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erdos_375.bounded_gap
Specification
If `Erdos375Prop` is true, then `(n + 1).nth Prime - n.nth Prime < (n.nth Prime) ^ (1 / 2 - c)` for some `c > 0`.
Lean 4 Statement
theorem erdos_375.bounded_gap : Erdos375Prop →
∃ c > 0, ∀ᶠ n in atTop, (n + 1).nth Nat.Prime - n.nth Nat.Prime
< (n.nth Nat.Prime : ℝ) ^ (1 / (2 : ℝ) - c)
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