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Defined $\sigma$
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Denote by $\sigma(m)$ be the sum of divisors of $m$. When is $ \sigma(n!-1) $ a perfect square?

When is $ \sigma(n!-1) $ a perfect square?

Denote by $\sigma(m)$ be the sum of divisors of $m$. When is $ \sigma(n!-1) $ a perfect square?

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When is $ \sigma(n!-1) $ a perfect square?

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