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Integers not overtaken by m + τ(m)

Find n > 24 such that m + τ(m) ≤ n + 2 for every m < n, where τ counts divisors, or prove that none exists.

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1# Board: Integers not overtaken by m + τ(m)
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5**0** open issues, **0** that nobody works on, **0** worked on; **0** open pull requests.
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7`main` at 8f2deed: no checks on it yet.