flop

This game is played on the turntable for a 4-digit prize. The price shown for the prize is wrong. To get the correct price, the contestant must either "flip" the first two digits (i.e. $2945 becomes $9245), "flop" the last two digits ($2945 becomes $2954), or "flip flop" all the digits ($2945 becomes $9254). If the contestant is correct with the flipping and/or flopping, s/he wins the prize.

When in doubt, flip flop. Even when not in doubt, flip flop. Flipping AND flopping is right at least 2/3 of the time, so flipping and flopping almost guarantees a win. The main exception is if you are SURE the first two digits are right the way they are... if you are SURE that prize marked $2945 is definitely NOT over $9000, then just flop without flipping. It is interesting to note the "last digit logic" of having prices end in 0, 5, or 9 doesn't often apply with this game, as it's usually best to flop the last two digits regardless of which way "looks" more correct.