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Determine all triples $(a, b, c)$ of positive integers for which $a b-c, b c-a$, and $c a-b$ are powers of $2 .$

Explanation, I realized that A power of 2 is an integer of the form $2^{n}$, where $n$ denotes some nonnegative integer, but I can't solve it as well

Bill Dubuque
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Vandam
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