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Let $\sigma_1(n)=\sigma(n)$, the sum of divisors function, and $\sigma_k(n)=\sigma(\sigma_{k-1}(n))$. Is it true that \[\lim_{k\to \infty} \sigma_k(n)^{1/k}=\infty?\]
#410
:
[ErGr80]
number theory
,
iterated functions
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