erdos_386

There is a $k$, such that $2 \le k \le n - 2$ and $\binom{n}{k}$ can be the product of consecutive primes infinitely often?

theorem erdos_386 :
    answer(sorry) ↔ ∃ k ≥ 2, ∃ᶠ n in .atTop,
      k ≤ n - 2 ∧ ∃ p q : ℕ, n.choose k = ∏ i ∈ .Ico p q, nth Nat.Prime i

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