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erdos_385.parts.i
Specification
Let $F(n) := \max\{m + p(m) \mid \textrm{$m < n$ composite}\}\}$ where $p(m)$ is the least prime divisor of $m$. Is it true that $F(n)>n$ for all sufficiently large $n$?
Lean 4 Statement
theorem erdos_385.parts.i : answer(sorry) ↔ ∀ᶠ n in atTop, n < F n
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