Wilson's Theorem/Examples
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Examples of Use of Wilson's Theorem
$10$ does not divide $\paren {n - 1}! + 1$
For all $n \in \Z_{>0}$, $10$ is not a divisor of $\paren {n - 1}! + 1$.
For all $n \in \Z_{>0}$, $10$ is not a divisor of $\paren {n - 1}! + 1$.