if one now cancels like terms, namely the O's and the elements on each side of the 0's which are
the same, the result is [n!/s!][m!/r!], which is a nonzero integer. Thus, to give every product of
two factorial ratios a determinate value, define for all n, r, m, s that
if one now cancels like terms, namely the O's and the elements on each side of the 0's which arethe same, the result is [n!/s!][m!/r!], which is a nonzero integer. Thus, to give every product oftwo factorial ratios a determinate value, define for all n, r, m, s that
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