( inf ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s )  )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( mb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( mb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( mb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( s ))  * (( eo ))  == ( ( s ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s )  )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( m ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( cpo ))  == ( ( s ) )

 sqrt( ( ( m ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cm ))  == ( ( s ) )

 sqrt( ( ( maxZUm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m * c ) )  == ( ( s ) )

 sqrt( ( ( pi ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( pi ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( pi ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( b ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( du ) )  )  * (( e ))  == ( ( s ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfel ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( Pimm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( Pimm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Pimm ))  == ( ( s ) )

 sqrt( ( ( Pimm ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pimasb ))  * (( eo ))  == ( ( s ) )

 sqrt( ( ( Pimm ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( t ))  * (( cpo ))  == ( ( s ) )

 sqrt( ( ( pimasb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( maxZUm ))  == ( ( s ) )

 sqrt( ( ( pimasb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( PIU ))  == ( ( s ) )

 sqrt( ( ( pimasb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( ele ))  == ( ( s ) )

 sqrt( ( ( pimasb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pi ))  == ( ( s ) )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( PIU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( e ))  == ( ( s ) )

 sqrt( ( ( PIU ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m ))  == ( ( s ) )

 sqrt( ( ( t ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( t ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( t ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( maxZUm ))  == ( ( s ) )

 sqrt( ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( cm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( Z ))  == ( ( s ) )

 sqrt( ( ( cm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gb ))  == ( ( s ) )

 sqrt( ( ( cm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( X ) )  )  * (( m ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( du ) )  )  * (( Z ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( du ) )  )  * (( gb ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eo ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Z ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ZU ) )  )  * (( maxZUm ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gb ) )  )  * (( s ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  == ( ( s )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( p ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  )  == ( ( s )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( p ) / inttrap( p , p ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )  * (( t ))  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zeb ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  == ( ( s )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zet ) )  )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  == ( ( s )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  == ( ( s ) )

 sqrt( ( ( c ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( gpo ))  == ( ( s ) )

 sqrt( ( ( c ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( eo ))  == ( ( s ) )

 sqrt( ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  )  * (( pimasb ))  == ( ( s ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Zepiz ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( cpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( e ))  == ( ( s ) )

 sqrt( ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m ))  == ( ( s ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  )  * (( c ))  == ( ( s ) )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( v ))  == ( ( s ) )

 sqrt( ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eb ))  == ( ( s ) )

 sqrt( ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( v ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  - (( s ))  == ( ( s ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pimasb ) )  - (( eo ))  == ( ( s ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gb ) * inttrap( gb , gb ) )  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) * inttrap( ep , ep ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( c ))  == ( ( s ) )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eln ) )  - (( c ))  == ( ( s ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( epb ) )  - (( maxZUm ))  == ( ( s ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( zet ) * inttrap( zet , zet ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( g ) * inttrap( g , g ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ZU ) * inttrap( ZU ) )  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  - (( Zpo ))  == ( ( s ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  - (( s ))  == ( ( s ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( epb ) * inttrap( epb , epb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  - (( pimasb ))  == ( ( s ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( CR ) * inttrap( CR , CR ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( A ) * inttrap( A , A ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( du ) * inttrap( du , du ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( g ) * inttrap( g , g ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( p ) * inttrap( p , p ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( p ) * inttrap( p , p ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  )^2  - (( s ))  == ( ( s ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( du ) * inttrap( du , du ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )^2  - (( c ))  == ( ( s ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  - (( Zpo ))  == ( ( s ) )

 (  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  - (( t ))  == ( ( s ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( g ) * inttrap( g , g ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( ZU ) * inttrap( ZU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( du ) * inttrap( du , du ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( gb ))  == ( ( s ) )

 (  ( ( gb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( eb ))  == ( ( s ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( betta ) * inttrap( -betta , -betta ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ZU ) * inttrap( ZU ) )  )^2  * (( ZU ) * inttrap( ZU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  - (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  - (( s ))  == ( ( s ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( ev ) * inttrap( ev ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( ev ) * inttrap( ev ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( epb ) )  )^2  - (( t ))  == ( ( s ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( du ) * inttrap( du , du ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( ZU ) * inttrap( ZU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( ZU ) * inttrap( ZU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( du ) * inttrap( du , du ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  - (( pimasb ))  == ( ( s ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( betta ) * inttrap( -betta , -betta ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( ZU ) * inttrap( ZU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( du ) * inttrap( du , du ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  - (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) / inttrap( du , du ) )  )^2  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  - (( m * c ) )  == ( ( s ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 ( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( s ) )  )^2  - (( eb ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )  - (( pimasb ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )  - (( m ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Pimm ) )  )  - (( eb ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pimasb ) )  )  - (( e ))  == ( ( s ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )  - (( v ))  == ( ( s ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  )  - (( eb ))  == ( ( s ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( inf ) )  )  - (( t ))  == ( ( s ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  - (( Zpo ))  == ( ( s ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  - (( s ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  )  - (( v ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )  - (( m * c ) )  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( inf ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )  - (( m * c ) )  == ( ( s ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( m * c ) )  == ( ( s ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( s ))  == ( ( s ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( v ))  == ( ( s ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( v ))  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( t ) )  )  - (( eo ))  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( CR ) )  )  - (( e ))  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eo ) )  )  - (( Z ))  == ( ( s ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( g ) )  )  - (( pimasb ))  == ( ( s ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  - (( s ))  == ( ( s ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( pimasb ))  == ( ( s ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( Zpo ))  == ( ( s ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( g ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )  - (( Zpo ))  == ( ( s ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  - (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( s ))  == ( ( s ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( m * c ) )  == ( ( s ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )  - (( pimasb ))  == ( ( s ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( m ) * inttrap( m , m ) )  )  - (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) / inttrap( p , p ) )  )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )  - (( m ))  == ( ( s ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( t ))  == ( ( s ) )

 sqrt( ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( pimasb ))  == ( ( s ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( e ) * inttrap( e , e ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( eln ) )  )  - (( eo ))  == ( ( s ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( s ) * inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( du ) / inttrap( du , du ) )  * (( X ) / inttrap( X , X ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( p ) / inttrap( p , p ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  - (( m ) / inttrap( m , m ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( du ) / inttrap( du , du ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( eb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( A ) / inttrap( A , A ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( eln ) / inttrap( eln , eln ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( A ) / inttrap( A , A ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( e ) / inttrap( e , e ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( X ) / inttrap( X , X ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( p ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( epb ) / inttrap( epb , epb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( mb ) / inttrap( mb , mb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( e ) / inttrap( e , e ) )  - (( e ) / inttrap( e , e ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( g ) / inttrap( g , g ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( X ) / inttrap( X , X ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( b ) / inttrap( b , b ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( m ) / inttrap( m , m ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( p ) / inttrap( p , p ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( v ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ev ) / inttrap( ev ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ev ) / inttrap( ev ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( zeb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( e ) / inttrap( e , e ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m ) / inttrap( m , m ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( eln ) / inttrap( eln , eln ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( g ) / inttrap( g , g ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( p ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( ep ) / inttrap( ep , ep ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( X ) / inttrap( X , X ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( ep ) / inttrap( ep , ep ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( b ) / inttrap( b , b ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( g ) / inttrap( g , g ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( g ) / inttrap( g , g ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( ep ) / inttrap( ep , ep ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( eln ) / inttrap( eln , eln ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  == ( ( s ) / inttrap( s+1 , s+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 ( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( pi ) / inttrap( pi , pi ) )  )  - (( ele ) / inttrap( ele , ele ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( e ) / inttrap( e , e ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( du ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( X ) / inttrap( X , X ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( du ) / inttrap( du , du ) )  )  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( b ) / inttrap( b , b ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gm ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( g ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( g ) / inttrap( g , g ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( pi ) / inttrap( pi , pi ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ev ) / inttrap( ev ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( s )  inttrap( s+1 , s+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m ) / inttrap( m , m ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( s ) / inttrap( s+1 , s+1 ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( mb ) )  * (( ecuoue ))  == ( ( gb ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( b ) )  * (( s ))  == ( ( gb ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( gfel ) )  * (( s ))  == ( ( gb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )^2  * (( CR ))  == ( ( gb ) )

 (  ( ( Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( gb ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( gb )  )

 (  ( ( gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( eo ))  == ( ( gb ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfoe ) )  )^2  * (( gm ))  == ( ( gb ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( inf ) )  )^2  * (( gm ))  == ( ( gb ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )^2  * (( eo ))  == ( ( gb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Zepiz ) )  )  * (( inf ))  == ( ( gb ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )  * (( eo ))  == ( ( gb ) )

 sqrt( ( ( X ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( Zpo ))  == ( ( gb ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( mb ) )  )  * (( v ))  == ( ( gb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( CR ) )  )  * (( PIU ))  == ( ( gb ) )

 sqrt( ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( gpo ))  == ( ( gb ) )

 sqrt( ( ( cm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eln ))  == ( ( gb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  )  * (( cpo ))  == ( ( gb ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  )  * (( gpo ))  == ( ( gb ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( CR ) * inttrap( CR , CR ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( e ) * inttrap( e , e ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ele ) * inttrap( ele , ele ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( epb ) * inttrap( epb , epb ))  == ( ( gb ) * inttrap( gb , gb ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  - (( pimasb ))  == ( ( gb ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( X ) * inttrap( X , X ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( b ) * inttrap( b , b ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( gfel ) * inttrap( gfel , gfel ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( s ))  == ( ( gb ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( b ) * inttrap( b , b ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) )  )^2  - (( Z ))  == ( ( gb ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( e ) * inttrap( e , e ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  - (( e ) * inttrap( e , e ))  == ( ( gb ) * inttrap( gb , gb ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  - (( Z ))  == ( ( gb ) )

 ( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Zpo ) )  )^2  - (( e ))  == ( ( gb ) )

 ( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) )  )  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Z ) )  )  - (( t ))  == ( ( gb ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( cm ) )  )  - (( Zpo ))  == ( ( gb ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( gb ) )  )  - (( t ))  == ( ( gb ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( v ) )  )  - (( Pimm ))  == ( ( gb ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( PIU ) * inttrap( PIU , PIU ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( m ) )  )  - (( v ))  == ( ( gb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gb ) )  )  - (( gme ))  == ( ( gb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( m * c )  )  )  - (( v ))  == ( ( gb ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( cm ) * inttrap( cm , cm ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( p ) * inttrap( p , p ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gb ) * inttrap( gb , gb ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gb ) * inttrap( gb , gb ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( A ) / inttrap( A , A ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  - (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( e ) / inttrap( e , e ) )  + (( e ) / inttrap( e , e ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( gb )  inttrap( gb , gb ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( eln ) / inttrap( eln , eln ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gb )  inttrap( gb , gb ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  - (( m ) / inttrap( m , m ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( m ) / inttrap( m , m ) )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( m ) / inttrap( m , m ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gb )  inttrap( gb , gb ) )

 (  ( ( du ) / inttrap( du , du ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( betta ) / inttrap( -betta , -betta ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( e ) / inttrap( e , e ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( gb )  inttrap( gb , gb ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( CR ) / inttrap( CR , CR ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( ele ) / inttrap( ele , ele ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  + (( e ) / inttrap( e , e ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( e ) / inttrap( e , e ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( m ) / inttrap( m , m ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pi ) / inttrap( pi , pi ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( du ) / inttrap( du , du ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( gb )  inttrap( gb , gb ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( gb ) / inttrap( gb , gb ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( gb ) / inttrap( gb , gb ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( ev ) * inttrap( ev ))  == ( ( gm ) * inttrap( gm , gm ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( g ) * inttrap( g , g ))  == ( ( gm ) * inttrap( gm , gm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gm ) * inttrap( gm , gm ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( gm ) * inttrap( gm , gm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  + (( g ) / inttrap( g , g ))  == ( ( gm ) / inttrap( gm , gm ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  * (( b ) / inttrap( b , b ))  == ( ( gm ) / inttrap( gm , gm ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( gm ) / inttrap( gm , gm ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Zpo ) )  * (( Z ))  == ( ( gfel ) )

 (  ( ( cpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( CR ))  == ( ( gfel ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( epb ) )  )  * (( gpo ))  == ( ( gfel ) )

 sqrt( ( ( A ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( cm ))  == ( ( gfel ) )

 sqrt( ( ( du ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( e ))  == ( ( gfel ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  + (( epb ) * inttrap( epb , epb ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  - (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( inf ) * inttrap( inf , inf ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( gb ) * inttrap( gb , gb ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  + (( inf ) * inttrap( inf , inf ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  * (( eln ) * inttrap( eln , eln ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eb ) )  )  - (( e ))  == ( ( gfel ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( gm ) * inttrap( gm , gm ))  == ( ( gfel ) * inttrap( gfel , gfel ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( b ) / inttrap( b , b ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( inf ) / inttrap( inf , inf ))  == ( ( gfel ) / inttrap( gfel , gfel ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - (( zet ))  == ( (gravedad del foton en orbitas del nucleo) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( zeb ) )  )  - (( p ))  == ( (gravedad del foton en orbitas del nucleo) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( maxZUm ) )  )  - (( zeb ))  == ( (gravedad del foton en orbitas del nucleo) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * ((gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo))  * (( e ) * inttrap( e , e ))  == ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  - (( zet ) * inttrap( zet , zet ))  == ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  - (( zet ) * inttrap( zet , zet ))  == ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( zeb ) / inttrap( zeb , zeb ))  == ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( betta ) / inttrap( -betta , -betta ))  == ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  - (( zeb ) / inttrap( zeb , zeb ))  == ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( b ) * inttrap( b , b ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gfel ) * inttrap( gfel , gfel ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  - (( b ) * inttrap( b , b ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  - (( gfel ) * inttrap( gfel , gfel ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( betta ) * inttrap( -betta , -betta ) )  - (( inf ) * inttrap( inf , inf ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( zet ) * inttrap( zet , zet ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( eln ))  == ( ( gfoe ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( e ) * inttrap( e , e ))  == ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  - (( inf ) / inttrap( inf , inf ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  - (( inf ) / inttrap( inf , inf ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  - (( ele ) / inttrap( ele , ele ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  - (( inf ) / inttrap( inf , inf ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( gfoe ) / inttrap( -gfoe , -gfoe ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( inf ) / inttrap( inf , inf ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( b ) / inttrap( b , b ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( gfel ) / inttrap( gfel , gfel ))  == ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  + (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( g ) * inttrap( g , g ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( g ) * inttrap( g , g ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( e ) * inttrap( e , e ))  == ( ( g ) * inttrap( g , g ) )

 sqrt( ( ( ZU ) / inttrap( ZU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( g ) / inttrap( g , g ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( betta ) )  * (( zeb ))  == ( ( gme ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  * (( gfoe ))  == ( ( gme ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  == ( ( gme )  )

 (  ( ( pimasb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( betta ))  == ( ( gme ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( gme ))  == ( ( gme ) )

 sqrt( ( ( gb ) * inttrap( 1 , 1 ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( gfoe ))  * (( Zpo ))  == ( ( gme ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Z ) / inttrap( Z , Z ) )  )  == ( ( gme ) )

 sqrt( ( ( t ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * ((gravedad del foton en orbitas del nucleo))  == ( ( gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( zet ) * inttrap( zet , zet ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( b ) * inttrap( b , b ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( betta ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  - (( e ))  == ( ( gme ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( g ) * inttrap( g , g ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( eo ) * inttrap( eo , eo ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( Z ) * inttrap( Z , Z ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( eo ) * inttrap( eo , eo ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( X ) * inttrap( X , X ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( b ) * inttrap( b , b ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eo ) * inttrap( eo , eo ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( cm ) * inttrap( cm , cm ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( e ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( Pimm ))  == ( ( gme ) )

  ( ( Z ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( Pimm ))  == ( ( gme ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( p ) * inttrap( p , p ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( Pimm ))  == ( ( gme ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gme ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  - (( e ))  == ( ( gme ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( gpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  - (( eo ))  == ( ( gme ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  * (( gm ) * inttrap( gm , gm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Z ) * inttrap( Z , Z ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( b ) * inttrap( b , b ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( p ) * inttrap( p , p ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ev ) * inttrap( ev ) )  * (( ep ) * inttrap( ep , ep ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( e ) )  - (( Z ))  == ( ( gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( b ) * inttrap( b , b ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( e ) * inttrap( e , e ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( Z ) * inttrap( Z , Z ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( s ) )  - (( Pimm ))  == ( ( gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( m ) * inttrap( m , m ) )  - (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Z ) * inttrap( Z , Z ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( ep ) * inttrap( ep , ep ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gb ) * inttrap( gb , gb ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )^2  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( Pimm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( Z ))  == ( ( gme ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eo ) * inttrap( eo , eo ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gm ) * inttrap( gm , gm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( b ) * inttrap( b , b ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( ele ))  == ( ( gme ) )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( pi ))  == ( ( gme ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gb ) )  )  - (( gb ))  == ( ( gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  + (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( e ) * inttrap( e , e ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) / inttrap( gb , gb ) )  )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( g ) * inttrap( g , g ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gb ) * inttrap( gb , gb ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( mb ) * inttrap( mb , mb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  + (( m ) * inttrap( m , m ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( PIU ) )  )  - (( cpo ))  == ( ( gme ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( zet ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( cm ))  == ( ( gme ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( Z ) * inttrap( Z , Z ))  == ( ( gme ) * inttrap( -gme , -gme ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) * inttrap( -gme , -gme ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  * (( e ) / inttrap( e , e ))  == ( ( gme )  inttrap( -gme , -gme ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ev ) / inttrap( ev ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( gme )  inttrap( -gme , -gme ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( m ) / inttrap( m , m ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( p ) / inttrap( p , p ) )  - (( Z ) / inttrap( Z , Z ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( gpo ) / inttrap( gpo , gpo ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( du ) / inttrap( du , du ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )^2  - (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gb ) / inttrap( gb , gb ))  * (( gb ) / inttrap( gb , gb ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( m ) / inttrap( m , m ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( m ) / inttrap( m , m ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( gme )  inttrap( -gme , -gme ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  - (( pi ) / inttrap( pi , pi ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( e ) / inttrap( e , e ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( A ) / inttrap( A , A ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( gm ) / inttrap( gm , gm ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( ele ) / inttrap( ele , ele ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( pi ) / inttrap( pi , pi ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( m ) / inttrap( m , m ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( ele ) / inttrap( ele , ele ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( e ) / inttrap( e , e ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( Z ) / inttrap( Z , Z ))  * (( ele ) / inttrap( ele , ele ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m ) / inttrap( m , m ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( cm ) / inttrap( cm , cm ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( ele ) / inttrap( ele , ele ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( pi ) / inttrap( pi , pi ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( e ) / inttrap( e , e ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  * (( m ) / inttrap( m , m ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gme ) / inttrap( -gme , -gme ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( gme )  inttrap( -gme , -gme ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( gme ) / inttrap( -gme , -gme ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( g ) )  * (( v ))  == ( ( gpo ) )

  ( ( eo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( PIU ))  == ( ( gpo ) )

  ( ( PIU ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( eo ))  == ( ( gpo ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  * (( ele ))  == ( ( gpo ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  * (( pi ))  == ( ( gpo ) )

 ( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( c ) )  )^2  * (( v ))  == ( ( gpo ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( eo ) )  )  * (( t ))  == ( ( gpo ) )

 sqrt( ( ( CR ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( epb ))  == ( ( gpo ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( inf ) )  )  * (( pimasb ))  == ( ( gpo ) )

 sqrt( ( ( du ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( gb ))  == ( ( gpo ) )

 sqrt( ( ( e ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( zeb ))  == ( ( gpo ) )

 sqrt( ( ( epb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( b ))  == ( ( gpo ) )

 sqrt( ( ( epb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( gfel ))  == ( ( gpo ) )

 sqrt( ( ( gb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( ecuoue ))  == ( ( gpo ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( p ) )  )  * (( gb ))  == ( ( gpo ) )

 sqrt( ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( CR ))  == ( ( gpo ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  + (( Z ) * inttrap( Z , Z ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( e ) )  - (( e ))  == ( ( gpo ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  + (( ele ) * inttrap( ele , ele ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( mb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( Zpo ))  == ( ( gpo ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( pi ) * inttrap( pi , pi ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gb ) * inttrap( gb , gb ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pimasb ) )  - (( m * c ) )  == ( ( gpo ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( epb ))  == ( ( gpo ) )

  ( ( Zepiz ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( eb ))  == ( ( gpo ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( gme ) * inttrap( -gme , -gme ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( pi ) * inttrap( pi , pi ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( g ) * inttrap( g , g ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( e ) * inttrap( e , e ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( mb ) * inttrap( mb , mb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  + (( cm ) * inttrap( cm , cm ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( maxZUm ) )  )  - (( pimasb ))  == ( ( gpo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( zet ) * inttrap( zet , zet ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( e ) * inttrap( e , e ) )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( epb ) * inttrap( epb , epb ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( gpo ) * inttrap( gpo , gpo ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( gpo ) * inttrap( gpo , gpo ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  + (( ele ) / inttrap( ele , ele ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  + (( pi ) / inttrap( pi , pi ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( cm ) / inttrap( cm , cm ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( du ) / inttrap( du , du ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( A ) / inttrap( A , A ) )  + (( m ) / inttrap( m , m ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( cm ) / inttrap( cm , cm ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( inf ) / inttrap( inf , inf ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m ) / inttrap( m , m ) )  )^2  + (( eo ) / inttrap( eo , eo ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 (  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  + (( eo ) / inttrap( eo , eo ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( e ) / inttrap( e , e ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m ) / inttrap( m , m ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( eo ) / inttrap( eo , eo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( e ) / inttrap( e , e ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( inf ) / inttrap( inf , inf ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( gpo )  inttrap( gpo , gpo ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  )  + (( pi ) / inttrap( pi , pi ))  == ( ( gpo ) / inttrap( gpo , gpo ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( gpo ) / inttrap( gpo , gpo ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  - (( m ) * inttrap( m , m ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  - (( cm ) * inttrap( cm , cm ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( b ) * inttrap( b , b ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( epb ) * inttrap( epb , epb ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( betta ) * inttrap( -betta , -betta ) )  - (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( e ) )  - (( X ))  == ( ( inf ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( inf ) * inttrap( inf , inf ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( ele ))  == ( ( inf ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( pi ))  == ( ( inf ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( m ) * inttrap( m , m ) )  )  + (( epb ) * inttrap( epb , epb ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( epb ) * inttrap( epb , epb ))  == ( ( inf ) * inttrap( inf , inf ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( inf ) * inttrap( inf , inf ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  + (( epb ) / inttrap( epb , epb ))  == ( ( inf ) / inttrap( inf , inf ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( inf ) / inttrap( inf , inf ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( inf ) / inttrap( inf , inf ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  + (( epb ) / inttrap( epb , epb ))  == ( ( inf ) / inttrap( inf , inf ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( inf ) / inttrap( inf , inf ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( e ) / inttrap( e , e ))  == ( ( inf ) / inttrap( inf , inf ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( inf ) / inttrap( inf , inf ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( inf ) / inttrap( inf , inf ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( inf ) / inttrap( inf , inf ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( inf ) / inttrap( inf , inf ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( inf ) / inttrap( inf , inf ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  + (( epb ) / inttrap( epb , epb ))  == ( ( inf ) / inttrap( inf , inf ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( zet ) / inttrap( zet , zet ))  == ( ( inf )  inttrap( inf , inf ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  * (( e ))  == ( ( m * c )  )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  * (( Pimm ))  == ( ( m * c )  )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  * (( eb ))  == ( ( m * c )  )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  * (( CR ))  == ( ( m * c )  )

  ( ( A ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( cm ))  == ( ( m * c )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( m * c )  )  * (( t ))  == ( ( m * c )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( m * c ) )  == ( ( m * c )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( m ) )  * (( t ))  == ( ( m * c )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( zeb ) )  * (( mb ))  == ( ( m * c )  )

  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( m ))  == ( ( m * c )  )

  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Z ))  == ( ( m * c )  )

  ( ( eln ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( maxZUm ))  == ( ( m * c )  )

  ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( s ))  == ( ( m * c )  )

  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( ele ))  == ( ( m * c )  )

  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( pi ))  == ( ( m * c )  )

  ( ( s ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( epb ))  == ( ( m * c )  )

  ( ( gm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( PIU ))  == ( ( m * c )  )

  ( ( gfoe ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gfoe ))  == ( ( m * c )  )

  ( ( inf ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( inf ))  == ( ( m * c )  )

  ( ( m ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( du ))  == ( ( m * c )  )

  ( ( maxZUm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( eln ))  == ( ( m * c )  )

  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Z ))  == ( ( m * c )  )

  ( ( PIU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gm ))  == ( ( m * c )  )

  ( ( cm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( A ))  == ( ( m * c )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( betta ) )  * (( gfoe ))  == ( ( m * c )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zepiz ) )  * (( mb ))  == ( ( m * c )  )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )^2  * (( eo ))  == ( ( m * c )  )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  == ( ( m * c )  )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  == ( ( m * c )   )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  == ( ( m * c )  )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  )^2  * (( b ))  == ( ( m * c )  )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  )^2  * (( gfel ))  == ( ( m * c )  )

 (  ( ( betta ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( eln ))  == ( ( m * c )  )

 (  ( ( betta ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( b ))  == ( ( m * c )  )

 (  ( ( betta ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( gfel ))  == ( ( m * c )  )

 (  ( ( A ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  * (( g ))  == ( ( m * c )  )

 (  ( ( ecuoue ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( X ))  == ( ( m * c )  )

 (  ( ( epb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( g ))  == ( ( m * c )  )

 (  ( ( gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( c ))  == ( ( m * c )  )

 (  ( ( gme ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( gpo ))  == ( ( m * c )  )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( A ) )  )^2  * (( g ))  == ( ( m * c )  )

 (  ( ( pimasb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( maxZUm ))  == ( ( m * c )  )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )^2  * (( c ))  == ( ( m * c )  )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( pimasb ) )  )^2  * (( s ))  == ( ( m * c )  )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )  * (( v ))  == ( ( m * c )  )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( p ) )  )  * (( PIU ))  == ( ( m * c )  )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( v ) )  )  * (( pimasb ))  == ( ( m * c )  )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( X ) )  )  * (( t ))  == ( ( m * c )  )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )  * (( c ))  == ( ( m * c )  )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( inf ) )  )  * (( s ))  == ( ( m * c )  )

 sqrt( ( ( b ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cm ))  == ( ( m * c )  )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Pimm ))  == ( ( m * c )  )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( m * c ) )  == ( ( m * c )  )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( m * c )  )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( m * c )   )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( m * c )  )

 sqrt( ( ( eb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( cm ))  == ( ( m * c )  )

 sqrt( ( ( eo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( CR ))  == ( ( m * c )  )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( m * c )  )

 sqrt( ( ( s ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( cm ))  == ( ( m * c )  )

 sqrt( ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gb ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cm ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Pimm ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )  * (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( gm ) )  )  * (( pimasb ))  == ( ( m * c )  )

 sqrt( ( ( gpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( maxZUm ))  == ( ( m * c )  )

 sqrt( ( ( m * c )  )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( inf ))  == ( ( m * c )  )

 sqrt( ( ( mb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( t ))  == ( ( m * c )  )

 sqrt( ( ( m ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( CR ))  == ( ( m * c )  )

 sqrt( ( ( maxZUm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( pimasb ))  == ( ( m * c )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ZU ) )  )  * (( mb ))  == ( ( m * c )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Zpo ) )  )  * (( s ))  == ( ( m * c )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( maxZUm ) )  )  * (( v ))  == ( ( m * c )  )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( Pimm ))  == ( ( m * c )  )

 sqrt( ( ( PIU ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( cm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( e ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Z ) )  )  * (( t ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gb ) )  )  * (( t ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  )  * (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ecuoue ) )  )  * (( eo ))  == ( ( m * c )  )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )  * (( v ))  == ( ( m * c )  )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( p ) )  )  * (( cm ))  == ( ( m * c )  )

 sqrt( ( ( cpo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( CR ))  == ( ( m * c )  )

 sqrt( ( ( v ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( inf ))  == ( ( m * c )  )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  )  * (( maxZUm ))  == ( ( m * c )  )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  )  * (( Z ))  == ( ( m * c )  )

 sqrt( ( ( Zepiz ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( s ))  == ( ( m * c )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Pimm ) )  - (( v ))  == ( ( m * c )  )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  - (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( e ) * inttrap( e , e ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  - (( m * c ) )  == ( ( m * c )  )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( du ) * inttrap( du , du ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pimasb ) )  - (( gpo ))  == ( ( m * c )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( v ) )  - (( cm ))  == ( ( m * c )  )

  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Z ) * inttrap( Z , Z ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( m ))  == ( ( m * c )  )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  )^2  - (( v ))  == ( ( m * c )  )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )^2  - (( c ))  == ( ( m * c )  )

 (  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )^2  - (( t ))  == ( ( m * c )  )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )^2  - (( t ))  == ( ( m * c )  )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  - (( v ))  == ( ( m * c )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  - (( s ))  == ( ( m * c )  )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gpo ) )  )  - (( cm ))  == ( ( m * c )  )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( zeb ) )  )  - (( e ))  == ( ( m * c )  )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  *  ( ( m ) * inttrap( m , m ) )  )  + (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )  - (( s ))  == ( ( m * c )  )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )  - (( s ))  == ( ( m * c )  )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( v ))  == ( ( m * c )  )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eo ) * inttrap( eo , eo ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ecuoue ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( s ))  == ( ( m * c )  )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( inf ) )  )  - (( pimasb ))  == ( ( m * c )  )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( eb ))  == ( ( m * c )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )  - (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( g ) )  )  - (( m * c ) )  == ( ( m * c )  )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zeb ) )  )  - (( c ))  == ( ( m * c )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( CR ) )  )  - (( t ))  == ( ( m * c )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( m ) * inttrap( m , m ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( PIU ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( Zpo ))  == ( ( m * c )  )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( s ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gpo ) )  )  - (( ele ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gpo ) )  )  - (( pi ))  == ( ( m * c )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( e ) * inttrap( e , e ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( eln ) * inttrap( eln , eln ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( b ) * inttrap( b , b ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( X ) / inttrap( X , X ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eo ) / inttrap( eo , eo ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( p ) / inttrap( p , p ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( X ) / inttrap( X , X ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( ele ) / inttrap( ele , ele ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( pi ) / inttrap( pi , pi ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( e ) / inttrap( e , e ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( g ) / inttrap( g , g ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( X ) / inttrap( X , X ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( m ) / inttrap( m , m ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  * (( m ) / inttrap( m , m ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( g ) / inttrap( g , g ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( A ) / inttrap( A , A ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( g ) / inttrap( g , g ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( ele ) / inttrap( ele , ele ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( pi ) / inttrap( pi , pi ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  - (( e ) / inttrap( e , e ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( m ) / inttrap( m , m ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( ele ) / inttrap( ele , ele ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( ZU ) / inttrap( ZU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( m ) / inttrap( m , m ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eln ) / inttrap( eln , eln ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( b ) / inttrap( b , b ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  - (( e ) / inttrap( e , e ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  - (( ele ) / inttrap( ele , ele ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( m * c ) *  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( e ) / inttrap( e , e ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Pimm ) )  )^2  * (( v ))  == ( ( mb ) )

  ( ( gm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( Zpo ))  == ( ( mb ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( mb ) * inttrap( mb , mb ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  + (( epb ) * inttrap( epb , epb ))  == ( ( mb ) * inttrap( mb , mb ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( eln ) * inttrap( eln , eln ))  == ( ( mb ) * inttrap( mb , mb ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ecuoue ) )  )^2  - (( cpo ))  == ( ( mb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( mb ) * inttrap( mb , mb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( mb ) * inttrap( mb , mb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( mb ) * inttrap( mb , mb ) )

 sqrt( ( ( ep ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( v ))  == ( ( mb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( mb ) * inttrap( mb , mb ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( p ) * inttrap( p , p ))  == ( ( mb ) * inttrap( mb , mb ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  + (( gpo ) * inttrap( gpo , gpo ))  == ( ( mb ) * inttrap( mb , mb ) )

  ( ( ev ) / inttrap( ev ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( mb )  inttrap( mb , mb ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( ev ) / inttrap( ev ))  == ( ( mb )  inttrap( mb , mb ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( mb ) / inttrap( mb , mb ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( mb ) / inttrap( mb , mb ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gm ) / inttrap( gm , gm ))  == ( ( mb )  inttrap( mb , mb ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  - (( m ) / inttrap( m , m ))  == ( ( mb ) / inttrap( mb , mb ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( g ) / inttrap( g , g ))  == ( ( mb )  inttrap( mb , mb ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( gpo ) / inttrap( gpo , gpo ))  == ( ( mb ) / inttrap( mb , mb ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( eo ) / inttrap( eo , eo ) )  )  + (( CR ) / inttrap( CR , CR ))  == ( ( mb ) / inttrap( mb , mb ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  * (( m * c ) )  == ( ( m ) )

  ( ( b ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( mb ))  == ( ( m ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( m ) )  * (( t ))  == ( ( m ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( m ))  == ( ( m ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( m * c )  )  * (( t ))  == ( ( m ) )

  ( ( eo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( Zpo ))  == ( ( m ) )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( eo ))  == ( ( m ) )

  ( ( s ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Zepiz ))  == ( ( m ) )

  ( ( gfel ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( mb ))  == ( ( m ) )

  ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( b ))  == ( ( m ) )

  ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( gfel ))  == ( ( m ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( du ) )  * (( g ))  == ( ( m ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Zepiz ) )  * (( PIU ))  == ( ( m ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( e ) )  * (( pimasb ))  == ( ( m ) )

  ( ( Zepiz ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( s ))  == ( ( m ) )

 (  ( ( A ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( mb ))  == ( ( m ) )

 (  ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( inf ))  == ( ( m ) )

 (  ( ( eo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( epb ))  == ( ( m ) )

 (  ( ( gfoe ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( p ))  == ( ( m ) )

 (  ( ( gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( m ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( m )  )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( m ) )

 (  ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( p ))  == ( ( m ) )

 (  ( ( Pimm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( pimasb ))  == ( ( m ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eln ) )  )^2  * (( p ))  == ( ( m ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  )^2  * (( gm ))  == ( ( m ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )^2  == ( ( m ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  == ( ( m )  )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  == ( ( m ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( A ) )  )  * (( maxZUm ))  == ( ( m ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( c ) )  )  * (( v ))  == ( ( m ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )  == ( ( m ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( m )  )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( m ) )

 sqrt( ( ( CR ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cpo ))  == ( ( m ) )

 sqrt( ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Pimm ))  == ( ( m ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( m ))  == ( ( m ) )

 sqrt( ( ( e ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( CR ))  == ( ( m ) )

 sqrt( ( ( s ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( zeb ))  == ( ( m ) )

 sqrt( ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( c ))  == ( ( m ) )

 sqrt( ( ( gm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( t ))  == ( ( m ) )

 sqrt( ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Pimm ))  == ( ( m ) )

 sqrt( ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Z ))  == ( ( m ) )

 sqrt( ( ( m ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( cm ))  == ( ( m ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ele ) )  )  * (( pimasb ))  == ( ( m ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( pi ) )  )  * (( pimasb ))  == ( ( m ) )

 sqrt( ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Pimm ))  == ( ( m ) )

 sqrt( ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Pimm ))  == ( ( m ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gpo ) )  )  * (( t ))  == ( ( m ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  )  * (( c ))  == ( ( m ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( c ) )  )  * (( pimasb ))  == ( ( m ) )

 sqrt( ( ( cpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( maxZUm ))  == ( ( m ) )

 sqrt( ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Pimm ))  == ( ( m ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( v ) )  - (( e ))  == ( ( m ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  * (( g ) * inttrap( g , g ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( b ) * inttrap( b , b ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  - (( inf ) * inttrap( inf , inf ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( b ) * inttrap( b , b ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m ) * inttrap( m , m ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  - (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m ) * inttrap( m , m ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( Zepiz ) )  - (( cpo ))  == ( ( m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( mb ) * inttrap( mb , mb ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( ele ) * inttrap( ele , ele ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( ele ) * inttrap( ele , ele ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( pi ) * inttrap( pi , pi ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( CR ) * inttrap( CR , CR ))  == ( ( m ) * inttrap( m , m ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gb ) * inttrap( gb , gb ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( m ) * inttrap( m , m ) )

  ( ( inf ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( v ))  == ( ( m ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m ) * inttrap( m , m ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m ) * inttrap( m , m ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( zet ) * inttrap( zet , zet ))  == ( ( m ) * inttrap( m , m ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( m ) * inttrap( m , m ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( m ) * inttrap( m , m ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( cpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( m * c ) )  == ( ( m ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( Z ) * inttrap( Z , Z ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )^2  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( eo ) * inttrap( eo , eo ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Pimm ) )  )^2  - (( v ))  == ( ( m ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )  - (( s ))  == ( ( m ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( c ) )  )  - (( pimasb ))  == ( ( m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )  - (( Zpo ))  == ( ( m ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( cm ) )  )  - (( eo ))  == ( ( m ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  - (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( X ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( v ))  == ( ( m ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( du ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  - (( pimasb ))  == ( ( m ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m ) * inttrap( m , m ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( ele ) * inttrap( ele , ele ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( ele ) * inttrap( ele , ele ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( ecuoue ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( c ))  == ( ( m ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gb ) * inttrap( gb , gb ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( PIU ) )  )  - (( e ))  == ( ( m ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( gm ) )  )  - (( Zpo ))  == ( ( m ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( p ) )  )  - (( pimasb ))  == ( ( m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( b ) * inttrap( b , b ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( maxZUm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( Zpo ))  == ( ( m ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( s ) )  )  - (( v ))  == ( ( m ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( ele ))  == ( ( m ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( pi ))  == ( ( m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( gb ) * inttrap( gb , gb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  )  - (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  )  - (( m ) * inttrap( m , m ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( p ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( pimasb ))  == ( ( m ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( c ) )  )  - (( eb ))  == ( ( m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( pimasb ) )  )  - (( eb ))  == ( ( m ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )  - (( s ))  == ( ( m ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zeb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( PIU ))  == ( ( m ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( m ) * inttrap( m , m ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( m ) * inttrap( m , m ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( b ) / inttrap( b , b ))  == ( ( m )  inttrap( m , m ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( m )  inttrap( m , m ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( m )  inttrap( m , m ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m )  inttrap( m , m ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( m )  inttrap( m , m ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( inf ) / inttrap( inf , inf ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m )  inttrap( m , m ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( m )  inttrap( m , m ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( zet ) / inttrap( zet , zet ) )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( m ) / inttrap( m , m ) )

  ( ( e ) / inttrap( e , e ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m ) / inttrap( m , m ) )

  ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( b ) / inttrap( b , b ))  == ( ( m )  inttrap( m , m ) )

  ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( m )  inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m )  inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( e ) / inttrap( e , e ))  == ( ( m ) / inttrap( m , m ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eo ) / inttrap( eo , eo ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m ) / inttrap( m , m ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( m )  inttrap( m , m ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m )  inttrap( m , m ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m )  inttrap( m , m ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( m ) / inttrap( m , m ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( du ) / inttrap( du , du ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m ) / inttrap( m , m ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( m ) / inttrap( m , m ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m ) / inttrap( m , m ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( e ) / inttrap( e , e ))  == ( ( m ) / inttrap( m , m ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  - (( ele ) / inttrap( ele , ele ))  == ( ( m ) / inttrap( m , m ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( b ) / inttrap( b , b ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 (  ( ( du ) / inttrap( du , du ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  - (( gme ) / inttrap( -gme , -gme ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( A ) / inttrap( A , A ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( m ) / inttrap( m , m ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( gme ) / inttrap( -gme , -gme ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( pi ) / inttrap( pi , pi ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( m )  inttrap( m , m ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( m ) / inttrap( m , m ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  - (( ele ) / inttrap( ele , ele ))  == ( ( m ) / inttrap( m , m ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) )  )^2  == ( ( m ) / inttrap( m , m ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  == ( ( m ) / inttrap( m , m ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  == ( ( m ) / inttrap( m , m ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( m )  inttrap( m , m ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( m )  inttrap( m , m ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m )  inttrap( m , m ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m )  inttrap( m , m ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eln ) / inttrap( eln , eln ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( e ) / inttrap( e , e ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  - (( mb ) / inttrap( mb , mb ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( gb ) / inttrap( gb , gb ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( A ) / inttrap( A , A ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( b ) / inttrap( b , b ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( eo ) / inttrap( eo , eo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( e ) / inttrap( e , e ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( b ) / inttrap( b , b ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  )  + (( gfoe ) / inttrap( -gfoe , -gfoe ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  == ( ( m )  inttrap( m , m ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( m ) / inttrap( m , m ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( m ) / inttrap( m , m ) )

 ( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( t ) )  )^2  * (( CR ))  == ( ( maxZUm ) )

 sqrt( ( ( mb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( cm ))  == ( ( maxZUm ) )

 sqrt( ( ( PIU ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Zepiz ))  == ( ( maxZUm ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gm ) )  )  * (( pimasb ))  == ( ( maxZUm ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gpo ) )  - (( eb ))  == ( ( maxZUm ) )

  ( ( A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( X ) * inttrap( X , X ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  - (( e ) * inttrap( e , e ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( epb ) )  - (( s ))  == ( ( maxZUm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( CR ) * inttrap( CR , CR ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( p ) * inttrap( p , p ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( b ) * inttrap( b , b ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cm ) * inttrap( cm , cm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  + (( pi ) * inttrap( pi , pi ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( e ) )  )^2  - (( c ))  == ( ( maxZUm ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )^2  + (( e ) * inttrap( e , e ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( X ) * inttrap( X , X ) )  )  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  + (( cpo ) * inttrap( cpo , cpo ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( Z ) )  )  - (( Z ))  == ( ( maxZUm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( epb ) * inttrap( epb , epb ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gm ) * inttrap( gm , gm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( b ) * inttrap( b , b ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( inf ) * inttrap( inf , inf ))  == ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( X ) / inttrap( X , X ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

 (  ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gpo ) / inttrap( gpo , gpo ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )^2  - (( gme ) / inttrap( -gme , -gme ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( eo ) / inttrap( eo , eo ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( mb ) / inttrap( mb , mb ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( ep ) / inttrap( ep , ep ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( Z ) / inttrap( Z , Z ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( PIU ) / inttrap( PIU , PIU ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( maxZUm )  inttrap( maxZUm , maxZUm ) )

  ( ( CR ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( A ))  == ( ( pi ) )

  ( ( A ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( CR ))  == ( ( pi ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( e ) )  * (( pimasb ))  == ( ( pi ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( pimasb ) )  * (( e ))  == ( ( pi ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( eln ) )  * (( t ))  == ( ( pi ) )

  ( ( ZU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( t ))  == ( ( pi ) )

  ( ( gpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( Pimm ))  == ( ( pi ) )

  ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( gpo ))  == ( ( pi ) )

  ( ( t ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( ZU ))  == ( ( pi ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  == ( ( pi ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( zeb ) )  * (( eb ))  == ( ( pi ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )^2  * (( eln ))  == ( ( pi ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  == ( ( pi ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  == ( ( pi )  )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ele ) )  )  * (( s ))  == ( ( pi ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( pi ) )  )  * (( s ))  == ( ( pi ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  == ( ( pi )  )

 sqrt( ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( CR ))  == ( ( pi ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ep ) )  )  * (( Zepiz ))  == ( ( pi ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  )  * (( eb ))  == ( ( pi ) )

 sqrt( ( ( v ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( zeb ))  == ( ( pi ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( A ) * inttrap( A , A ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( CR ) * inttrap( CR , CR ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gb ) * inttrap( gb , gb ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  - (( pi ) * inttrap( pi , pi ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - (( ele ))  == ( ( pi ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - (( pi ))  == ( ( pi ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( X ) * inttrap( X , X ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gpo ) * inttrap( gpo , gpo ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( gm ) * inttrap( gm , gm ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  + (( Z ) * inttrap( Z , Z ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( m ) * inttrap( m , m ) )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  - (( inf ))  == ( ( pi ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pi ) * inttrap( pi , pi ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  - (( e ) * inttrap( e , e ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  + (( Z ) * inttrap( Z , Z ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  + (( Z ) * inttrap( Z , Z ))  == ( ( pi ) * inttrap( pi , pi ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( pi ) * inttrap( pi , pi ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  )^2  - (( eo ))  == ( ( pi ) )

 ( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( b ) * inttrap( b , b ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( epb ) * inttrap( epb , epb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( inf ) * inttrap( inf , inf ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( p ) * inttrap( p , p ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( gme ))  == ( ( pi ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( v ))  == ( ( pi ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( e ) * inttrap( e , e ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( epb ) * inttrap( epb , epb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( g ) * inttrap( g , g ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( v ) )  )  - (( m ))  == ( ( pi ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gpo ) )  )  - (( m * c ) )  == ( ( pi ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gb ) )  )  - (( eb ))  == ( ( pi ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  + (( e ) * inttrap( e , e ))  == ( ( pi ) * inttrap( pi , pi ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( pi ) * inttrap( pi , pi ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( A ) / inttrap( A , A ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( A ) * inttrap( A , A ) )  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( CR ) / inttrap( CR , CR ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  - (( ele ) / inttrap( ele , ele ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Z ) / inttrap( Z , Z ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  - (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( g ) / inttrap( g , g ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( m ) / inttrap( m , m ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) )  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( CR ) / inttrap( CR , CR ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( pi )  inttrap( pi , pi ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pi )  inttrap( pi , pi ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ZU ) / inttrap( ZU ) )  )^2  * (( du ) / inttrap( du , du ))  == ( ( pi )  inttrap( pi , pi ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pi )  inttrap( pi , pi ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( e ) / inttrap( e , e ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( eo ) / inttrap( eo , eo ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( pi )  inttrap( pi , pi ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eln ) / inttrap( eln , eln ) )  )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( eln ) / inttrap( eln , eln ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( b ) / inttrap( b , b ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( eln ) / inttrap( eln , eln ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  - (( pi ) / inttrap( pi , pi ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pi )  inttrap( pi , pi ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( Z ) / inttrap( Z , Z ))  == ( ( pi ) / inttrap( pi , pi ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( p ) * inttrap( p , p ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( p ) * inttrap( p , p ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  + (( zeb ) * inttrap( zeb , zeb ))  == ( ( p ) * inttrap( p , p ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( zeb ) )  )  - ((gravedad del foton en orbitas del nucleo))  == ( ( p ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( inf ) * inttrap( inf , inf ) )  )  + (( zet ) * inttrap( zet , zet ))  == ( ( p ) * inttrap( p , p ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( p ) * inttrap( p , p ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( p ) * inttrap( p , p ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( b ) / inttrap( b , b ) )  + (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( p ) / inttrap( p , p ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  + (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( p ) / inttrap( p , p ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  + (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( p ) / inttrap( p , p ) )

 ( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  + (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( p ) / inttrap( p , p ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  - (( betta ) / inttrap( -betta , -betta ))  == ( ( p ) / inttrap( p , p ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( p ) / inttrap( p , p ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gpo ) )  * (( ele ))  == ( ( Pimm ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gpo ) )  * (( pi ))  == ( ( Pimm ) )

  ( ( gpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( m * c ) )  == ( ( Pimm ) )

  ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( gpo ))  == ( ( Pimm ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  == ( ( Pimm )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  == ( ( Pimm ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( PIU ) )  * (( Z ))  == ( ( Pimm ) )

  ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Zepiz ))  == ( ( Pimm ) )

  ( ( Zepiz ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( cpo ))  == ( ( Pimm ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( epb ) )  )^2  * (( zet ))  == ( ( Pimm ) )

 (  ( ( eb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( X ))  == ( ( Pimm ) )

 (  ( ( Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( v ))  == ( ( Pimm ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( s ) )  )  * (( t ))  == ( ( Pimm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( du ) )  )  * (( eln ))  == ( ( Pimm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ep ) )  )  * (( X ))  == ( ( Pimm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )  * (( Z ))  == ( ( Pimm ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( X ) )  )  * (( m ))  == ( ( Pimm ) )

 sqrt( ( ( s ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( epb ))  == ( ( Pimm ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zeb ) )  )  * (( e ))  == ( ( Pimm ) )

 sqrt( ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( CR ))  == ( ( Pimm ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( b ) )  )  * (( Z ))  == ( ( Pimm ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfel ) )  )  * (( Z ))  == ( ( Pimm ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Pimm ) )  )  * (( m ))  == ( ( Pimm ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( epb ) )  )  * (( pimasb ))  == ( ( Pimm ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( gm ) )  )  * (( m ))  == ( ( Pimm ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( c ) )  - (( v ))  == ( ( Pimm ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  - (( eo ))  == ( ( Pimm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( e ) * inttrap( e , e ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( ecuoue ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( pimasb ))  == ( ( Pimm ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( e ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( gme ))  == ( ( Pimm ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( A ) * inttrap( A , A ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  - (( eo ) * inttrap( eo , eo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( Z ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( gme ))  == ( ( Pimm ) )

  ( ( ZU ) * inttrap( ZU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( gme ))  == ( ( Pimm ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( ele ) * inttrap( ele , ele ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  + (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( inf ) * inttrap( inf , inf ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Z ) * inttrap( Z , Z ))  * (( cm ) * inttrap( cm , cm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( m * c )  )  - (( Zpo ))  == ( ( Pimm ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( m ) )  - (( Zpo ))  == ( ( Pimm ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( e ) * inttrap( e , e ) )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( s ) )  - (( gme ))  == ( ( Pimm ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( c ) )  - (( e ))  == ( ( Pimm ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pi ) * inttrap( pi , pi ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( ev ) * inttrap( ev ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( zet ) )  )  - (( e ))  == ( ( Pimm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  - (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( eb ) )  )  - (( Z ))  == ( ( Pimm ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( v ) )  )  - (( gb ))  == ( ( Pimm ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( X ) * inttrap( X , X ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  * (( gb ) * inttrap( gb , gb ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  + (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( p ) * inttrap( p , p ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Pimm ) )  )  - (( pimasb ))  == ( ( Pimm ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( b ) * inttrap( b , b ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( b ) * inttrap( b , b ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( e ) * inttrap( e , e ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( X ) * inttrap( X , X ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( Pimm ) * inttrap( Pimm , Pimm ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( ele ) / inttrap( ele , ele ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pi ) / inttrap( pi , pi ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eo ) / inttrap( eo , eo ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( ele ) / inttrap( ele , ele ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( pi ) / inttrap( pi , pi ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gpo ) )  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  - (( ele ) / inttrap( ele , ele ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  * (( gb ) / inttrap( gb , gb ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( ele ) / inttrap( ele , ele ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  + (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( du ) / inttrap( du , du ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  + (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eo ) / inttrap( eo , eo ))  * (( cm ) / inttrap( cm , cm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) )  )  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( ele ) / inttrap( ele , ele ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  + (( e ) / inttrap( e , e ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Z ) / inttrap( Z , Z ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( Z ) / inttrap( Z , Z ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( gb ) / inttrap( gb , gb ))  * (( cm ) / inttrap( cm , cm ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( m ) / inttrap( m , m ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eln ) / inttrap( eln , eln ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( m ) / inttrap( m , m ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( ele ) / inttrap( ele , ele ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( e ) / inttrap( e , e ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  * (( m ) / inttrap( m , m ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  + (( gme ) / inttrap( -gme , -gme ))  == ( ( Pimm ) / inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( Pimm )  inttrap( Pimm , Pimm ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( A ) )  * (( ecuoue ))  == ( ( pimasb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  * (( cpo ))  == ( ( pimasb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( g ) )  * (( b ))  == ( ( pimasb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( g ) )  * (( gfel ))  == ( ( pimasb ) )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  == ( ( pimasb ) )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  == ( ( pimasb ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ZU ) )  * (( ele ))  == ( ( pimasb ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ZU ) )  * (( pi ))  == ( ( pimasb ) )

  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( Zpo ))  == ( ( pimasb ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  * (( maxZUm ))  == ( ( pimasb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( pimasb ) )  * (( t ))  == ( ( pimasb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( pimasb ))  == ( ( pimasb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( g ) )  * (( CR ))  == ( ( pimasb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( inf ) )  * (( Z ))  == ( ( pimasb ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( inf ) )  * (( gb ))  == ( ( pimasb ) )

  ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( Pimm ))  == ( ( pimasb ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  == ( ( pimasb ) )

  ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( v ))  == ( ( pimasb ) )

  ( ( eo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( g ))  == ( ( pimasb ) )

  ( ( ecuoue ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( cpo ))  == ( ( pimasb ) )

  ( ( ecuoue ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( s ))  == ( ( pimasb ) )

  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( m ))  == ( ( pimasb ) )

  ( ( Z ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( Zepiz ))  == ( ( pimasb ) )

  ( ( Zpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( CR ))  == ( ( pimasb ) )

  ( ( s ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( ecuoue ))  == ( ( pimasb ) )

  ( ( gb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( Zepiz ))  == ( ( pimasb ) )

  ( ( g ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( eo ))  == ( ( pimasb ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  == ( ( pimasb )  )

  ( ( m ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( e ))  == ( ( pimasb ) )

  ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( v ))  == ( ( pimasb ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zeb ) )  * (( ele ))  == ( ( pimasb ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zeb ) )  * (( pi ))  == ( ( pimasb ) )

  ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( eb ))  == ( ( pimasb ) )

  ( ( t ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( cm ))  == ( ( pimasb ) )

  ( ( cm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( t ))  == ( ( pimasb ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Zpo ) )  * (( t ))  == ( ( pimasb ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( t ) )  * (( Zpo ))  == ( ( pimasb ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( A ) )  * (( inf ))  == ( ( pimasb ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( inf ) )  * (( cm ))  == ( ( pimasb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  * (( Pimm ))  == ( ( pimasb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  * (( c ))  == ( ( pimasb ) )

  ( ( cpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( ecuoue ))  == ( ( pimasb ) )

  ( ( v ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( ele ))  == ( ( pimasb ) )

  ( ( v ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( pi ))  == ( ( pimasb ) )

  ( ( Zepiz ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( Z ))  == ( ( pimasb ) )

  ( ( Zepiz ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( gb ))  == ( ( pimasb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  )^2  * (( b ))  == ( ( pimasb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  )^2  * (( gfel ))  == ( ( pimasb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  )^2  * (( Zepiz ))  == ( ( pimasb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Pimm ) )  )^2  * (( m ))  == ( ( pimasb ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )^2  * (( Pimm ))  == ( ( pimasb ) )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ZU ) )  )^2  * (( inf ))  == ( ( pimasb ) )

 (  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( v ))  == ( ( pimasb ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( b ) )  )^2  * (( b ))  == ( ( pimasb ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( b ) )  )^2  * (( gfel ))  == ( ( pimasb ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gfel ) )  )^2  * (( b ))  == ( ( pimasb ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gfel ) )  )^2  * (( gfel ))  == ( ( pimasb ) )

 (  ( ( eo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( s ))  == ( ( pimasb ) )

 (  ( ( eo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( c ))  == ( ( pimasb ) )

 (  ( ( gb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( Zpo ))  == ( ( pimasb ) )

 (  ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  * (( A ))  == ( ( pimasb ) )

 (  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( gb ))  == ( ( pimasb ) )

 (  ( ( gpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( cm ))  == ( ( pimasb ) )

 (  ( ( m ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( zeb ))  == ( ( pimasb ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eln ) )  )^2  * (( gpo ))  == ( ( pimasb ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zet ) )  )^2  * (( epb ))  == ( ( pimasb ) )

 (  ( ( pimasb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( b ))  == ( ( pimasb ) )

 (  ( ( pimasb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( gfel ))  == ( ( pimasb ) )

 (  ( ( t ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( zeb ))  == ( ( pimasb ) )

 (  ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( c ))  == ( ( pimasb ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ecuoue ) )  )^2  * (( zet ))  == ( ( pimasb ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cm ) )  )^2  * (( c ))  == ( ( pimasb ) )

 (  ( ( c ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( CR ))  == ( ( pimasb ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  )^2  * (( eln ))  == ( ( pimasb ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )^2  * (( pimasb ))  == ( ( pimasb ) )

 ( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( t ) )  )^2  * (( v ))  == ( ( pimasb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )  * (( c ))  == ( ( pimasb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( zeb ) )  )  * (( cm ))  == ( ( pimasb ) )

 sqrt( ( ( CR ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( cm ))  == ( ( pimasb ) )

 sqrt( ( ( CR ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Z ))  == ( ( pimasb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( pimasb ))  == ( ( pimasb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( du ) )  )  * (( maxZUm ))  == ( ( pimasb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) )  )  * (( m * c ) )  == ( ( pimasb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )  * (( v ))  == ( ( pimasb ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( c ) )  )  * (( t ))  == ( ( pimasb ) )

 sqrt( ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( m ))  == ( ( pimasb ) )

 sqrt( ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( Zpo ))  == ( ( pimasb ) )

 sqrt( ( ( ele ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( PIU ))  == ( ( pimasb ) )

 sqrt( ( ( eo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cpo ))  == ( ( pimasb ) )

 sqrt( ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eo ))  == ( ( pimasb ) )

 sqrt( ( ( e ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( PIU ))  == ( ( pimasb ) )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( t ))  == ( ( pimasb ) )

 sqrt( ( ( epb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Pimm ))  == ( ( pimasb ) )

 sqrt( ( ( Z ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cpo ))  == ( ( pimasb ) )

 sqrt( ( ( Zpo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( b ))  == ( ( pimasb ) )

 sqrt( ( ( Zpo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gfel ))  == ( ( pimasb ) )

 sqrt( ( ( gb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cpo ))  == ( ( pimasb ) )

 sqrt( ( ( gm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m * c ) )  == ( ( pimasb ) )

 sqrt( ( ( mb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( t ))  == ( ( pimasb ) )

 sqrt( ( ( mb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Pimm ))  == ( ( pimasb ) )

 sqrt( ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( v ))  == ( ( pimasb ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  == ( ( pimasb )  )

 sqrt( ( ( maxZUm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( cm ))  == ( ( pimasb ) )

 sqrt( ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( m ))  == ( ( pimasb ) )

 sqrt( ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( Zpo ))  == ( ( pimasb ) )

 sqrt( ( ( pi ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( PIU ))  == ( ( pimasb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eln ) )  )  == ( ( pimasb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  == ( ( pimasb )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )  * (( eb ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( PIU ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Pimm ) )  )  * (( s ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )  * (( c ))  == ( ( pimasb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ep ) )  )  * (( mb ))  == ( ( pimasb ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( maxZUm ) )  )  * (( c ))  == ( ( pimasb ) )

 sqrt( ( ( cpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( gpo ))  == ( ( pimasb ) )

 sqrt( ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( eo ))  == ( ( pimasb ) )

 sqrt( ( ( v ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( m * c ) )  == ( ( pimasb ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( e ) )  - (( Zpo ))  == ( ( pimasb ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  - (( pimasb ))  == ( ( pimasb ) )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  - (( Zpo ))  == ( ( pimasb ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  - (( c ))  == ( ( pimasb ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Z ) )  - (( Zpo ))  == ( ( pimasb ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( du ) * inttrap( du , du ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( g ) * inttrap( g , g ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ecuoue ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( Pimm ))  == ( ( pimasb ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( g ) * inttrap( g , g ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  + (( gfoe ) * inttrap( -gfoe , -gfoe ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  - (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( A ) * inttrap( A , A ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( X ) * inttrap( X , X ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( cpo ) )  - (( e ))  == ( ( pimasb ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( g ) * inttrap( g , g ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  - (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( A ) * inttrap( A , A ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( v ) )  - (( eo ))  == ( ( pimasb ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cpo ) )  - (( s ))  == ( ( pimasb ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( e ) * inttrap( e , e ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( X ) * inttrap( X , X ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  - (( gb ))  == ( ( pimasb ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gb ) )  )^2  - (( eb ))  == ( ( pimasb ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )^2  * (( g ) * inttrap( g , g ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( eln ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )^2  - (( eb ))  == ( ( pimasb ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  - (( s ))  == ( ( pimasb ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( g ) * inttrap( g , g ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( eb ) )  )  - (( v ))  == ( ( pimasb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )  - (( s ))  == ( ( pimasb ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( c ) )  )  - (( m ))  == ( ( pimasb ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )  - (( t ))  == ( ( pimasb ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )  - (( t ))  == ( ( pimasb ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( du ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  - (( m ))  == ( ( pimasb ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  )  - (( t ))  == ( ( pimasb ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ecuoue ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( pimasb ))  == ( ( pimasb ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( g ) )  )  - (( s ))  == ( ( pimasb ) )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( inf ) )  )  - (( m * c ) )  == ( ( pimasb ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( p ) )  )  - (( m ))  == ( ( pimasb ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( s ))  == ( ( pimasb ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( epb ) * inttrap( epb , epb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( p ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( m ))  == ( ( pimasb ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( PIU ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( eb ))  == ( ( pimasb ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( maxZUm ) )  )  - (( gpo ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( Pimm ) )  )  - (( Pimm ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )  - (( s ))  == ( ( pimasb ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( b ) * inttrap( b , b ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gb ) )  )  - (( v ))  == ( ( pimasb ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( s ))  == ( ( pimasb ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( b ) * inttrap( b , b ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( b ) / inttrap( b , b ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( du ) / inttrap( du , du ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( e ) / inttrap( e , e ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( CR ) / inttrap( CR , CR ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( A ) / inttrap( A , A ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( eln ) / inttrap( eln , eln ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( du ) / inttrap( du , du ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( du ) / inttrap( du , du ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  - (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ZU ) / inttrap( ZU ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( A ) / inttrap( A , A ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( betta ) / inttrap( -betta , -betta ) )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( b ) / inttrap( b , b ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( p ) / inttrap( p , p ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( ele ) / inttrap( ele , ele ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( b ) / inttrap( b , b ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m ) / inttrap( m , m ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  - (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( e ) / inttrap( e , e ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( m ) / inttrap( m , m ))  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )  - (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  - (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( eo ) / inttrap( eo , eo ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( gme ) / inttrap( -gme , -gme ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( ele ) / inttrap( ele , ele ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( pi ) / inttrap( pi , pi ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( ele ) / inttrap( ele , ele ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) )  )  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( e ) / inttrap( e , e ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( inf ) / inttrap( inf , inf ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( pimasb )  inttrap( pimasb+1 , pimasb+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( m ) / inttrap( m , m ))  == ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eo ) )  * (( gpo ))  == ( ( PIU ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Pimm ) )  * (( Z ))  == ( ( PIU ) )

 (  ( ( eb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( ecuoue ))  == ( ( PIU ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  == ( ( PIU )  )

 sqrt( ( ( CR ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( gb ))  == ( ( PIU ) )

 sqrt( ( ( du ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( v ))  == ( ( PIU ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( cpo ) )  )  * (( Zpo ))  == ( ( PIU ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gb ) * inttrap( gb , gb ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gfoe ) * inttrap( -gfoe , -gfoe ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( ele ) * inttrap( ele , ele ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( m ) * inttrap( m , m ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  - (( inf ) * inttrap( inf , inf ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  - (( Z ) * inttrap( Z , Z ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( X ) * inttrap( X , X ) )  )  - (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  + (( eo ) * inttrap( eo , eo ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eln ) * inttrap( eln , eln ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( CR ) )  )  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( epb ) * inttrap( epb , epb ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )  + (( gpo ) * inttrap( gpo , gpo ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( gpo ) * inttrap( gpo , gpo ))  == ( ( PIU ) * inttrap( PIU , PIU ) )

 sqrt( ( ( zeb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( m ))  == ( ( PIU ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  + (( cm ) / inttrap( cm , cm ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  + (( e ) / inttrap( e , e ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( p ) / inttrap( p , p ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( zet ) / inttrap( zet , zet ) )  - (( m ) / inttrap( m , m ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( m ) / inttrap( m , m ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( p ) / inttrap( p , p ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )^2  - (( Z ) / inttrap( Z , Z ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( gb ) / inttrap( gb , gb ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  )^2  - (( epb ) / inttrap( epb , epb ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( A ) / inttrap( A , A ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eln ) / inttrap( eln , eln ) )  )  - (( pi ) / inttrap( pi , pi ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( m ) / inttrap( m , m ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eo ) / inttrap( eo , eo ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  )  + (( cm ) / inttrap( cm , cm ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( m ) / inttrap( m , m ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( PIU ) / inttrap( PIU , PIU ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( b ) / inttrap( b , b ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( PIU )  inttrap( PIU , PIU ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( A ) / inttrap( A , A ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( PIU )  inttrap( PIU , PIU ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( eb ) )  * (( s ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  * (( eb ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  * (( v ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( v ) )  * (( s ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  * (( ele ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( b ) )  * (( pi ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  * (( eo ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  * (( ele ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfel ) )  * (( pi ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  * (( m * c ) )  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  * (( pimasb ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( zet ) )  * (( CR ))  == ( ( t ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ZU ) )  * (( e ))  == ( ( t ) )

  ( ( X ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( m ))  == ( ( t ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( du ) )  * (( pimasb ))  == ( ( t ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  * (( ele ))  == ( ( t ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  * (( pi ))  == ( ( t ) )

  ( ( A ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( m * c ) )  == ( ( t ) )

  ( ( b ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( PIU ))  == ( ( t ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( t ))  == ( ( t ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( A ) )  * (( maxZUm ))  == ( ( t ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) )  * (( Zpo ))  == ( ( t ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( p ) )  * (( PIU ))  == ( ( t ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( zeb ) )  * (( PIU ))  == ( ( t ) )

  ( ( eb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( e ))  == ( ( t ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) )  * (( ele ))  == ( ( t ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) )  * (( pi ))  == ( ( t ) )

  ( ( ele ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( p ))  == ( ( t ) )

  ( ( ele ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( eln ))  == ( ( t ) )

  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t )  )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t ) )

  ( ( eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( ele ))  == ( ( t ) )

  ( ( eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( pi ))  == ( ( t ) )

  ( ( eo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( ecuoue ))  == ( ( t ) )

  ( ( ecuoue ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( eo ))  == ( ( t ) )

  ( ( e ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( p ))  == ( ( t ) )

  ( ( e ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( zeb ))  == ( ( t ) )

  ( ( e ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( eb ))  == ( ( t ) )

  ( ( e ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( v ))  == ( ( t ) )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( v ))  == ( ( t ) )

  ( ( Zpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( gm ))  == ( ( t ) )

  ( ( s ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( PIU ))  == ( ( t ) )

  ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( cm ))  == ( ( t ) )

  ( ( gm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Zpo ))  == ( ( t ) )

  ( ( gfel ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( PIU ))  == ( ( t ) )

  ( ( inf ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( cpo ))  == ( ( t ) )

  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( m ))  == ( ( t ) )

  ( ( m * c )  )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( A ))  == ( ( t ) )

  ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( Pimm ))  == ( ( t ) )

  ( ( m ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  * (( m * c ) )  == ( ( t ) )

  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( m ))  == ( ( t ) )

  ( ( m ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( X ))  == ( ( t ) )

  ( ( pi ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( p ))  == ( ( t ) )

  ( ( pi ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( eln ))  == ( ( t ) )

  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eln ) )  * (( c ))  == ( ( t ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( p ) )  * (( e ))  == ( ( t ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zeb ) )  * (( e ))  == ( ( t ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t )  )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  == ( ( t ) )

  ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( ele ))  == ( ( t ) )

  ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( pi ))  == ( ( t ) )

  ( ( p ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( e ))  == ( ( t ) )

  ( ( Pimm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( mb ))  == ( ( t ) )

  ( ( PIU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( b ))  == ( ( t ) )

  ( ( PIU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gfel ))  == ( ( t ) )

  ( ( PIU ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( s ))  == ( ( t ) )

  ( ( cm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( gm ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  == ( ( t )  )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) / inttrap( CR , CR ) )  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( du ) )  * (( gm ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( du ) )  * (( g ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  * (( Z ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gm ) )  * (( cpo ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( mb ) )  * (( e ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zepiz ) )  * (( PIU ))  == ( ( t ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Z ) )  * (( s ))  == ( ( t ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gb ) )  * (( s ))  == ( ( t ) )

  ( ( cpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( inf ))  == ( ( t ) )

  ( ( v ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( Zpo ))  == ( ( t ) )

  ( ( v ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( e ))  == ( ( t ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  * (( cm ))  == ( ( t ) )

  ( ( zeb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( e ))  == ( ( t ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gfoe ) )  )^2  * (( ecuoue ))  == ( ( t ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( inf ) )  )^2  * (( ecuoue ))  == ( ( t ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )^2  * (( eo ))  == ( ( t ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )^2  * (( Z ))  == ( ( t ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )^2  * (( gb ))  == ( ( t ) )

 (  ( ( X ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( gpo ))  == ( ( t ) )

 (  ( ( A ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( gb ))  == ( ( t ) )

 (  ( ( A ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( Zpo ))  == ( ( t ) )

 (  ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( zet ))  == ( ( t ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( betta ) )  )^2  * (( A ))  == ( ( t ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) )  )^2  * (( e ))  == ( ( t ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )^2  * (( v ))  == ( ( t ) )

 (  ( ( eb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( e ))  == ( ( t ) )

 (  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  )^2  * (( c ))  == ( ( t ) )

 (  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( cm ))  == ( ( t ) )

 (  ( ( eln ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( PIU ))  == ( ( t ) )

 (  ( ( ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( cpo ))  == ( ( t ) )

 (  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  == ( ( t ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  == ( ( t )  )

 (  ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  == ( ( t ) )

 (  ( ( epb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( A ))  == ( ( t ) )

 (  ( ( Zpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( cpo ))  == ( ( t ) )

 (  ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( zet ))  == ( ( t ) )

 (  ( ( gfoe ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( epb ))  == ( ( t ) )

 (  ( ( gfoe ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( mb ))  == ( ( t ) )

 (  ( ( g ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( maxZUm ))  == ( ( t ) )

 (  ( ( g ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( e ))  == ( ( t ) )

 (  ( ( gme ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( t ) )

 (  ( ( gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  == ( ( t ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( t )  )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  == ( ( t )  )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  == ( ( t ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  == ( ( t ) )

 (  ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( epb ))  == ( ( t ) )

 (  ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( mb ))  == ( ( t ) )

 (  ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( m ))  == ( ( t ) )

 (  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( ele ))  == ( ( t ) )

 (  ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( pi ))  == ( ( t ) )

 (  ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( A ))  == ( ( t ) )

 (  ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( b ))  == ( ( t ) )

 (  ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( gfel ))  == ( ( t ) )

 (  ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( eb ))  == ( ( t ) )

 (  ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( v ))  == ( ( t ) )

 (  ( ( m ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( ev ))  == ( ( t ) )

 (  ( ( maxZUm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( du ))  == ( ( t ) )

 (  ( ( maxZUm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( pimasb ))  == ( ( t ) )

 (  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( cm ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( epb ) )  )^2  * (( Zpo ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )^2  * (( maxZUm ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( (gravedad del foton en orbitas del nucleo) )  )^2  * (( maxZUm ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfoe ) )  )^2  * (( eb ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )^2  * (( eb ))  == ( ( t ) )

 (  ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( pimasb ))  == ( ( t ) )

 (  ( ( Pimm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( m * c ) )  == ( ( t ) )

 (  ( ( Pimm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( ZU ))  == ( ( t ) )

 (  ( ( t ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( ecuoue ))  == ( ( t ) )

 (  ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( gm ))  == ( ( t ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  )^2  * (( ele ))  == ( ( t ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  )^2  * (( pi ))  == ( ( t ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ecuoue ) )  )^2  * (( ecuoue ))  == ( ( t ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )^2  * (( m ))  == ( ( t ) )

 (  ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( Zepiz ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( betta ) )  )^2  * (( zet ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eln ) )  )^2  * (( epb ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eln ) )  )^2  * (( mb ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )^2  * (( gm ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )^2  * (( g ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( (gravedad del foton en orbitas del nucleo) )  )^2  * (( gm ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( (gravedad del foton en orbitas del nucleo) )  )^2  * (( g ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfoe ) )  )^2  * (( PIU ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  )^2  * (( Zepiz ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( inf ) )  )^2  * (( PIU ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )^2  * (( p ))  == ( ( t ) )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )^2  * (( zeb ))  == ( ( t ) )

 (  ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( m ))  == ( ( t ) )

 (  ( ( v ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( e ))  == ( ( t ) )

 (  ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( gpo ))  == ( ( t ) )

 (  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  )^2  * (( zet ))  == ( ( t ) )

 (  ( ( zeb ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( cpo ))  == ( ( t ) )

 (  ( ( zet ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( CR ))  == ( ( t ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  * (( m ))  == ( ( t ) )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )^2  * (( t ))  == ( ( t ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( du ) )  )  * (( PIU ))  == ( ( t ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ev ) )  )  * (( eln ))  == ( ( t ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( epb ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( mb ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( CR ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( e ))  == ( ( t ) )

 sqrt( ( ( X ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( X ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) )  )  == ( ( t ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  == ( ( t ) )

 sqrt( ( ( A ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( b ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( t ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )  * (( t ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eln ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ZU ) )  )  * (( CR ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( inf ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )  * (( t ))  == ( ( t ) )

 sqrt( ( ( eb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cpo ))  == ( ( t ) )

 sqrt( ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ep ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) )  )  == ( ( t ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  == ( ( t )  )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  == ( ( t ) )

 sqrt( ( ( ele ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( t ))  == ( ( t ) )

 sqrt( ( ( eln ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t )  )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t ) )

 sqrt( ( ( eo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gpo ))  == ( ( t ) )

 sqrt( ( ( eo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( ele ))  == ( ( t ) )

 sqrt( ( ( eo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( pi ))  == ( ( t ) )

 sqrt( ( ( eo ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( eo ))  == ( ( t ) )

 sqrt( ( ( ecuoue ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( m * c ) )  == ( ( t ) )

 sqrt( ( ( ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t )  )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  == ( ( t ) )

 sqrt( ( ( epb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( Z ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( eo ))  == ( ( t ) )

 sqrt( ( ( Z ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Z ))  == ( ( t ) )

 sqrt( ( ( Z ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( gb ))  == ( ( t ) )

 sqrt( ( ( s ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( s ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( mb ))  == ( ( t ) )

 sqrt( ( ( s ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( gb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( eo ))  == ( ( t ) )

 sqrt( ( ( gb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Z ))  == ( ( t ) )

 sqrt( ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( gfel ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( g ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( gpo ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Pimm ))  == ( ( t ) )

 sqrt( ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( m * c )  )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( cpo ))  == ( ( t ) )

 sqrt( ( ( m * c )  )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( cm ))  == ( ( t ) )

 sqrt( ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( m ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( ele ))  == ( ( t ) )

 sqrt( ( ( m ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( pi ))  == ( ( t ) )

 sqrt( ( ( m ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( gpo ))  == ( ( t ) )

 sqrt( ( ( pi ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( t ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( X ) )  )  * (( eb ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( X ) )  )  * (( v ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( A ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ZU ) )  )  * (( PIU ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( g ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( zet ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t )  )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( ele ))  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( pi ))  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( cm ))  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( Z ))  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( gb ))  == ( ( t ) )

 sqrt( ( ( pimasb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( CR ))  == ( ( t ) )

 sqrt( ( ( PIU ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( Pimm ))  == ( ( t ) )

 sqrt( ( ( PIU ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( t ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  == ( ( t ) )

 sqrt( ( ( t ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  == ( ( t ) )

 sqrt( ( ( t ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( CR ))  == ( ( t ) )

 sqrt( ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  == ( ( t )  )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  == ( ( t )  )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  == ( ( t ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( A ) )  )  * (( e ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( b ) )  )  * (( eb ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( b ) )  )  * (( v ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gfel ) )  )  * (( eb ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gfel ) )  )  * (( v ))  == ( ( t ) )

 sqrt( ( ( c ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( c ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  * (( PIU ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( du ) )  )  * (( cm ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eln ) )  )  * (( c ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( epb ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Pimm ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( cpo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( ele ))  == ( ( t ) )

 sqrt( ( ( cpo ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( pi ))  == ( ( t ) )

 sqrt( ( ( cpo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( s ))  == ( ( t ) )

 sqrt( ( ( v ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( cpo ))  == ( ( t ) )

 sqrt( ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( pimasb ))  == ( ( t ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  )  == ( ( t ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  == ( ( t )  )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  == ( ( t ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  )  * (( m ))  == ( ( t ) )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t )  )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t )  )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  == ( ( t ) )

 sqrt( ( ( Zepiz ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( Zpo ))  == ( ( t ) )

 sqrt( ( ( Zepiz ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( eb ))  == ( ( t ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  - (( t ))  == ( ( t ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ZU ) * inttrap( ZU ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( du ) )  - (( t ))  == ( ( t ) )

  ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( A ) * inttrap( A , A ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( Zpo ))  == ( ( t ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( X ) * inttrap( X , X ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Z ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( v ))  == ( ( t ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gm ) * inttrap( gm , gm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( g ) * inttrap( g , g ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( mb ) )  - (( e ))  == ( ( t ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( b ) * inttrap( b , b ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( inf ) * inttrap( inf , inf ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( X ) * inttrap( X , X ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ele ) )  - (( v ))  == ( ( t ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pi ) )  - (( v ))  == ( ( t ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( zet ) * inttrap( zet , zet ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( p ) * inttrap( p , p ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( CR ) * inttrap( CR , CR ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ele ) * inttrap( ele , ele ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  - (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( epb ) * inttrap( epb , epb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  - (( eb ))  == ( ( t ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  - (( s ))  == ( ( t ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )^2  - (( m * c ) )  == ( ( t ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )^2  - (( m * c ) )  == ( ( t ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )^2  - (( v ))  == ( ( t ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( ele ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( v ))  == ( ( t ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( Z ))  == ( ( t ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( ep ) * inttrap( ep , ep ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( zeb ) * inttrap( zeb , zeb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eln ) * inttrap( eln , eln ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( v ))  == ( ( t ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( epb ) )  )^2  - (( s ))  == ( ( t ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( betta ) * inttrap( -betta , -betta ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  - (( t ))  == ( ( t ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ele ) )  )^2  - (( Zpo ))  == ( ( t ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pi ) )  )^2  - (( Zpo ))  == ( ( t ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )^2  * (( A ) * inttrap( A , A ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )^2  - (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( g ) * inttrap( g , g ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Zepiz ) * inttrap( Zepiz , Zepiz ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( p ) * inttrap( p , p ) )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( g ) * inttrap( g , g ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )^2  * (( zet ) * inttrap( zet , zet ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 ( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( e ) * inttrap( e , e ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Z ) )  )  - (( gb ))  == ( ( t ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( inf ) )  )  - (( s ))  == ( ( t ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )  - (( c ))  == ( ( t ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )  - (( pimasb ))  == ( ( t ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( t ))  == ( ( t ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( gb ) )  )  - (( gb ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( inf ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )  - (( pimasb ))  == ( ( t ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  - (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  - (( eb ))  == ( ( t ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( t ))  == ( ( t ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  )  - (( pimasb ))  == ( ( t ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( ele ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( Z ))  == ( ( t ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( v ))  == ( ( t ) )

 sqrt( ( ( eo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( v ))  == ( ( t ) )

 sqrt( ( ( eo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( cm ))  == ( ( t ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zpo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  *  ( ( v ) )  )  - (( CR ))  == ( ( t ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( pi ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( CR ) )  )  - (( m * c ) )  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gm ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( g ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( Zpo ))  == ( ( t ) )

 sqrt( ( ( Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( v ))  == ( ( t ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Z ) )  )  - (( c ))  == ( ( t ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  )  - (( t ))  == ( ( t ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( s ))  == ( ( t ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( t ))  == ( ( t ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( t ) * inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  - (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( A ) / inttrap( A , A ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( e ) / inttrap( e , e ) )  - (( PIU ) / inttrap( PIU , PIU ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( p ) / inttrap( p , p ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ev ) / inttrap( ev ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ev ) / inttrap( ev ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( ZU ) / inttrap( ZU ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( p ) / inttrap( p , p ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( g ) / inttrap( g , g ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( Zepiz ) / inttrap( Zepiz , Zepiz ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( epb ) / inttrap( epb , epb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( A ) / inttrap( A , A ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( p ) / inttrap( p , p ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( pi ) / inttrap( pi , pi ) )  - (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( b ) / inttrap( b , b ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( X ) / inttrap( X , X ) )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( du ) / inttrap( du , du ) )  * (( zet ) / inttrap( zet , zet ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( c ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m ) / inttrap( m , m ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( g ) / inttrap( g , g ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( betta ) / inttrap( -betta , -betta ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  - (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( du ) / inttrap( du , du ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( X ) / inttrap( X , X ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( ZU ) / inttrap( ZU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( g ) / inttrap( g , g ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )^2  * (( ev ) / inttrap( ev ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( mb ) / inttrap( mb , mb ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( p ) / inttrap( p , p ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  * (( gm ) / inttrap( gm , gm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( p ) / inttrap( p , p ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )^2  - (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 ( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( eln ) / inttrap( eln , eln ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( e ) / inttrap( e , e ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( A ) / inttrap( A , A ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m ) / inttrap( m , m ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( m ) / inttrap( m , m ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( X ) / inttrap( X , X ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( A ) / inttrap( A , A ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gm ) / inttrap( gm , gm ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( m ) / inttrap( m , m ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( eo ) / inttrap( eo , eo ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( m ) / inttrap( m , m ) )  )  - (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( e ) / inttrap( e , e ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( e ) / inttrap( e , e ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( b ) / inttrap( b , b ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( m ) / inttrap( m , m ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( t ) / inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( t )  inttrap( t+1 , t+1 ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  * (( cpo ))  == ( ( cm ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( p ) )  * (( v ))  == ( ( cm ) )

  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( gfoe ))  == ( ( cm ) )

  ( ( gfoe ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * ((gravedad del foton en orbitas del nucleo))  == ( ( cm ) )

  ( ( inf ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( pimasb ))  == ( ( cm ) )

  ( ( pimasb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( inf ))  == ( ( cm ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zeb ) )  )^2  * (( v ))  == ( ( cm ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( g ) * inttrap( g , g ) )  )  == ( ( cm )  )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( zeb ) )  )  * (( e ))  == ( ( cm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( X ) )  )  * (( s ))  == ( ( cm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( PIU ) )  )  * (( c ))  == ( ( cm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( s ) )  )  * (( m * c ) )  == ( ( cm ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( mb ) )  )  * (( maxZUm ))  == ( ( cm ) )

 sqrt( ( ( m ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( p ))  == ( ( cm ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( m ) * inttrap( m , m ) )  )  == ( ( cm )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  == ( ( cm )  )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( A ) )  )  * (( b ))  == ( ( cm ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( A ) )  )  * (( gfel ))  == ( ( cm ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( zet ) )  )  * (( s ))  == ( ( cm ) )

 sqrt( ( ( zeb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( c ))  == ( ( cm ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  - (( e ))  == ( ( cm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  - (( inf ) * inttrap( inf , inf ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  + (( eo ) * inttrap( eo , eo ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( b ) * inttrap( b , b ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( gm ) * inttrap( gm , gm ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  + (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( v ) )  - (( m * c ) )  == ( ( cm ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )^2  * (( X ) * inttrap( X , X ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( ele ) * inttrap( ele , ele ))  * (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  + (( eo ) * inttrap( eo , eo ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( e ) * inttrap( e , e ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( gme ) * inttrap( -gme , -gme ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( X ) * inttrap( X , X ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gb ) * inttrap( gb , gb ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( b ) * inttrap( b , b ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gpo ) )  )  - (( m * c ) )  == ( ( cm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( CR ) * inttrap( CR , CR ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  - (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( t ))  == ( ( cm ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( Z ) * inttrap( Z , Z ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( pi ) * inttrap( pi , pi ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( gb ) * inttrap( gb , gb ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eb ) )  )  - (( v ))  == ( ( cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  + (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Z ) * inttrap( Z , Z ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  + (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( zet ) * inttrap( zet , zet ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( v ) * inttrap( v+1 , v+1 ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( g ) * inttrap( g , g ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  * (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gb ) * inttrap( gb , gb ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( ele ) * inttrap( ele , ele ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( cm ) )  )  - (( Zpo ))  == ( ( cm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( b ) * inttrap( b , b ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( zet ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( gme ))  == ( ( cm ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( cm ) * inttrap( cm , cm ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( m ) * inttrap( m , m ))  == ( ( cm ) * inttrap( cm , cm ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m ) / inttrap( m , m ) )  + (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  + (( eo ) / inttrap( eo , eo ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( e ) / inttrap( e , e ))  * (( ele ) / inttrap( ele , ele ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( gpo ) / inttrap( gpo , gpo ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( eo ) / inttrap( eo , eo ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( gpo ) / inttrap( gpo , gpo ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( m ) / inttrap( m , m ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eo ) / inttrap( eo , eo ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( cm ) / inttrap( cm , cm ) )  + (( c ) / inttrap( c+1 , c+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  + (( ele ) / inttrap( ele , ele ))  == ( ( cm ) / inttrap( cm , cm ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  * (( g ) / inttrap( g , g ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( g ) / inttrap( g , g ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm )  inttrap( cm , cm ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( p ) / inttrap( p , p ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( cm )  inttrap( cm , cm ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( zet ) / inttrap( zet , zet ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( betta ) / inttrap( -betta , -betta ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( X ) / inttrap( X , X ))  == ( ( cm )  inttrap( cm , cm ) )

 (  ( ( e ) / inttrap( e , e ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  + (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( epb ) / inttrap( epb , epb ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  - (( zet ) / inttrap( zet , zet ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( p ) / inttrap( p , p ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  + (( gme ) / inttrap( -gme , -gme ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  + (( m ) / inttrap( m , m ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )^2  + (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( cm )  inttrap( cm , cm ) )

 ( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( inf ) / inttrap( inf , inf ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( pi ) / inttrap( pi , pi ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( pi ) / inttrap( pi , pi ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  + (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eln ) / inttrap( eln , eln ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( epb ) / inttrap( epb , epb ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( eln ) / inttrap( eln , eln ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( e ) / inttrap( e , e ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  + (( gb ) / inttrap( gb , gb ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  + (( ele ) / inttrap( ele , ele ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( X ) / inttrap( X , X ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  + (( eo ) / inttrap( eo , eo ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( cm ) / inttrap( cm , cm ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( cm )  inttrap( cm , cm ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cm ) / inttrap( cm , cm ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( mb ) )  * (( maxZUm ))  == ( ( c ) )

  ( ( CR ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( gm ))  == ( ( c ) )

  ( ( X ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( maxZUm ))  == ( ( c ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ev ) )  * (( gm ))  == ( ( c ) )

  ( ( b ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( ecuoue ))  == ( ( c ) )

  ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( cpo ))  == ( ( c ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( c ))  == ( ( c ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( c ) )  * (( t ))  == ( ( c ) )

  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  == ( ( c ) )

  ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  == ( ( c )  )

  ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  == ( ( c ) )

  ( ( ele ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( v ))  == ( ( c ) )

  ( ( eln ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( cm ))  == ( ( c ) )

  ( ( eln ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( t ))  == ( ( c ) )

  ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( b ))  == ( ( c ) )

  ( ( ecuoue ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( gfel ))  == ( ( c ) )

  ( ( epb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( epb ))  == ( ( c ) )

  ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( CR ))  == ( ( c ) )

  ( ( gfel ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( ecuoue ))  == ( ( c ) )

  ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( cpo ))  == ( ( c ) )

  ( ( gpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( zeb ))  == ( ( c ) )

  ( ( maxZUm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( X ))  == ( ( c ) )

  ( ( pi ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( v ))  == ( ( c ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( X ) )  * (( PIU ))  == ( ( c ) )

  ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( cpo ))  == ( ( c ) )

  ( ( t ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  * (( eln ))  == ( ( c ) )

  ( ( cm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( eln ))  == ( ( c ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( epb ) )  * (( gpo ))  == ( ( c ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( inf ) )  * (( cm ))  == ( ( c ) )

  ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( b ))  == ( ( c ) )

  ( ( cpo ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( gfel ))  == ( ( c ) )

  ( ( cpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  * (( pimasb ))  == ( ( c ) )

  ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( ele ))  == ( ( c ) )

  ( ( v ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  * (( pi ))  == ( ( c ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( X ) )  * (( s ))  == ( ( c ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  * (( zeb ))  == ( ( c ) )

  ( ( zeb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gpo ))  == ( ( c ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  * (( m * c ) )  == ( ( c ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )^2  * (( maxZUm ))  == ( ( c ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eo ) )  )^2  * (( pimasb ))  == ( ( c ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )^2  * (( Pimm ))  == ( ( c ) )

 (  ( ( du ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( t ))  == ( ( c ) )

 (  ( ( eb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( mb ))  == ( ( c ) )

 (  ( ( eln ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( zeb ))  == ( ( c ) )

 (  ( ( gme ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  * (( eb ))  == ( ( c ) )

 (  ( ( PIU ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( cm ))  == ( ( c ) )

 (  ( ( cm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( v ))  == ( ( c ) )

 (  ( ( cm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( pimasb ))  == ( ( c ) )

 (  ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( Z ))  == ( ( c ) )

 (  ( ( cpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( s ))  == ( ( c ) )

 (  ( ( zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( epb ))  == ( ( c ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  )^2  * (( eb ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )  * (( v ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ev ) )  )  * (( A ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )  * (( m ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )  * (( m ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Zepiz ) )  )  * (( gpo ))  == ( ( c ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )  * (( eb ))  == ( ( c ) )

 sqrt( ( ( A ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( e ))  == ( ( c ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( c ))  == ( ( c ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( eo ) )  )  * (( v ))  == ( ( c ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( p ) )  )  * (( cm ))  == ( ( c ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( zeb ) )  )  * (( cm ))  == ( ( c ) )

 sqrt( ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( m * c ) )  == ( ( c ) )

 sqrt( ( ( eb ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( inf ))  == ( ( c ) )

 sqrt( ( ( eo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( e ))  == ( ( c ) )

 sqrt( ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( eo ))  == ( ( c ) )

 sqrt( ( ( g ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( s ))  == ( ( c ) )

 sqrt( ( ( m * c )  )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( CR ))  == ( ( c ) )

 sqrt( ( ( mb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( Zpo ))  == ( ( c ) )

 sqrt( ( ( maxZUm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( pimasb ))  == ( ( c ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) )  )  == ( ( c ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  == ( ( c )  )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) / inttrap( mb , mb ) )  )  == ( ( c ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( c ) )  )  * (( s ))  == ( ( c ) )

 sqrt( ( ( cm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( v ))  == ( ( c ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zepiz ) )  )  * (( cm ))  == ( ( c ) )

 sqrt( ( ( c ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  * (( epb ))  == ( ( c ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( ele ) )  )  * (( s ))  == ( ( c ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( pi ) )  )  * (( s ))  == ( ( c ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ev ) )  )  * (( gm ))  == ( ( c ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( cm ) )  )  * (( v ))  == ( ( c ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )  * (( Z ))  == ( ( c ) )

 sqrt( ( ( cpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( pimasb ))  == ( ( c ) )

 sqrt( ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( gb ))  == ( ( c ) )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( v ) )  - (( eb ))  == ( ( c ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  - (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  - (( pimasb ))  == ( ( c ) )

  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( du ) * inttrap( du , du ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( A ) )  - (( eo ))  == ( ( c ) )

  ( ( X ) * inttrap( X , X ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( du ) * inttrap( du , du ) )  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( b ) * inttrap( b , b ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  - (( s ))  == ( ( c ) )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eln ) )  - (( s ))  == ( ( c ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gb ) * inttrap( gb , gb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( zet ) * inttrap( zet , zet ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  * (( X ) * inttrap( X , X ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( p ) * inttrap( p , p ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( p ) * inttrap( p , p ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( A ) * inttrap( A , A ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ele ) )  - (( Zpo ))  == ( ( c ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Z ) )  - (( eb ))  == ( ( c ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( pi ) )  - (( Zpo ))  == ( ( c ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( A ) * inttrap( A , A ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( ev ) * inttrap( ev ) )  * (( ZU ) * inttrap( ZU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( epb ) * inttrap( epb , epb ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( zeb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  - (( e ))  == ( ( c ) )

  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )^2  - (( s ))  == ( ( c ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  )^2  - (( m * c ) )  == ( ( c ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( X ) * inttrap( X , X ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  - (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( e ) * inttrap( e , e ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( betta ) * inttrap( -betta , -betta ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )^2  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( X ) )  )^2  - (( eo ))  == ( ( c ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( b ) * inttrap( b , b ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( inf ) * inttrap( inf , inf ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )^2  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )^2  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 (  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( e ) )  )^2  - (( maxZUm ))  == ( ( c ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( m ) )  )  - (( c ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( zet ) )  )  - (( CR ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( m * c )  )  )  - (( c ))  == ( ( c ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( A ) * inttrap( A , A ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( A ) * inttrap( A , A ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( inf ) * inttrap( inf , inf ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gb ) )  )  - (( eo ))  == ( ( c ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )  - (( t ))  == ( ( c ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  - (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( maxZUm ) )  )  - (( cpo ))  == ( ( c ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( v ) )  )  - (( e ))  == ( ( c ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( g ) * inttrap( g , g ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( ele ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( b ) * inttrap( b , b ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( m ))  == ( ( c ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Z ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( eb ))  == ( ( c ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( epb ) * inttrap( epb , epb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( v ))  == ( ( c ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ecuoue ) )  )  - (( e ))  == ( ( c ) )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zeb ) )  )  - (( m * c ) )  == ( ( c ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( g ) * inttrap( g , g ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m ) * inttrap( m , m ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( pi ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( cpo ) )  )  - (( c ))  == ( ( c ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( ele ) * inttrap( ele , ele ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( mb ) / inttrap( mb , mb ) )  )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( Zpo ))  == ( ( c ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pi ) * inttrap( pi , pi ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  )  - (( v ))  == ( ( c ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Z ) )  )  - (( t ))  == ( ( c ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Zpo ) )  )  - (( e ))  == ( ( c ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zet ) * inttrap( zet , zet ) )  )  * (( cm ) * inttrap( cm , cm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  + (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  *  ( ( eo ) * inttrap( eo , eo ) )  )  - (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( m ) * inttrap( m , m ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gb ) * inttrap( gb , gb ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( ele ) * inttrap( ele , ele ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( c ) * inttrap( c+1 , c+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( c ) / inttrap( c+1 , c+1 ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( du ) / inttrap( du , du ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( b ) / inttrap( b , b ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( X ) / inttrap( X , X ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( gb ) / inttrap( gb , gb ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  - (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( eo ) / inttrap( eo , eo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( c ) / inttrap( c+1 , c+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( gme ) / inttrap( -gme , -gme ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  * (( m ) / inttrap( m , m ))  * (( ele ) / inttrap( ele , ele ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  - (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gm ) / inttrap( gm , gm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( inf ) / inttrap( inf , inf ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  - (( eo ) / inttrap( eo , eo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( CR ) / inttrap( CR , CR ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( epb ) / inttrap( epb , epb ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( p ) / inttrap( p , p ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( zeb ) / inttrap( zeb , zeb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( v ) / inttrap( v+1 , v+1 ) )  - (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( g ) / inttrap( g , g ) )  * (( mb ) / inttrap( mb , mb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( zet ) / inttrap( zet , zet ) )  * (( inf ) / inttrap( inf , inf ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( m ) / inttrap( m , m ) )  - (( gb ) / inttrap( gb , gb ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cm ) / inttrap( cm , cm ) )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

  ( ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  * (( X ) / inttrap( X , X ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  * (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) / inttrap( gb , gb ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( b ) / inttrap( b , b ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )^2  - (( pi ) / inttrap( pi , pi ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( X ) / inttrap( X , X ) )  )^2  * (( du ) / inttrap( du , du ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )^2  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( gb ) / inttrap( gb , gb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( mb ) / inttrap( mb , mb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 ( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m ) / inttrap( m , m ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ev ) / inttrap( ev ) )  )  * (( A ) / inttrap( A , A ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  * (( m ) / inttrap( m , m ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  /  ( ( du ) / inttrap( du , du ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( zeb ) / inttrap( zeb , zeb ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( e ) / inttrap( e , e ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( ele ) / inttrap( ele , ele ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( pi ) / inttrap( pi , pi ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( b ) / inttrap( b , b ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( ele ) / inttrap( ele , ele ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( pi ) / inttrap( pi , pi ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( PIU ) / inttrap( PIU , PIU ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( m ) / inttrap( m , m ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) / inttrap( cm , cm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( A ) / inttrap( A , A ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( du ) / inttrap( du , du ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( p ) / inttrap( p , p ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( c )  inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( zet ) / inttrap( zet , zet ) )  )  - (( e ) / inttrap( e , e ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( m ) / inttrap( m , m ))  == ( ( c ) / inttrap( c+1 , c+1 ) )

  ( ( eo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( cm ))  == ( ( cpo ) )

  ( ( cm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  * (( eo ))  == ( ( cpo ) )

 sqrt( ( ( CR ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  * (( gb ))  == ( ( cpo ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Z ) * inttrap( Z , Z ) )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfoe ) * inttrap( -gfoe , -gfoe ) )  * (( betta ) * inttrap( -betta , -betta ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( X ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( e ))  == ( ( cpo ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  + (( gme ) * inttrap( -gme , -gme ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( Zepiz ) )  - (( m ))  == ( ( cpo ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  + (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gb ) * inttrap( gb , gb ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( inf ) * inttrap( inf , inf ) )  - (( Z ) * inttrap( Z , Z ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  + (( v ) * inttrap( v+1 , v+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( e ) * inttrap( e , e ) )  + (( m ) * inttrap( m , m ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( gpo ) * inttrap( gpo , gpo ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 (  ( ( b ) * inttrap( b , b ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 (  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( g ) * inttrap( g , g ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( ecuoue ) )  )^2  - (( mb ))  == ( ( cpo ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 (  ( ( pi ) * inttrap( pi , pi ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( e ) * inttrap( e , e ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( epb ) * inttrap( epb , epb ) )  )  + (( c ) * inttrap( c+1 , c+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( PIU ) * inttrap( PIU , PIU ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( maxZUm ) )  )  - (( c ))  == ( ( cpo ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  * (( cm ) * inttrap( cm , cm ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( m ) * inttrap( m , m ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( inf ) * inttrap( inf , inf ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( inf ) * inttrap( inf , inf ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  - (( cpo ) * inttrap( cpo , cpo ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  * (( CR ) * inttrap( CR , CR ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  * (( CR ) * inttrap( CR , CR ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( PIU ) * inttrap( PIU , PIU ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( ele ) )  )  - (( v ))  == ( ( cpo ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( pi ) )  )  - (( v ))  == ( ( cpo ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eo ) * inttrap( eo , eo ))  * (( CR ) * inttrap( CR , CR ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( b ) * inttrap( b , b ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eln ) * inttrap( eln , eln ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( PIU ) )  )  - (( gme ))  == ( ( cpo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( m ) * inttrap( m , m ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( gpo ) * inttrap( gpo , gpo ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( cpo ) * inttrap( cpo , cpo ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( e ) / inttrap( e , e ) )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eo ) / inttrap( eo , eo ) )  - (( cpo ) / inttrap( cpo , cpo ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( eo ) / inttrap( eo , eo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( cpo )  inttrap( cpo , cpo ) )

  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( cpo )  inttrap( cpo , cpo ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( m ) / inttrap( m , m ))  == ( ( cpo )  inttrap( cpo , cpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( s ) / inttrap( s+1 , s+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( inf ) / inttrap( inf , inf ) )  - (( eo ) / inttrap( eo , eo ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( mb ) / inttrap( mb , mb ) )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( m ) / inttrap( m , m ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  * (( gm ) / inttrap( gm , gm ))  == ( ( cpo )  inttrap( cpo , cpo ) )

  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  + (( gpo ) / inttrap( gpo , gpo ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( Z ) / inttrap( Z , Z ) )  * (( e ) / inttrap( e , e ))  == ( ( cpo )  inttrap( cpo , cpo ) )

  ( ( p ) / inttrap( p , p ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  )^2  + (( m ) / inttrap( m , m ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 (  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  - (( cm ) / inttrap( cm , cm ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( mb ) / inttrap( mb , mb ) )  )  + (( v ) / inttrap( v+1 , v+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gb ) / inttrap( gb , gb ) )  )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  + (( pi ) / inttrap( pi , pi ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( b ) / inttrap( b , b ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( m ) / inttrap( m , m ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( Z ) / inttrap( Z , Z ) )  )  + (( cm ) / inttrap( cm , cm ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( cpo )  inttrap( cpo , cpo ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( m ) / inttrap( m , m ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( cpo )  inttrap( cpo , cpo ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( b ) / inttrap( b , b ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( ele ) / inttrap( ele , ele ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( cpo )  inttrap( cpo , cpo ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gm ) / inttrap( gm , gm ))  == ( ( cpo )  inttrap( cpo , cpo ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) )  )  - (( m ) / inttrap( m , m ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( s ) / inttrap( s+1 , s+1 ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( eo ) / inttrap( eo , eo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( cpo )  inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( m ) / inttrap( m , m ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( PIU ) / inttrap( PIU , PIU ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( CR ) / inttrap( CR , CR ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  + (( pi ) / inttrap( pi , pi ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( Z ) / inttrap( Z , Z ))  == ( ( cpo ) / inttrap( cpo , cpo ) )

  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  * (( CR ))  == ( ( v ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  == ( ( v ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  == ( ( v )  )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  == ( ( v ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  * (( v ))  == ( ( v ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( v ) )  * (( t ))  == ( ( v ) )

  ( ( ele ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( p ))  == ( ( v ) )

  ( ( eln ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( epb ))  == ( ( v ) )

  ( ( e ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( p ))  == ( ( v ) )

  ( ( e ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( zeb ))  == ( ( v ) )

  ( ( epb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  * (( eln ))  == ( ( v ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( du ) )  * (( ele ))  == ( ( v ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( du ) )  * (( pi ))  == ( ( v ) )

  ( ( g ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( gpo ))  == ( ( v ) )

  ( ( gpo ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  * (( g ))  == ( ( v ) )

  ( ( pi ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( p ))  == ( ( v ) )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( CR ) )  * (( Zpo ))  == ( ( v ) )

  ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( cm ))  == ( ( v ) )

  ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( e ))  == ( ( v ) )

  ( ( p ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( ele ))  == ( ( v ) )

  ( ( p ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  * (( pi ))  == ( ( v ) )

  ( ( cm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  * (( p ))  == ( ( v ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ele ) )  * (( c ))  == ( ( v ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  * (( maxZUm ))  == ( ( v ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pi ) )  * (( c ))  == ( ( v ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ele ) )  * (( pimasb ))  == ( ( v ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( e ) )  * (( t ))  == ( ( v ) )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( pi ) )  * (( pimasb ))  == ( ( v ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  * (( e ))  == ( ( v ) )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ev ) )  * (( g ))  == ( ( v ) )

  ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  * (( e ))  == ( ( v ) )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  )^2  * (( Pimm ))  == ( ( v ) )

 (  ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  * (( mb ))  == ( ( v ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ecuoue ) )  )^2  * (( zet ))  == ( ( v ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )^2  * (( c ))  == ( ( v ) )

 (  ( ( eln ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( g ))  == ( ( v ) )

 (  ( ( eo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( c ))  == ( ( v ) )

 (  ( ( e ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( ele ))  == ( ( v ) )

 (  ( ( e ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  * (( pi ))  == ( ( v ) )

 (  ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )^2  * (( mb ))  == ( ( v ) )

 (  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( b ))  == ( ( v ) )

 (  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( gfel ))  == ( ( v ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( CR ) )  )^2  * (( pimasb ))  == ( ( v ) )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( ecuoue ) )  )^2  * (( PIU ))  == ( ( v ) )

 (  ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( mb ))  == ( ( v ) )

 (  ( ( pimasb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( b ))  == ( ( v ) )

 (  ( ( pimasb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  * (( gfel ))  == ( ( v ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Z ) )  )^2  * (( c ))  == ( ( v ) )

 (  ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( b ))  == ( ( v ) )

 (  ( ( c ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  * (( gfel ))  == ( ( v ) )

 (  ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  * (( eo ))  == ( ( v ) )

 (  ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )^2  * (( mb ))  == ( ( v ) )

 (  ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  * (( cm ))  == ( ( v ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( m * c )  )  )  * (( pimasb ))  == ( ( v ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ecuoue ) )  )  * (( Z ))  == ( ( v ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( m ) )  )  * (( pimasb ))  == ( ( v ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  )  * (( e ))  == ( ( v ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( zeb ) )  )  * (( s ))  == ( ( v ) )

 sqrt( ( ( X ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( t ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  * (( v ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( X ) )  )  * (( cm ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( ele ) )  )  * (( eb ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( gm ) )  )  * (( Z ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pi ) )  )  * (( eb ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( p ) )  )  * (( ele ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( p ) )  )  * (( pi ))  == ( ( v ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( t ) )  )  * (( s ))  == ( ( v ) )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( ecuoue ) )  )  * (( s ))  == ( ( v ) )

 sqrt( ( ( eo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( c ))  == ( ( v ) )

 sqrt( ( ( eo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( m * c ) )  == ( ( v ) )

 sqrt( ( ( epb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( gb ))  == ( ( v ) )

 sqrt( ( ( epb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v )  )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v ) )

 sqrt( ( ( s ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( ele ))  == ( ( v ) )

 sqrt( ( ( s ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( pi ))  == ( ( v ) )

 sqrt( ( ( m * c )  )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( e ))  == ( ( v ) )

 sqrt( ( ( mb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( gb ))  == ( ( v ) )

 sqrt( ( ( mb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v )  )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  == ( ( v ) )

 sqrt( ( ( m ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( b ))  == ( ( v ) )

 sqrt( ( ( m ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  * (( gfel ))  == ( ( v ) )

 sqrt( ( ( maxZUm ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( gpo ))  == ( ( v ) )

 sqrt( ( ( maxZUm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( Z ))  == ( ( v ) )

 sqrt( ( ( maxZUm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( m * c ) )  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( du ) )  )  * (( PIU ))  == ( ( v ) )

 sqrt( ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  * (( m ))  == ( ( v ) )

 sqrt( ( ( pimasb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  * (( mb ))  == ( ( v ) )

 sqrt( ( ( pimasb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( ele ))  == ( ( v ) )

 sqrt( ( ( pimasb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  * (( pi ))  == ( ( v ) )

 sqrt( ( ( PIU ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  * (( pimasb ))  == ( ( v ) )

 sqrt( ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  * (( c ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ev ) )  )  * (( p ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ecuoue ) )  )  * (( Pimm ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( g ) )  )  * (( ele ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( g ) )  )  * (( pi ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Pimm ) )  )  * (( Zpo ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cm ) )  )  * (( c ))  == ( ( v ) )

 sqrt( ( ( c ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  * (( m ))  == ( ( v ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( b ) )  )  * (( e ))  == ( ( v ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfel ) )  )  * (( e ))  == ( ( v ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )  * (( eo ))  == ( ( v ) )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  )  * (( m ))  == ( ( v ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eo ) * inttrap( eo , eo ) )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( du ) )  - (( Zpo ))  == ( ( v ) )

  ( ( X ) * inttrap( X , X ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( A ) * inttrap( A , A ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( c ) )  - (( Pimm ))  == ( ( v ) )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( Pimm ) )  - (( m * c ) )  == ( ( v ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( X ) * inttrap( X , X ) )  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( X ) * inttrap( X , X ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( A ) * inttrap( A , A ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Z ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  - (( t ))  == ( ( v ) )

  ( ( Z ) * inttrap( Z , Z ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( s ) * inttrap( s+1 , s+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( du ) * inttrap( du , du ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( g ) * inttrap( g , g ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( inf ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  - (( m ))  == ( ( v ) )

  ( ( inf ) * inttrap( inf , inf ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( eln ) * inttrap( eln , eln ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( X ) * inttrap( X , X ) )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( m ) * inttrap( m , m ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( g ) * inttrap( g , g ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( pi ) * inttrap( pi , pi ) )  - (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( m ) * inttrap( m , m ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( v ) * inttrap( v+1 , v+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( t ) * inttrap( t+1 , t+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( ele ) )  - (( t ))  == ( ( v ) )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( pi ) )  - (( t ))  == ( ( v ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  - (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( b ) * inttrap( b , b ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( mb ) * inttrap( mb , mb ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ev ) * inttrap( ev ) )  * (( g ) * inttrap( g , g ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( m ) * inttrap( m , m ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )^2  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )^2  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  )^2  - (( m * c ) )  == ( ( v ) )

 (  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )^2  * (( p ) * inttrap( p , p ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( betta ) * inttrap( -betta , -betta ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cm ) )  )^2  - (( t ))  == ( ( v ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( b ) * inttrap( b , b ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  - (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( du ) * inttrap( du , du ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( ele ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( t ))  == ( ( v ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( gm ) * inttrap( gm , gm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( eo ) * inttrap( eo , eo ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( p ) * inttrap( p , p ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( e ) * inttrap( e , e ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )^2  * (( ecuoue ) * inttrap( ecuoue , ecuoue ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gm ) * inttrap( gm , gm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( g ) * inttrap( g , g ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )^2  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( g ) * inttrap( g , g ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( ev ) * inttrap( ev ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( m ) * inttrap( m , m ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( pi ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  - (( t ))  == ( ( v ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )^2  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( epb ) * inttrap( epb , epb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( p ) * inttrap( p , p ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( Pimm ) )  )^2  - (( m ))  == ( ( v ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( A ) * inttrap( A , A ) )  )^2  * (( du ) * inttrap( du , du ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( eo ) * inttrap( eo , eo ) )  )^2  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )^2  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )^2  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )^2  - (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )^2  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )^2  - (( m * c ) )  == ( ( v ) )

 ( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( t ) * inttrap( t+1 , t+1 ) )  )^2  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( eb ) )  )  - (( pimasb ))  == ( ( v ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Z ) * inttrap( Z , Z ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )  * (( m ) * inttrap( m , m ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( b ) * inttrap( b , b ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( gme ) * inttrap( -gme , -gme ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( e ) * inttrap( e , e ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( m ) * inttrap( m , m ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( b ) * inttrap( b , b ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )  - (( s ))  == ( ( v ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( v ) * inttrap( v+1 , v+1 ) )  )  - (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( zet ) * inttrap( zet , zet ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) * inttrap( cpo , cpo ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( gm ) )  )  - (( Z ))  == ( ( v ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m ) * inttrap( m , m ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) * inttrap( CR , CR ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( X ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  - (( m ))  == ( ( v ) )

 sqrt( ( ( X ) * inttrap( X , X ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( A ) * inttrap( A , A ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  )  - (( s ))  == ( ( v ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( eb ) * inttrap( eb+1 , eb+1 ) )  )  - (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  *  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( du ) * inttrap( du , du ) )  )  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ele ) * inttrap( ele , ele ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( zet ) * inttrap( zet , zet ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( p ) * inttrap( p , p ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  - (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( du ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( m * c ) )  == ( ( v ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( du ) * inttrap( du , du ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) * inttrap( du , du ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( du ) / inttrap( du , du ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ev ) * inttrap( ev ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ele ) * inttrap( ele , ele ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) * inttrap( eln , eln ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( CR ) * inttrap( CR , CR ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( t ))  == ( ( v ) )

 sqrt( ( ( eo ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  - (( t ))  == ( ( v ) )

 sqrt( ( ( eo ) * inttrap( eo , eo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ev ) * inttrap( ev ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( e ) * inttrap( e , e ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ep ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  - (( mb ))  == ( ( v ) )

 sqrt( ( ( ep ) * inttrap( ep , ep ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Z ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( s ))  == ( ( v ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Z ) * inttrap( Z , Z ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( ele ))  == ( ( v ) )

 sqrt( ( ( ZU ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  - (( pi ))  == ( ( v ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( ZU ) * inttrap( ZU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( s ) * inttrap( s+1 , s+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  - (( c ))  == ( ( v ) )

 sqrt( ( ( gb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( s ))  == ( ( v ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eln ) * inttrap( eln , eln ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( A ) * inttrap( A , A ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( mb ) * inttrap( mb , mb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gme ) * inttrap( -gme , -gme ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) * inttrap( gpo , gpo ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) * inttrap( inf , inf ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) * inttrap( mb , mb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( b ) * inttrap( b , b ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  (  (1/( PIU ))  * (1/ inttrap( PIU , PIU ))  * ( c ) * inttrap( c+1 , c+1 ) * ( p ) * inttrap( p , p ) * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) * ( v ) * inttrap( v+1 , v+1 ) )  )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( m ) * inttrap( m , m ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  + (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  )  - (( c ) * inttrap( c+1 , c+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( ele ) )  )  - (( cpo ))  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( s ) )  )  - (( m ))  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( m ) )  )  - (( gb ))  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( pi ) )  )  - (( cpo ))  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eb ) )  )  - (( cm ))  == ( ( v ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( m * c )  )  )  - (( gb ))  == ( ( v ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( gme ) * inttrap( -gme , -gme ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( CR ) * inttrap( CR , CR ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( A ) * inttrap( A , A ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( eln ) * inttrap( eln , eln ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( ecuoue ) * inttrap( ecuoue , ecuoue ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( epb ) * inttrap( epb , epb ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gm ) * inttrap( gm , gm ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( PIU ) * inttrap( PIU , PIU ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( cm ) * inttrap( cm , cm ) )  )  * (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( c ) * inttrap( c+1 , c+1 ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( p ) * inttrap( p , p ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( mb ) * inttrap( mb , mb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )  - (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  * (( maxZUm ) * inttrap( maxZUm , maxZUm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( epb ) * inttrap( epb , epb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( t ) * inttrap( t+1 , t+1 ) )  /  ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  )  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  - (( t ))  == ( ( v ) )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( pimasb ) )  )  - (( c ))  == ( ( v ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( t ) * inttrap( t+1 , t+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  )  * (( e ) * inttrap( e , e ))  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( gpo ) * inttrap( gpo , gpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( ele ) * inttrap( ele , ele ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( pi ) * inttrap( pi , pi ) )  )  - (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( cm ) * inttrap( cm , cm ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( e ) * inttrap( e , e ) )  )  - (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )  * (( eb ) * inttrap( eb+1 , eb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( g ) * inttrap( g , g ) )  )  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( maxZUm ) * inttrap( maxZUm , maxZUm ) )  )  + (( s ) * inttrap( s+1 , s+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( pi ) * inttrap( pi , pi ) )  )  * (( v ) * inttrap( v+1 , v+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( ele ) * inttrap( ele , ele ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( zeb ) * inttrap( zeb , zeb ) )  )  * (( pi ) * inttrap( pi , pi ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gb ) )  )  - (( pimasb ))  == ( ( v ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  )  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( X ) * inttrap( X , X ) *  (1/( pi ))  * (1/ inttrap( pi , pi ))  *  (1/( e ))  * (1/ inttrap( e , e ))  * ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( gb ))  * (1/ inttrap( gb , gb ))  * ( A ) * inttrap( A , A ) )  )  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( e ) * inttrap( e , e ))  * (( cm ) * inttrap( cm , cm ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) * inttrap( cpo , cpo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( inf ) * inttrap( inf , inf ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( du ) * inttrap( du , du ) )  )  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( eo ) * inttrap( eo , eo ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ep ) * inttrap( ep , ep ) )  )  * (( c ) * inttrap( c+1 , c+1 ))  * (( gb ) * inttrap( gb , gb ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Z ) * inttrap( Z , Z ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) * inttrap( ZU ) )  )  + (( pimasb ) * inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( p ) * inttrap( p , p ) )  )  * (( s ) * inttrap( s+1 , s+1 ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )  )  - (( gme ) * inttrap( -gme , -gme ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( m ) * inttrap( m , m ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zeb ) * inttrap( zeb , zeb ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( t ) * inttrap( t+1 , t+1 ))  * (( PIU ) * inttrap( PIU , PIU ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( eb ) * inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  * (1/ inttrap( g , g ))  * ( mb ) * inttrap( mb , mb ) * ( inf ) * inttrap( inf , inf ) * ( zet ) * inttrap( zet , zet ) )  )  * (( m ) * inttrap( m , m ))  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( e ) * inttrap( e , e ))  == ( ( v ) * inttrap( v+1 , v+1 ) )

 sqrt( ( ( zet ) * inttrap( zet , zet ) )  /  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  )  * (( gme ) * inttrap( -gme , -gme ))  * (( m * c )  * ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) * inttrap( v+1 , v+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( gme ) / inttrap( -gme , -gme ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( X ) / inttrap( X , X ) )  * (( eln ) / inttrap( eln , eln ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) * inttrap( gpo , gpo ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( CR ) / inttrap( CR , CR ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( epb ) / inttrap( epb , epb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cm ) / inttrap( cm , cm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( e ) / inttrap( e , e ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  * (( eln ) / inttrap( eln , eln ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( Z ) / inttrap( Z , Z ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( v ) / inttrap( v+1 , v+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( gm ) / inttrap( gm , gm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( cm ) / inttrap( cm , cm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( eo ) / inttrap( eo , eo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( pi ) / inttrap( pi , pi ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( gme ) / inttrap( -gme , -gme ))  * (( gb ) / inttrap( gb , gb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  * (( m ) / inttrap( m , m ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( ele ) / inttrap( ele , ele ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( pi ) / inttrap( pi , pi ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  * (( CR ) / inttrap( CR , CR ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( cm ) / inttrap( cm , cm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  * (( gm ) / inttrap( gm , gm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  - (( gme ) / inttrap( -gme , -gme ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( ele ) / inttrap( ele , ele ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( epb ) / inttrap( epb , epb ) )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( pi ) / inttrap( pi , pi ) )  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( du ) / inttrap( du , du ) )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( e ) / inttrap( e , e ) )  )^2  - (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )^2  - (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( CR ) / inttrap( CR , CR ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( ele ) / inttrap( ele , ele ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( pi ) / inttrap( pi , pi ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( X ) / inttrap( X , X ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( CR ) / inttrap( CR , CR ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  - (( eo ) / inttrap( eo , eo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( du ) / inttrap( du , du ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )^2  * (( m ) / inttrap( m , m ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( du ) / inttrap( du , du ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( ele ) / inttrap( ele , ele ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( zet ) / inttrap( zet , zet ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( e ) / inttrap( e , e ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( Z ) / inttrap( Z , Z ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( p ) / inttrap( p , p ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( (gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( inf ) / inttrap( inf , inf ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( gfoe ) / inttrap( -gfoe , -gfoe ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( g ) / inttrap( g , g ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )^2  - (( inf ) / inttrap( inf , inf ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( pi ) / inttrap( pi , pi ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )^2  * (( epb ) / inttrap( epb , epb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )^2  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )^2  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )^2  * (( A ) / inttrap( A , A ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )^2  * (( cm ) / inttrap( cm , cm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( gme ) / inttrap( -gme , -gme ))  * (( gme ) / inttrap( -gme , -gme ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( ele ) / inttrap( ele , ele ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( m ) / inttrap( m , m ))  * (( pi ) / inttrap( pi , pi ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( b ) / inttrap( b , b ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( s ) / inttrap( s+1 , s+1 ))  * (( gfel ) / inttrap( gfel , gfel ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )^2  * (( v ) / inttrap( v+1 , v+1 ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 (  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )^2  * (( inf ) / inttrap( inf , inf ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )^2  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 ( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )^2  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( eb ) / inttrap( eb+1 , eb+1 ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) * inttrap( Z , Z ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Z ) / inttrap( Z , Z ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( m ) / inttrap( m , m ) )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( cm ) / inttrap( cm , cm ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( CR ) / inttrap( CR , CR ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( X ) / inttrap( X , X ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  - (( m ) / inttrap( m , m ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( A ) / inttrap( A , A ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( Z ) / inttrap( Z , Z ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  - (( s ) / inttrap( s+1 , s+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  *  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( CR ) / inttrap( CR , CR ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gm ) / inttrap( gm , gm ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( t ) / inttrap( t+1 , t+1 ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( du ) / inttrap( du , du ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( e ) / inttrap( e , e ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( eln ) / inttrap( eln , eln ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( gb ) / inttrap( gb , gb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( eo ) / inttrap( eo , eo ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( ecuoue ) / inttrap( ecuoue , ecuoue ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( e ) / inttrap( e , e ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( m ) / inttrap( m , m ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) * inttrap( epb , epb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( epb ) / inttrap( epb , epb ) )  /  ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( Z ) / inttrap( Z , Z ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( s ) / inttrap( s+1 , s+1 ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( gb ) / inttrap( gb , gb ) *  (1/( eo ))  / ( 1/  inttrap( eo , eo ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( pi ) / inttrap( pi , pi ) * ( m ) / inttrap( m , m ) )  /  ( ( A ) / inttrap( A , A ) )  )  + (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( gme ) / inttrap( -gme , -gme ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( gm ) / inttrap( gm , gm ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  - (( c ) / inttrap( c+1 , c+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( eln ) / inttrap( eln , eln ) )  )  - (( e ) / inttrap( e , e ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ep ) / inttrap( ep , ep ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( g ) / inttrap( g , g ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( v ) / inttrap( v+1 , v+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( mb ) / inttrap( mb , mb ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( Zpo ) / inttrap( Zpo+1 , Zpo+1 ))  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( g ) / inttrap( g , g ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gme ) / inttrap( -gme , -gme ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gpo ) / inttrap( gpo , gpo ) )  /  ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * (( Pimm ) / inttrap( Pimm , Pimm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( inf ) / inttrap( inf , inf ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  - (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) )  )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( gb ) / inttrap( gb , gb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  * (( eo ) / inttrap( eo , eo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( mb ) / inttrap( mb , mb ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( e ) / inttrap( e , e ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Z ) / inttrap( Z , Z ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( maxZUm ) / inttrap( maxZUm , maxZUm ) )  /  ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( t ) / inttrap( t+1 , t+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) * inttrap( b , b ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( b ) / inttrap( b , b ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( du ) / inttrap( du , du ) )  )  * (( PIU ) / inttrap( PIU , PIU ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) * inttrap( gfel , gfel ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  /  ( ( gfel ) / inttrap( gfel , gfel ) )  )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( p ) / inttrap( p , p ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( cpo ) / inttrap( cpo , cpo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( mb ) / inttrap( mb , mb ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( PIU ) / inttrap( PIU , PIU ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( mb ) / inttrap( mb , mb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( t ) / inttrap( t+1 , t+1 ) )  /  ( ( pi ) / inttrap( pi , pi ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( c ))  / ( 1/  inttrap( c+1 , c+1 ))  * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( mb ) / inttrap( mb , mb ) *  (1/( b ))  / ( 1/  inttrap( b , b ))  )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( m * c )  / ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( b ) / inttrap( b , b ) *  (1/( cpo ))  / ( 1/  inttrap( cpo , cpo ))  * ( v ) / inttrap( v+1 , v+1 ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( m * c ) )  / ( 1/  ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) / inttrap( PIU , PIU ) )  )  * (( eb ) / inttrap( eb+1 , eb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( e ) / inttrap( e , e ))  * (( eo ) / inttrap( eo , eo ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gpo ) / inttrap( gpo , gpo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  * (( maxZUm ) / inttrap( maxZUm , maxZUm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) )  )  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( ele ) / inttrap( ele , ele ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) )  )  - (( e ) / inttrap( e , e ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( pi ) / inttrap( pi , pi ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( zet ) / inttrap( zet , zet ) )  )  * (( cm ) / inttrap( cm , cm ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  *  ( ( gb ) / inttrap( gb , gb ) )  )  - (( gb ) / inttrap( gb , gb ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( ele ) / inttrap( ele , ele ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( X ) / inttrap( X , X ) )  )  * (( pi ) / inttrap( pi , pi ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  - (( t ) / inttrap( t+1 , t+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( c ) / inttrap( c+1 , c+1 ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( c ) / inttrap( c+1 , c+1 ) * ( PIU ) / inttrap( PIU , PIU ) *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( eb ) / inttrap( eb+1 , eb+1 ) * ( Pimm ) / inttrap( Pimm , Pimm ) * ( CR ) / inttrap( CR , CR ) )  /  ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( cpo ) / inttrap( cpo , cpo ) )  /  (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  )  - (( v ) / inttrap( v+1 , v+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( CR ) / inttrap( CR , CR ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ep ) / inttrap( ep , ep ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( ZU ) / inttrap( ZU ) )  )  * (( eo ) / inttrap( eo , eo ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( v ) / inttrap( v+1 , v+1 ) * ( b ) / inttrap( b , b ) *  (1/( inf ))  / ( 1/  inttrap( inf , inf ))  * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) *  (1/( t ))  / ( 1/  inttrap( t+1 , t+1 ))  )  /  ( ( inf ) / inttrap( inf , inf ) )  )  - (( cm ) / inttrap( cm , cm ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( X ) / inttrap( X , X ) *  (1/( pi ))  / ( 1/  inttrap( pi , pi ))  *  (1/( e ))  / ( 1/  inttrap( e , e ))  * ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( gb ))  / ( 1/  inttrap( gb , gb ))  * ( A ) / inttrap( A , A ) )  )  * (( e ) / inttrap( e , e ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( zeb ) / inttrap( zeb , zeb ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( m ) / inttrap( m , m ))  == ( ( v )  inttrap( v+1 , v+1 ) )

 sqrt( ( ( zet ) / inttrap( zet , zet ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( gme ) / inttrap( -gme , -gme ))  * (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  (  (1/( PIU ))  / ( 1/  inttrap( PIU , PIU ))  * ( c ) / inttrap( c+1 , c+1 ) * ( p ) / inttrap( p , p ) * ( m ) / inttrap( m , m ) * ( A ) / inttrap( A , A ) * ( v ) / inttrap( v+1 , v+1 ) )  )  + (( pimasb ) / inttrap( pimasb+1 , pimasb+1 ))  == ( ( v ) / inttrap( v+1 , v+1 ) )

 sqrt( ( ( gfel ) * inttrap( gfel , gfel ) * ( s ) * inttrap( s+1 , s+1 ) * ( eo ) * inttrap( eo , eo ) * ( gb ) * inttrap( gb , gb ) * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) * inttrap( cpo , cpo ) )  /  ( ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) )  )  * (( e ) * inttrap( e , e ))  * (( Pimm ) * inttrap( Pimm , Pimm ))  == ( ( zeb ) * inttrap( zeb , zeb ) )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( maxZUm ) )  )  - ((gravedad del foton en orbitas del nucleo))  == ( ( zeb ) )

  ( ( eln ) / inttrap( eln , eln ) )  /  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  - ((gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo))  == ( ( zeb ) / inttrap( zeb , zeb ) )

  ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  /  ( ( gb ) / inttrap( gb , gb ) )  + (( p ) / inttrap( p , p ))  == ( ( zeb ) / inttrap( zeb , zeb ) )

 (  (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( gme ) / inttrap( -gme , -gme ) )  )^2  + (( p ) / inttrap( p , p ))  == ( ( zeb ) / inttrap( zeb , zeb ) )

 sqrt( (  (1/( A ))  / ( 1/  inttrap( A , A ))  * ( cm ) / inttrap( cm , cm ) * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  /  ( ( Pimm ) / inttrap( Pimm , Pimm ) )  )  + (( p ) / inttrap( p , p ))  == ( ( zeb ) / inttrap( zeb , zeb ) )

 sqrt( (  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  / ( 1/  inttrap( gfel , gfel ))  * ( X ) / inttrap( X , X ) *  (1/( CR ))  / ( 1/  inttrap( CR , CR ))  * ( PIU ) / inttrap( PIU , PIU ) * ( m ) / inttrap( m , m ) )  *  ( ( s ) / inttrap( s+1 , s+1 ) )  )  + (( p ) / inttrap( p , p ))  == ( ( zeb ) / inttrap( zeb , zeb ) )

 sqrt( ( ( eb ) / inttrap( eb+1 , eb+1 ) *  (1/( Zpo ))  / ( 1/  inttrap( Zpo+1 , Zpo+1 ))  *  (1/( g ))  / ( 1/  inttrap( g , g ))  * ( mb ) / inttrap( mb , mb ) * ( inf ) / inttrap( inf , inf ) * ( zet ) / inttrap( zet , zet ) )  /  ( ( eo ) / inttrap( eo , eo ) )  )  - ((gravedad del foton en orbitas del nucleo) / inttrap(gravedad del foton en orbitas del nucleo))  == ( ( zeb ) / inttrap( zeb , zeb ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( p ) / inttrap( p , p ) )  )  + (( g ) / inttrap( g , g ))  == ( ( zeb ) / inttrap( zeb , zeb ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( b ) * inttrap( b , b ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( zet ) * inttrap( zet , zet ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gfel ) * inttrap( gfel , gfel ) )  * (( gme ) * inttrap( -gme , -gme ))  == ( ( zet ) * inttrap( zet , zet ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( b ) * inttrap( b , b ))  == ( ( zet ) * inttrap( zet , zet ) )

  (  (1/( A ))  * (1/ inttrap( A , A ))  * ( cm ) * inttrap( cm , cm ) * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( gme ) * inttrap( -gme , -gme ) )  * (( gfel ) * inttrap( gfel , gfel ))  == ( ( zet ) * inttrap( zet , zet ) )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  - ((gravedad del foton en orbitas del nucleo))  == ( ( zet ) )

 (  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  /  ( ( gb ) * inttrap( gb , gb ) )  )^2  - (( betta ) * inttrap( -betta , -betta ))  == ( ( zet ) * inttrap( zet , zet ) )

 (  ( ( cm ) * inttrap( cm , cm ) )  /  ( ( b ) * inttrap( b , b ) *  (1/( cpo ))  * (1/ inttrap( cpo , cpo ))  * ( v ) * inttrap( v+1 , v+1 ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( m * c ) )  * (1/ ( inttrap( m , m ) * inttrap( c+1 , c+1 ) ) )  * ( PIU ) * inttrap( PIU , PIU ) )  )^2  - (( betta ) * inttrap( -betta , -betta ))  == ( ( zet ) * inttrap( zet , zet ) )

 (  ( ( v ) * inttrap( v+1 , v+1 ) * ( b ) * inttrap( b , b ) *  (1/( inf ))  * (1/ inttrap( inf , inf ))  * ( m ) * inttrap( m , m ) * ( A ) * inttrap( A , A ) *  (1/( t ))  * (1/ inttrap( t+1 , t+1 ))  )  /  ( ( mb ) * inttrap( mb , mb ) )  )^2  * (( s ) * inttrap( s+1 , s+1 ))  == ( ( zet ) * inttrap( zet , zet ) )

 ( ( ( pi ) * inttrap( pi , pi ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( c ))  * (1/ inttrap( c+1 , c+1 ))  * ( pimasb ) * inttrap( pimasb+1 , pimasb+1 ) * ( mb ) * inttrap( mb , mb ) *  (1/( b ))  * (1/ inttrap( b , b ))  )  *  ( ( s ) * inttrap( s+1 , s+1 ) )  )^2  + (( g ) * inttrap( g , g ))  == ( ( zet ) * inttrap( zet , zet ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  *  ( ( c ) * inttrap( c+1 , c+1 ) )  )  + (( gm ) * inttrap( gm , gm ))  == ( ( zet ) * inttrap( zet , zet ) )

 sqrt( ( ( gb ) * inttrap( gb , gb ) *  (1/( eo ))  * (1/ inttrap( eo , eo ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( pi ) * inttrap( pi , pi ) * ( m ) * inttrap( m , m ) )  /  ( ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) )  )  + (( g ) * inttrap( g , g ))  == ( ( zet ) * inttrap( zet , zet ) )

 sqrt( ( ( cm ) * inttrap( cm , cm ) * ( s ) * inttrap( s+1 , s+1 ) *  (1/( eln ))  * (1/ inttrap( eln , eln ))  * ( Zpo ) * inttrap( Zpo+1 , Zpo+1 ) * ( X ) * inttrap( X , X ) * ( Pimm ) * inttrap( Pimm , Pimm ) )  *  ( ( gpo ) * inttrap( gpo , gpo ) )  )  - ((gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo))  == ( ( zet ) * inttrap( zet , zet ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( t ) * inttrap( t+1 , t+1 ) )  )  - ((gravedad del foton en orbitas del nucleo) * inttrap(gravedad del foton en orbitas del nucleo))  == ( ( zet ) * inttrap( zet , zet ) )

 sqrt( ( ( c ) * inttrap( c+1 , c+1 ) * ( PIU ) * inttrap( PIU , PIU ) *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( eb ) * inttrap( eb+1 , eb+1 ) * ( Pimm ) * inttrap( Pimm , Pimm ) * ( CR ) * inttrap( CR , CR ) )  /  ( ( cm ) * inttrap( cm , cm ) )  )  - (( betta ) * inttrap( -betta , -betta ))  == ( ( zet ) * inttrap( zet , zet ) )

 (  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  /  ( ( epb ) / inttrap( epb , epb ) )  )^2  - (( cm ) / inttrap( cm , cm ))  == ( ( zet ) / inttrap( zet , zet ) )

 sqrt( ( ( cm ) / inttrap( cm , cm ) * ( s ) / inttrap( s+1 , s+1 ) *  (1/( eln ))  / ( 1/  inttrap( eln , eln ))  * ( Zpo ) / inttrap( Zpo+1 , Zpo+1 ) * ( X ) / inttrap( X , X ) * ( Pimm ) / inttrap( Pimm , Pimm ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( epb ) / inttrap( epb , epb ))  == ( ( zet )  inttrap( zet , zet ) )

 sqrt( ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )  /  ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  )  * (( Z ) / inttrap( Z , Z ))  * (( ecuoue ) / inttrap( ecuoue , ecuoue ))  == ( ( zet ) / inttrap( zet , zet ) )

  (  (1/( Zpo ))  * (1/ inttrap( Zpo+1 , Zpo+1 ))  *  (1/( gfel ))  * (1/ inttrap( gfel , gfel ))  * ( X ) * inttrap( X , X ) *  (1/( CR ))  * (1/ inttrap( CR , CR ))  * ( PIU ) * inttrap( PIU , PIU ) * ( m ) * inttrap( m , m ) )  *  ( ( mb ) * inttrap( mb , mb ) )  - (( Zpo ) * inttrap( Zpo+1 , Zpo+1 ))  == ( ( Zepiz ) * inttrap( Zepiz , Zepiz ) )

 sqrt( ( ( gfel ) / inttrap( gfel , gfel ) * ( s ) / inttrap( s+1 , s+1 ) * ( eo ) / inttrap( eo , eo ) * ( gb ) / inttrap( gb , gb ) * ( pimasb ) / inttrap( pimasb+1 , pimasb+1 ) * ( cpo ) / inttrap( cpo , cpo ) )  *  ( ( gpo ) / inttrap( gpo , gpo ) )  )  * (( s ) / inttrap( s+1 , s+1 ))  * (( CR ) / inttrap( CR , CR ))  == ( ( Zepiz ) / inttrap( Zepiz , Zepiz ) )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( (gravedad del foton en orbitas del nucleo) )  + (( Pimm ))  == ( 0,139428271606261 )

  ( ( g ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( gme ))  == ( 0,139428271606261 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( m ) )  )  + (( gme ))  == ( 0,139428271606261 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( m * c )  )  )  + (( gme ))  == ( 0,139428271606261 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( maxZUm ) )  )  + (( gme ))  == ( 0,139428271606261 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  + (( m ))  == ( 0,201246747522587 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( betta ) )  + (( Zpo ))  == ( 0,201246747522587 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( p ) )  + (( s ))  == ( 0,507176759434027 )

  ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( s ))  == ( 0,507176759434027 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( gme ) )  + (( cpo ))  == ( 0,507176759434027 )

  ( ( c ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( s ))  == ( 0,507176759434027 )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  + (( s ))  == ( 0,507176759434027 )

  ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( s ))  == ( 0,507176759434027 )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( ep ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( eb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( eb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( Zpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( t ))  == ( 0,507176759434027 )

 sqrt( ( ( gm ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( t ))  == ( 0,507176759434027 )

 sqrt( ( ( g ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( t ))  == ( 0,507176759434027 )

 sqrt( ( ( m * c )  )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( t ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,507176759434027 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( inf ) )  )  + (( t ))  == ( 0,507176759434027 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( b ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfel ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( v ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( s ))  == ( 0,507176759434027 )

 sqrt( ( ( zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( s ))  == ( 0,507176759434027 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  + (( s ))  == ( 0,597655369028429 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  + (( t ))  == ( 0,597655369028429 )

  ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( s ))  == ( 0,597655369028429 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  + (( s ))  == ( 0,597655369028429 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )  + (( s ))  == ( 0,597655369028429 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( zet ) )  )  + (( gme ))  == ( 0,597655369028429 )

 sqrt( ( ( A ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  + (( s ))  == ( 0,597655369028429 )

 sqrt( ( ( eb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( t ))  == ( 0,597655369028429 )

 sqrt( ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( s ))  == ( 0,597655369028429 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( e ) )  )  + (( gme ))  == ( 0,597655369028429 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  )  + (( s ))  == ( 0,597655369028429 )

 sqrt( ( ( c ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,597655369028429 )

 sqrt( ( ( c ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( t ))  == ( 0,597655369028429 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( epb ) )  )  + (( t ))  == ( 0,597655369028429 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( mb ) )  )  + (( t ))  == ( 0,597655369028429 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  + (( s ))  == ( 0,681730283835934 )

  ( ( epb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( t ))  == ( 0,681730283835934 )

  ( ( gme ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  + (( m ))  == ( 0,681730283835934 )

  ( ( m * c )  )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( pimasb ))  == ( 0,681730283835934 )

  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  + (( pimasb ))  == ( 0,681730283835934 )

  ( ( mb ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( t ))  == ( 0,681730283835934 )

  ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( s ))  == ( 0,681730283835934 )

  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( pimasb ))  == ( 0,681730283835934 )

  ( ( maxZUm ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( pimasb ))  == ( 0,681730283835934 )

  ( ( Pimm ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( t ))  == ( 0,681730283835934 )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( g ) )  )^2  + (( pimasb ))  == ( 0,681730283835934 )

 (  ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( pimasb ))  == ( 0,681730283835934 )

 (  ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( pimasb ))  == ( 0,681730283835934 )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  + (( pimasb ))  == ( 0,681730283835934 )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  )^2  + (( t ))  == ( 0,681730283835934 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )  + (( s ))  == ( 0,681730283835934 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  + (( t ))  == ( 0,681730283835934 )

 sqrt( ( ( A ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( t ))  == ( 0,681730283835934 )

 sqrt( ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( e ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( s ))  == ( 0,681730283835934 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( X ) )  )  + (( s ))  == ( 0,681730283835934 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( A ) )  )  + (( t ))  == ( 0,681730283835934 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( cpo ) )  )  + (( gme ))  == ( 0,681730283835934 )

 sqrt( ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( m ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,681730283835934 )

 sqrt( ( ( m ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( t ))  == ( 0,681730283835934 )

 sqrt( ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( v ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( pimasb ))  == ( 0,681730283835934 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  )  + (( pimasb ))  == ( 0,681730283835934 )

  ( ( X ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  + (( pimasb ))  == ( 0,692820323027551 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  + (( t ))  == ( 0,692820323027551 )

  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( pimasb ))  == ( 0,692820323027551 )

  ( ( gb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( pimasb ))  == ( 0,692820323027551 )

  ( (gravedad del foton en orbitas del nucleo) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( Pimm ))  == ( 0,692820323027551 )

  ( ( gme ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( m ))  == ( 0,692820323027551 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( b ) )  + (( t ))  == ( 0,692820323027551 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfel ) )  + (( t ))  == ( 0,692820323027551 )

  ( ( c ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( pimasb ))  == ( 0,692820323027551 )

 (  ( ( gb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( t ))  == ( 0,692820323027551 )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( Zepiz ) )  )^2  + (( pimasb ))  == ( 0,692820323027551 )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( A ) )  )^2  + (( gme ))  == ( 0,692820323027551 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( maxZUm ) )  )^2  + (( pimasb ))  == ( 0,692820323027551 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( PIU ) )  )^2  + (( t ))  == ( 0,692820323027551 )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )^2  + (( t ))  == ( 0,692820323027551 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  )  + (( t ))  == ( 0,692820323027551 )

 sqrt( ( ( CR ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( t ))  == ( 0,692820323027551 )

 sqrt( ( ( CR ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( pimasb ))  == ( 0,692820323027551 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  )  + (( pimasb ))  == ( 0,692820323027551 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( CR ) )  )  + (( t ))  == ( 0,692820323027551 )

 sqrt( ( ( s ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( pimasb ))  == ( 0,692820323027551 )

 sqrt( ( ( gm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( gme ))  == ( 0,692820323027551 )

 sqrt( ( ( gpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( s ))  == ( 0,692820323027551 )

 sqrt( ( ( pimasb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,692820323027551 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( Zepiz ) )  )  + (( pimasb ))  == ( 0,692820323027551 )

 sqrt( ( ( Zepiz ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( pimasb ))  == ( 0,692820323027551 )

  ( ( X ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  + (( Zpo ))  == ( 0,774596669241483 )

  ( ( b ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( t ))  == ( 0,774596669241483 )

  ( ( gfel ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( t ))  == ( 0,774596669241483 )

  ( ( m * c )  )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( Zpo ))  == ( 0,774596669241483 )

  ( ( m * c )  )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  + (( Zpo ))  == ( 0,774596669241483 )

  ( ( m ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( pimasb ))  == ( 0,774596669241483 )

  ( ( m ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( Zpo ))  == ( 0,774596669241483 )

  ( ( maxZUm ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  + (( Zpo ))  == ( 0,774596669241483 )

  ( ( Pimm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  + (( s ))  == ( 0,774596669241483 )

 (  ( ( eo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( s ))  == ( 0,774596669241483 )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( g ) )  )^2  + (( Zpo ))  == ( 0,774596669241483 )

 (  ( ( gfoe ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )^2  + (( pimasb ))  == ( 0,774596669241483 )

 (  ( ( inf ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )^2  + (( pimasb ))  == ( 0,774596669241483 )

 (  ( ( m * c )  )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( Zpo ))  == ( 0,774596669241483 )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( cpo ) )  )^2  + (( Zpo ))  == ( 0,774596669241483 )

 (  ( ( cpo ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( Zpo ))  == ( 0,774596669241483 )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  )^2  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )  + (( s ))  == ( 0,774596669241483 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( CR ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( du ) )  )  + (( s ))  == ( 0,774596669241483 )

 sqrt( ( ( b ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( maxZUm ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( eb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( s ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( gm ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( gfel ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( g ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( inf ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( pimasb ))  == ( 0,774596669241483 )

 sqrt( ( ( t ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eln ) )  )  + (( pimasb ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( ecuoue ) )  )  + (( pimasb ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gm ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( g ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( zet ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( v ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( t ))  == ( 0,774596669241483 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ZU ) )  )  + (( Zpo ))  == ( 0,774596669241483 )

 sqrt( ( ( zet ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( gme ))  == ( 0,774596669241483 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  + (( Zpo ))  == ( 0,880112757686823 )

  ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( eb ))  == ( 0,880112757686823 )

  ( ( e ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( pimasb ))  == ( 0,880112757686823 )

  ( ( Z ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( v ))  == ( 0,880112757686823 )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( Zpo ))  == ( 0,880112757686823 )

  ( ( gb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( v ))  == ( 0,880112757686823 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( p ) )  + (( pimasb ))  == ( 0,880112757686823 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zeb ) )  + (( pimasb ))  == ( 0,880112757686823 )

  ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( eb ))  == ( 0,880112757686823 )

  ( ( p ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( pimasb ))  == ( 0,880112757686823 )

  ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( s ))  == ( 0,880112757686823 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  + (( Zpo ))  == ( 0,880112757686823 )

  ( ( c ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( pimasb ))  == ( 0,880112757686823 )

  ( ( c ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( v ))  == ( 0,880112757686823 )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( du ) )  + (( pimasb ))  == ( 0,880112757686823 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ele ) )  )^2  + (( eb ))  == ( 0,880112757686823 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pi ) )  )^2  + (( eb ))  == ( 0,880112757686823 )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )^2  + (( Zpo ))  == ( 0,880112757686823 )

 (  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  + (( eb ))  == ( 0,880112757686823 )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( Zepiz ) )  )^2  + (( v ))  == ( 0,880112757686823 )

 (  ( ( gme ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( eb ))  == ( 0,880112757686823 )

 (  ( ( gme ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  + (( Zpo ))  == ( 0,880112757686823 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( maxZUm ) )  )^2  + (( v ))  == ( 0,880112757686823 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )  + (( t ))  == ( 0,880112757686823 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( maxZUm ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  + (( s ))  == ( 0,880112757686823 )

 sqrt( ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( t ))  == ( 0,880112757686823 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( ZU ) )  )  + (( v ))  == ( 0,880112757686823 )

 sqrt( ( ( b ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( gme ))  == ( 0,880112757686823 )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Zpo ))  == ( 0,880112757686823 )

 sqrt( ( ( eb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( eb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( ecuoue ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( ecuoue ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Zpo ))  == ( 0,880112757686823 )

 sqrt( ( ( epb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( gme ))  == ( 0,880112757686823 )

 sqrt( ( ( Zpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( gm ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( gfel ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( gme ))  == ( 0,880112757686823 )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Zpo ))  == ( 0,880112757686823 )

 sqrt( ( ( g ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( v ))  == ( 0,880112757686823 )

 sqrt( ( ( m * c )  )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( v ))  == ( 0,880112757686823 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )  + (( s ))  == ( 0,880112757686823 )

 sqrt( ( ( Pimm ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( v ))  == ( 0,880112757686823 )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Zpo ))  == ( 0,880112757686823 )

 sqrt( ( ( t ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( t ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )  + (( t ))  == ( 0,880112757686823 )

 sqrt( ( ( v ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( v ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ep ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( zeb ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( zet ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( eb ))  == ( 0,880112757686823 )

 sqrt( ( ( zet ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( pimasb ))  == ( 0,880112757686823 )

 sqrt( ( ( Zepiz ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( v ))  == ( 0,880112757686823 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ele ) )  + (( v ))  == ( 1,13622068443525 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pi ) )  + (( v ))  == ( 1,13622068443525 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  + (( Zpo ))  == ( 1,13622068443525 )

  ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( eb ))  == ( 1,13622068443525 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( eb ) )  + (( gme ))  == ( 1,13622068443525 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  + (( s ))  == ( 1,13622068443525 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  + (( Zpo ))  == ( 1,13622068443525 )

  ( ( e ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( v ))  == ( 1,13622068443525 )

  ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( Zpo ))  == ( 1,13622068443525 )

  ( ( maxZUm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( pimasb ))  == ( 1,13622068443525 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eln ) )  + (( m * c ) )  == ( 1,13622068443525 )

  ( ( Pimm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( pimasb ))  == ( 1,13622068443525 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gb ) )  + (( t ))  == ( 1,13622068443525 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  + (( eb ))  == ( 1,13622068443525 )

  ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( c ))  == ( 1,13622068443525 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Pimm ) )  )^2  + (( v ))  == ( 1,13622068443525 )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  )^2  + (( eb ))  == ( 1,13622068443525 )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )^2  + (( m * c ) )  == ( 1,13622068443525 )

 (  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( du ) )  )^2  + (( m * c ) )  == ( 1,13622068443525 )

 (  ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( Zpo ))  == ( 1,13622068443525 )

 (  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( ecuoue ) )  )^2  + (( t ))  == ( 1,13622068443525 )

 (  ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( Zpo ))  == ( 1,13622068443525 )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )^2  + (( s ))  == ( 1,13622068443525 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )  + (( Zpo ))  == ( 1,13622068443525 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cm ) )  )  + (( pimasb ))  == ( 1,13622068443525 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )  + (( eb ))  == ( 1,13622068443525 )

 sqrt( ( ( X ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( A ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )  + (( m * c ) )  == ( 1,13622068443525 )

 sqrt( ( ( A ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  + (( eb ))  == ( 1,13622068443525 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( t ) )  )  + (( s ))  == ( 1,13622068443525 )

 sqrt( ( ( ele ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( v ))  == ( 1,13622068443525 )

 sqrt( ( ( e ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Zpo ))  == ( 1,13622068443525 )

 sqrt( ( ( epb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( m * c ) )  == ( 1,13622068443525 )

 sqrt( ( ( s ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( m * c ) )  == ( 1,13622068443525 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( gpo ) )  )  + (( gme ))  == ( 1,13622068443525 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( zet ) )  )  + (( pimasb ))  == ( 1,13622068443525 )

 sqrt( ( ( gm ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( g ) )  /  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( m * c )  )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( eb ))  == ( 1,13622068443525 )

 sqrt( ( ( mb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( m * c ) )  == ( 1,13622068443525 )

 sqrt( ( ( pi ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( v ))  == ( 1,13622068443525 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( A ) )  )  + (( m * c ) )  == ( 1,13622068443525 )

 sqrt( ( ( p ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( Pimm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( CR ) )  )  + (( eb ))  == ( 1,13622068443525 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( b ) )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gfel ) )  )  + (( c ))  == ( 1,13622068443525 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  )  + (( t ))  == ( 1,13622068443525 )

 sqrt( ( ( zeb ) )  /  ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  )  + (( c ))  == ( 1,13622068443525 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( t ) )  + (( m * c ) )  == ( 1,89370704859174 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  + (( c ))  == ( 1,89370704859174 )

  ( ( ele ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( c ))  == ( 1,89370704859174 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( CR ) )  + (( gme ))  == ( 1,89370704859174 )

  ( ( mb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( t ))  == ( 1,89370704859174 )

  ( ( pi ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  + (( c ))  == ( 1,89370704859174 )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( ele ) )  )^2  + (( c ))  == ( 1,89370704859174 )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( pi ) )  )^2  + (( c ))  == ( 1,89370704859174 )

 (  ( ( cm ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )^2  + (( c ))  == ( 1,89370704859174 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  )^2  + (( m ))  == ( 1,89370704859174 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( eb ) )  )  + (( v ))  == ( 1,89370704859174 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  )  + (( c ))  == ( 1,89370704859174 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eb ) )  )  + (( s ))  == ( 1,89370704859174 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eo ) )  )  + (( c ))  == ( 1,89370704859174 )

 sqrt( ( ( b ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( m ))  == ( 1,89370704859174 )

 sqrt( ( ( ecuoue ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( m * c ) )  == ( 1,89370704859174 )

 sqrt( ( ( gfel ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( m ))  == ( 1,89370704859174 )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( g ) )  )  + (( s ))  == ( 1,89370704859174 )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( zet ) )  )  + (( t ))  == ( 1,89370704859174 )

 sqrt( ( ( mb ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Zpo ))  == ( 1,89370704859174 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gpo ) )  )  + (( m ))  == ( 1,89370704859174 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gb ) )  )  + (( v ))  == ( 1,89370704859174 )

  ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( PIU ))  == ( 10 )

  ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( PIU ))  == ( 10 )

 (  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( PIU ))  == ( 10 )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( gm ) )  )^2  + (( m * c ) )  == ( 10 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( s ) )  )  + (( eo ))  == ( 10 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  + (( PIU ))  == ( 10 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )  + (( PIU ))  == ( 10 )

 sqrt( ( ( epb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( gpo ))  == ( 10 )

 sqrt( ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( PIU ))  == ( 10 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( inf ) )  )  + (( PIU ))  == ( 10 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( inf ) )  )  + (( eo ))  == ( 10 )

 (  ( ( eln ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( t ))  == ( 15,030521240996 )

 sqrt( ( ( X ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( gpo ))  == ( 15,030521240996 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( s ) )  )  + (( e ))  == ( 15,030521240996 )

 (  ( ( PIU ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( m ))  == ( 20,60659 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  *  ( ( s ) )  )  + (( Pimm ))  == ( 20,60659 )

 sqrt( ( ( g ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( maxZUm ))  == ( 20,60659 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( c ) )  )  + (( maxZUm ))  == ( 20,60659 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( mb ) )  )  + (( gpo ))  == ( 20,60659 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eo ) )  + (( Zepiz ))  == ( 202,465308305541 )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( e ) )  )^2  + (( epb ))  == ( 202,465308305541 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( c ) )  )  + (( Zepiz ))  == ( 206,937444260541 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( maxZUm ) )  )  + (( gm ))  == ( 217,712040929783 )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( p ) )  + (( zet ))  == ( 227,2185756813 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  *  ( ( Zpo ) )  )  + (( Zepiz ))  == ( 227,2185756813 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( zet ) )  )  + (( zeb ))  == ( 230,045271177316 )

  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( e ) )  + (( gfoe ))  == ( 286,10213 )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  *  ( ( gpo ) )  )  + (( zet ))  == ( 286,10213 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Zpo ) )  + (( s ))  == ( 3,14159292035398 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( pimasb ) )  + (( Zpo ))  == ( 3,14159292035398 )

  ( ( ele ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( m * c ) )  == ( 3,14159292035398 )

  ( ( pi ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( m * c ) )  == ( 3,14159292035398 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Z ) )  + (( gme ))  == ( 3,14159292035398 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( v ) )  + (( t ))  == ( 3,14159292035398 )

 (  ( ( cpo ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( c ))  == ( 3,14159292035398 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( c ) )  )  + (( Zpo ))  == ( 3,14159292035398 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( m ) )  )  + (( c ))  == ( 3,14159292035398 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( m * c )  )  )  + (( c ))  == ( 3,14159292035398 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( A ) )  )  + (( v ))  == ( 3,14159292035398 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( eo ) )  )  + (( v ))  == ( 3,14159292035398 )

  ( ( CR ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( Pimm ))  == ( 4,00002175868892 )

  ( ( mb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( gme ))  == ( 4,00002175868892 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( t ) )  + (( Pimm ))  == ( 4,00002175868892 )

 (  ( ( du ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )^2  + (( s ))  == ( 4,00002175868892 )

 (  ( ( PIU ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( Zpo ))  == ( 4,00002175868892 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( cm ) )  )  + (( eb ))  == ( 4,00002175868892 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( t ) )  )  + (( c ))  == ( 4,00002175868892 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( m * c )  )  )  + (( e ))  == ( 4,00002175868892 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( m ) )  )  + (( e ))  == ( 4,00002175868892 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( pimasb ) )  )  + (( m * c ) )  == ( 4,00002175868892 )

 sqrt( ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Pimm ))  == ( 4,00002175868892 )

 sqrt( ( ( epb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( m ))  == ( 4,00002175868892 )

 sqrt( ( ( epb ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( m * c ) )  == ( 4,00002175868892 )

 sqrt( ( ( mb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( m ))  == ( 4,00002175868892 )

 sqrt( ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Pimm ))  == ( 4,00002175868892 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( pimasb ) )  )  + (( pimasb ))  == ( 4,00002175868892 )

 sqrt( ( ( Pimm ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( Pimm ))  == ( 4,00002175868892 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( eb ) )  )  + (( e ))  == ( 4,00002175868892 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( Z ) )  + (( eo ))  == ( 4,47213595499958 )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( A ) )  + (( s ))  == ( 4,47213595499958 )

 (  ( ( Z ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( eo ))  == ( 4,47213595499958 )

 (  ( ( gfoe ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( m ))  == ( 4,47213595499958 )

 (  ( ( inf ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )^2  + (( m ))  == ( 4,47213595499958 )

 (  ( ( cpo ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( pimasb ))  == ( 4,47213595499958 )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( s ) )  )^2  + (( eo ))  == ( 4,47213595499958 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( gpo ) )  )  + (( pimasb ))  == ( 4,47213595499958 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  )  + (( eo ))  == ( 4,47213595499958 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( b ) )  )  + (( gme ))  == ( 4,47213595499958 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( gfel ) )  )  + (( gme ))  == ( 4,47213595499958 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( Zepiz ) )  )  + (( m ))  == ( 4,47213595499958 )

 sqrt( ( ( ep ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( s ))  == ( 4,47213595499958 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( gb ) )  )  + (( s ))  == ( 4,47213595499958 )

 sqrt( ( ( gpo ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( Pimm ))  == ( 4,47213595499958 )

 sqrt( ( ( m ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( eo ))  == ( 4,47213595499958 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( Zpo ) )  )  + (( eb ))  == ( 4,47213595499958 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( PIU ) )  + (( eo ))  == ( 4,53872228716409 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  + (( eo ))  == ( 4,53872228716409 )

  ( ( m ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( eo ))  == ( 4,53872228716409 )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( A ) )  + (( t ))  == ( 4,53872228716409 )

 (  ( ( ele ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( eo ))  == ( 4,53872228716409 )

 (  ( ( pi ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )^2  + (( eo ))  == ( 4,53872228716409 )

 (  ( ( PIU ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( m ))  == ( 4,53872228716409 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( eo ) )  )^2  + (( e ))  == ( 4,53872228716409 )

 ( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( c ) )  )^2  + (( e ))  == ( 4,53872228716409 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )  + (( eo ))  == ( 4,53872228716409 )

 sqrt( (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  /  ( ( X ) )  )  + (( s ))  == ( 4,53872228716409 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eln ) )  )  + (( t ))  == ( 4,53872228716409 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Pimm ) )  )  + (( Zpo ))  == ( 4,53872228716409 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( PIU ) )  )  + (( gme ))  == ( 4,53872228716409 )

 sqrt( ( ( du ) )  /  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  )  + (( Pimm ))  == ( 4,53872228716409 )

 sqrt( ( ( e ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( eo ))  == ( 4,53872228716409 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( cm ) )  )  + (( pimasb ))  == ( 4,53872228716409 )

 sqrt( ( ( mb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( s ))  == ( 4,53872228716409 )

 sqrt( ( ( zeb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( gme ))  == ( 4,53872228716409 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( e ) )  + (( c ))  == ( 4,7532673757589 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  + (( Z ))  == ( 4,7532673757589 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  + (( gb ))  == ( 4,7532673757589 )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( betta ) )  + (( maxZUm ))  == ( 4,7532673757589 )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( Z ))  == ( 4,7532673757589 )

  ( ( cm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( gb ))  == ( 4,7532673757589 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  + (( Z ))  == ( 4,7532673757589 )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  + (( gfoe ))  == ( 4,7532673757589 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )^2  + (( gb ))  == ( 4,7532673757589 )

 (  ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  + (( gb ))  == ( 4,7532673757589 )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )^2  + (( Z ))  == ( 4,7532673757589 )

 (  ( ( gme ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  + (( Z ))  == ( 4,7532673757589 )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )^2  + (( gb ))  == ( 4,7532673757589 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  )^2  + (( eo ))  == ( 4,7532673757589 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( inf ) )  )  + (( gb ))  == ( 4,7532673757589 )

 sqrt( ( ( b ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( eo ))  == ( 4,7532673757589 )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Z ))  == ( 4,7532673757589 )

 sqrt( ( ( eo ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( gb ))  == ( 4,7532673757589 )

 sqrt( ( ( ecuoue ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( t ))  == ( 4,7532673757589 )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Z ))  == ( 4,7532673757589 )

 sqrt( ( ( epb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( e ))  == ( 4,7532673757589 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eo ) )  )  + (( s ))  == ( 4,7532673757589 )

 sqrt( ( ( gfel ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( eo ))  == ( 4,7532673757589 )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Z ))  == ( 4,7532673757589 )

 sqrt( ( ( mb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( e ))  == ( 4,7532673757589 )

 sqrt( ( ( m ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( gb ))  == ( 4,7532673757589 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( PIU ) )  )  + (( Pimm ))  == ( 4,7532673757589 )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Z ))  == ( 4,7532673757589 )

 sqrt( ( ( t ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( gb ))  == ( 4,7532673757589 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  )  + (( gb ))  == ( 4,7532673757589 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gpo ) )  )  + (( eo ))  == ( 4,7532673757589 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ecuoue ) )  )  + (( pimasb ))  == ( 4,7532673757589 )

 sqrt( ( ( Zepiz ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( e ))  == ( 4,7532673757589 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( e ) )  + (( c ))  == ( 4,75326737575894 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gpo ) )  + (( Z ))  == ( 4,75326737575894 )

  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  + (( gb ))  == ( 4,75326737575894 )

  ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( betta ) )  + (( maxZUm ))  == ( 4,75326737575894 )

  ( ( Zpo ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( Z ))  == ( 4,75326737575894 )

  ( ( cm ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  + (( gb ))  == ( 4,75326737575894 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( maxZUm ) )  + (( Z ))  == ( 4,75326737575894 )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  + (( gfoe ))  == ( 4,75326737575894 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gb ) )  )^2  + (( gb ))  == ( 4,75326737575894 )

 (  ( ( X ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )^2  + (( gb ))  == ( 4,75326737575894 )

 (  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( PIU ) )  )^2  + (( Z ))  == ( 4,75326737575894 )

 (  ( ( gme ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )^2  + (( Z ))  == ( 4,75326737575894 )

 (  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( PIU ) )  )^2  + (( gb ))  == ( 4,75326737575894 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( gpo ) )  )^2  + (( eo ))  == ( 4,75326737575894 )

 sqrt( (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( inf ) )  )  + (( gb ))  == ( 4,75326737575894 )

 sqrt( ( ( b ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( eo ))  == ( 4,75326737575894 )

 sqrt( ( ( b ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Z ))  == ( 4,75326737575894 )

 sqrt( ( ( eo ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( gb ))  == ( 4,75326737575894 )

 sqrt( ( ( ecuoue ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( t ))  == ( 4,75326737575894 )

 sqrt( ( ( e ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Z ))  == ( 4,75326737575894 )

 sqrt( ( ( epb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( e ))  == ( 4,75326737575894 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( eo ) )  )  + (( s ))  == ( 4,75326737575894 )

 sqrt( ( ( gfel ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( eo ))  == ( 4,75326737575894 )

 sqrt( ( ( gfel ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( Z ))  == ( 4,75326737575894 )

 sqrt( ( ( mb ) )  /  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  )  + (( e ))  == ( 4,75326737575894 )

 sqrt( ( ( m ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( gb ))  == ( 4,75326737575894 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( PIU ) )  )  + (( Pimm ))  == ( 4,75326737575894 )

 sqrt( ( ( pimasb ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( Z ))  == ( 4,75326737575894 )

 sqrt( ( ( t ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( gb ))  == ( 4,75326737575894 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( eln ) )  )  + (( gb ))  == ( 4,75326737575894 )

 sqrt( ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( gpo ) )  )  + (( eo ))  == ( 4,75326737575894 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( ecuoue ) )  )  + (( pimasb ))  == ( 4,75326737575894 )

 sqrt( ( ( Zepiz ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( e ))  == ( 4,75326737575894 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( A ) )  )  + (( gme ))  == ( 40,6001266616826 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  *  ( ( v ) )  )  + (( gpo ))  == ( 40,6001266616826 )

 (  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  )^2  + (( mb ))  == ( 41,2 )

 sqrt( ( ( zeb ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  )  + (( mb ))  == ( 41,2 )

  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( pimasb ) )  + (( c ))  == ( 43,9286249281622 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( m * c )  )  )  + (( ele ))  == ( 43,9286249281622 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( m * c )  )  )  + (( pi ))  == ( 43,9286249281622 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( m ) )  )  + (( ele ))  == ( 43,9286249281622 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( m ) )  )  + (( pi ))  == ( 43,9286249281622 )

  ( ( b ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( epb ))  == ( 48,681892303921 )

  ( ( gm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( gpo ))  == ( 48,681892303921 )

  ( ( gfel ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( epb ))  == ( 48,681892303921 )

  ( ( mb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( mb ))  == ( 48,681892303921 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( e ) )  + (( Pimm ))  == ( 48,681892303921 )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( eln ) )  )^2  + (( Pimm ))  == ( 48,681892303921 )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gb ) )  )^2  + (( CR ))  == ( 48,681892303921 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( PIU ) )  )  + (( CR ))  == ( 48,681892303921 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( v ) )  )  + (( m * c ) )  == ( 48,681892303921 )

  ( ( b ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( epb ))  == ( 48,6818923039211 )

  ( ( gm ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( gpo ))  == ( 48,6818923039211 )

  ( ( gfel ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( epb ))  == ( 48,6818923039211 )

  ( ( mb ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  + (( mb ))  == ( 48,6818923039211 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( e ) )  + (( Pimm ))  == ( 48,6818923039211 )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( eln ) )  )^2  + (( Pimm ))  == ( 48,6818923039211 )

 (  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gb ) )  )^2  + (( CR ))  == ( 48,6818923039211 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  *  ( ( PIU ) )  )  + (( CR ))  == ( 48,6818923039211 )

 sqrt( ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( v ) )  )  + (( m * c ) )  == ( 48,6818923039211 )

  ( ( b ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( gme ))  == ( 5,24673262424106 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  + (( ele ))  == ( 5,24673262424106 )

  ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  + (( pi ))  == ( 5,24673262424106 )

  ( ( du ) )  /  (  (1/( PIU ))  * ( c ) * ( p ) * ( m ) * ( A ) * ( v ) )  + (( Z ))  == ( 5,24673262424106 )

  ( ( gfel ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  + (( gme ))  == ( 5,24673262424106 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  *  ( ( s ) )  + (( e ))  == ( 5,24673262424106 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( b ) )  + (( ele ))  == ( 5,24673262424106 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( b ) )  + (( pi ))  == ( 5,24673262424106 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfel ) )  + (( ele ))  == ( 5,24673262424106 )

  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( gfel ) )  + (( pi ))  == ( 5,24673262424106 )

 (  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( gme ) )  )^2  + (( t ))  == ( 5,24673262424106 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( PIU ) )  )^2  + (( ele ))  == ( 5,24673262424106 )

 (  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  /  ( ( PIU ) )  )^2  + (( pi ))  == ( 5,24673262424106 )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )^2  + (( ele ))  == ( 5,24673262424106 )

 ( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( s ) )  )^2  + (( pi ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( Z ) )  )  + (( pimasb ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( m * c )  )  )  + (( Pimm ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  )  + (( ele ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( CR ) )  )  + (( pi ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( m ) )  )  + (( Pimm ))  == ( 5,24673262424106 )

 sqrt( (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( cpo ) )  )  + (( gb ))  == ( 5,24673262424106 )

 sqrt( ( ( CR ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( ele ))  == ( 5,24673262424106 )

 sqrt( ( ( CR ) )  /  ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  )  + (( pi ))  == ( 5,24673262424106 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( gb ) )  )  + (( pimasb ))  == ( 5,24673262424106 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( CR ) )  )  + (( ele ))  == ( 5,24673262424106 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( CR ) )  )  + (( pi ))  == ( 5,24673262424106 )

 sqrt( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  /  ( ( cpo ) )  )  + (( gb ))  == ( 5,24673262424106 )

 sqrt( ( ( ecuoue ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( v ))  == ( 5,24673262424106 )

 sqrt( ( ( gb ) *  (1/( eo ))  * ( X ) *  (1/( CR ))  * ( pi ) * ( m ) )  /  ( ( Z ) )  )  + (( m * c ) )  == ( 5,24673262424106 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( mb ) )  )  + (( Z ))  == ( 5,24673262424106 )

 sqrt( ( ( pimasb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( ele ))  == ( 5,24673262424106 )

 sqrt( ( ( pimasb ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( pi ))  == ( 5,24673262424106 )

 sqrt( ( ( PIU ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( Pimm ))  == ( 5,24673262424106 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( eb ) )  )  + (( Pimm ))  == ( 5,24673262424106 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  *  ( ( v ) )  + (( eo ))  == ( 7,48280060174085 )

  ( ( du ) )  /  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  + (( Zpo ))  == ( 7,48280060174085 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  *  ( ( v ) )  + (( gb ))  == ( 7,48280060174085 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( e ) )  + (( cm ))  == ( 7,48280060174085 )

  ( ( v ) * ( b ) *  (1/( inf ))  * ( m ) * ( A ) *  (1/( t ))  )  /  ( ( p ) )  + (( Zpo ))  == ( 7,48280060174085 )

 (  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( c ) )  )^2  + (( s ))  == ( 7,48280060174085 )

 (  ( ( Pimm ) )  /  (  (1/( A ))  * ( cm ) * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )^2  + (( cm ))  == ( 7,48280060174085 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( eln ) )  )  + (( Pimm ))  == ( 7,48280060174085 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( b ) )  )  + (( c ))  == ( 7,48280060174085 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( gfel ) )  )  + (( c ))  == ( 7,48280060174085 )

 sqrt( ( ( eb ) *  (1/( Zpo ))  *  (1/( g ))  * ( mb ) * ( inf ) * ( zet ) )  /  ( ( mb ) )  )  + (( s ))  == ( 7,48280060174085 )

 sqrt( ( ( g ) )  /  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  )  + (( m ))  == ( 7,48280060174085 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( Zpo ) )  )  + (( m ))  == ( 7,48280060174085 )

 sqrt( ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  /  ( ( pimasb ) )  )  + (( Zpo ))  == ( 7,48280060174085 )

 sqrt( ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  )  + (( pimasb ))  == ( 7,48280060174085 )

 sqrt( ( ( zet ) )  /  ( ( pi ) * ( PIU ) *  (1/( c ))  * ( pimasb ) * ( mb ) *  (1/( b ))  )  )  + (( Z ))  == ( 7,48280060174085 )

 sqrt( ( ( Zepiz ) )  /  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  )  + (( eb ))  == ( 7,48280060174085 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( m * c )  )  )  + (( b ))  == ( 87,8572498563242 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  *  ( ( m * c )  )  )  + (( gfel ))  == ( 87,8572498563242 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( m ) )  )  + (( b ))  == ( 87,8572498563242 )

 sqrt( ( ( X ) *  (1/( pi ))  *  (1/( e ))  * ( eb ) *  (1/( gb ))  * ( A ) )  /  ( ( m ) )  )  + (( gfel ))  == ( 87,8572498563242 )

  (  (1/( Zpo ))  *  (1/( gfel ))  * ( X ) *  (1/( CR ))  * ( PIU ) * ( m ) )  /  ( ( eb ) )  + (( e ))  == ( 9,26490532397694 )

  ( ( cm ) * ( s ) *  (1/( eln ))  * ( Zpo ) * ( X ) * ( Pimm ) )  /  ( ( v ) )  + (( Pimm ))  == ( 9,26490532397694 )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( v ) )  + (( ele ))  == ( 9,26490532397694 )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( v ) )  + (( pi ))  == ( 9,26490532397694 )

 (  ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( gm ) )  )^2  + (( s ))  == ( 9,26490532397694 )

 ( ( ( b ) *  (1/( cpo ))  * ( v ) * ( s ) *  (1/( m * c ) )  * ( PIU ) )  *  ( ( Zpo ) )  )^2  + (( pimasb ))  == ( 9,26490532397694 )

 sqrt( ( ( CR ) )  /  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  )  + (( gpo ))  == ( 9,26490532397694 )

 sqrt( ( ( gfel ) * ( s ) * ( eo ) * ( gb ) * ( pimasb ) * ( cpo ) )  /  ( ( Zepiz ) )  )  + (( gpo ))  == ( 9,26490532397694 )

  ( ( c ) * ( PIU ) *  (1/( gfel ))  * ( eb ) * ( Pimm ) * ( CR ) )  *  ( ( gpo ) )  + (( inf ))  == ( 92,6105172320833 )