Erdős problem 731

Let $A(n)$ be the least positive integer not dividing $\binom{2n}{n}$ . Erdos asked for the behaviour of $A(n)$ for reasonable $n$ . Under an explicit dyadic-regularity formalization of reasonable, the distribution is determined on dyadic intervals against the scale $F_X = \sqrt{2}(\log 2)^{1/4} L^{1/4} \exp\sqrt{(\log 2)L}$ with $L = \log(2X)$ .

No current result

No reviewed Result is current in Vela Mathematics Program. Retained source material is shown below.

No source in this release retained material for this Problem beyond its catalogue entry.

Reported by these sources. Not reviewed here.