Lecture no.1 - Pi
Lecture: p
Pi, as you know is the ratio between the distance around a circle (circumference) and the distance across the circle (diameter). Most people would say pi is 3.141 something something something. Rather, it goes on forever. I only know the first 18 decimals of pi from memory. 3.141592653589793238. if you want to memorize more digits of pi, you can try http://www-2.cs.cmu.edu/~hnn/pi.html.
People have tried to approximate pi over the years. Arranged chronologically, this is what people have done:
|
Year |
Person(s) |
Place |
Fraction |
Number of decimal places it is correct to |
|
2000 BC |
Babylonians |
Babylon |
25/8 |
1 |
|
1650 BC |
Ahmes |
Egypt |
(16/9)^2 (squared) |
1 |
|
212 BC |
Archimedes |
Greece |
223/71 |
2 (jeez…) |
|
501 AD |
Tsu Ch’ung-Chi |
China |
355/113 |
6 (getting better…) |
|
1777 AD |
Johann Lambert |
Switzerland |
103993/33102 |
9 (Go Johann!) |
|
1980 AD |
NZ high school students |
Umm…isn’t it obvious? |
22/7 |
2 (what a cheap rip-off! What have you done??!!) |
Pi has been used as standard test to test how fast a computer is. Though, not the ordinary ones at home, but supercomputers predicting the weather and doing simulations, like what happens to a planet if so and so happens.
Pi – the classic number to waste your memory on.
If you want a wallpaper on the digits of pi, click here.