Erdős Problem #886 — Let $\epsilon>0$ . Is it true that, for all large $n$ , the number of divisors of $n$ in $(n^{1/2},n^{1/2}+n^{1/2-\epsilon})$ is $O_\epsilon(1)$ ?

Let $\epsilon>0$ . Is it true that, for all large $n$ , the number of divisors of $n$ in $(n^{1/2},n^{1/2}+n^{1/2-\epsilon})$ is $O_\epsilon(1)$ ?

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Posted 1 month ago · edited 3 weeks ago

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