The smallest positive real A such that ⌊A^{3ⁿ}⌋ is prime for every n ≥ 1. Existence is proven unconditionally; the *exact* value below depends on the Riemann hypothesis, hence the hedged confidence.
The smallest positive real A such that ⌊A^{3ⁿ}⌋ is prime for every n ≥ 1. Existence is proven unconditionally; the *exact* value below depends on the Riemann hypothesis, hence the hedged confidence.