We are given two binary strings A and B each of length 2n. Both strings contain equal number of ones and zeros to each other. We write A on top of B, so that each element of A is paired with each element of B at the corresponding position.
We call the two strings a "match" if there are at least n common elements where the element of A at a certain position matches that of B at that position.
Prove that, we can cyclically shift B a number of times (and wrap around at the end/beginning) so that A and B form a match.
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