Erdős problem 770
For odd n, the values of h n form an unbounded set. This is described as 'easy to see' in [Er74b].
Sources
FormalConjectures/ErdosProblems/
770.lean
Retained formal statement
Is it true that if p is the greatest prime such that p - 1 ∣ n and p > n ^ ε, then h n = p?
sorry ↔ ∀ ε > 0, ∀ᶠ (n : ℕ) in Filter.atTop, have p := sSup {m | Nat.Prime m ∧ m - 1 ∣ n}; ↑p > ↑n ^ ε → Erdos770.h n = ↑pOpenStatement only, no proof