It’s often difficult to appreciate the speed of exponential growth (where the value regularly doubles, triples, etc.) as the values typically start small and get big very quickly. The “rice on a chessboard” story is another good example.
When you fold paper once the thickness doubles. Two folds and it’s 2^2 = 4 times thicker. After only 7 folds the paper is now 2^7 = 128 times its original thickness. In fact, it would only take around 42 folds to (theoretically) make your folded paper the same distance to the moon.
I think I’ve seen a video where people took a very large sheet of paper and eventually folded it about 9/10 times but they still ran into the same problem eventually.
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