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Research notes on every problem, and a library of the papers behind them. Built from the open erdos repository.
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Claims
2026_07_13_chojecki: Chojecki's manuscript of 13 July 2026 proves that the largest subset of {1,...,n} with no member dividing the product of two others has size pi(n) + (27/2 + o(1)) n^(2/3)/(log n)^2; accepted by the site's curator.
2026_08_05_van_doorn: A proof claim by van Doorn, made with GPT-5.5 Pro and Aristotle: a Lean file proving F_k(n) = pi(n) + (Lambda_{k+1} + o(1)) n^(2/(k+1))/(log n)^2 for every k >= 2, so the constant of Problem 793 exists; not built here.
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