Kaprekar's constant
Take any number with 4 non-repeating digits. Say 1562.
Step 1: Arrange the number in ascending and then descending order
Step 2: Subtract the smaller number from the bigger number
6521 - 1256 = 5265
Repeat the steps:
6552 - 2556 = 3996
9963 - 3699 = 6264
6642 - 2466 = 4176
7641 - 1467 = 6174
Try any 4-digit number with non-repeating digits, and you'll *always* get 6174.
Pretty cool, huh?
6174 is known as Kaprekar's constant. The math operation above, discovered by Indian mathematician D.R. Kaprekar, will reach 6174 after at most 7 steps (if you did more than 7 iterations, check your arithmetics).
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