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For questions about factorization, the decomposition of mathematical objects (e.g. natural numbers, polynomials) into products of smaller objects (e.g. primes, lower degree polynomials).
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For any prime $p$, is there $C$ such that if $x\ge C$, then all but one integer among $x+1, ...
I don't know how far Larry went in pursuing this problem, but this touches on a topic I've spent some time on, ie. Lehmer's method.
Let $S_j$ be the maximum $S$ for which the pair {$S, S+j$} is $p$-sm …