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Prime matrices
P. F. Rivett, N. I. P. Mackinnon
Source abstract
A matrix in a set M of matrices is prime (naturally enough) if it is not the product of any other matrices in the set. We thought we would look for the prime matrices in the set M of all 2 x 2 matrices with entries in the nonnegative integers and with determinant 1. To our great surprise we discovered that: THEOREM. In M the matrices are the only primes, and any member of M (except I ) can be uniquely factorised into a product of those two.
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