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In this paper we study the sequence of strings of $k$ last nonzero digits of$n!$ in a given base $b$. We determine for which $b$ this sequence is automaticand show how to generate it using a uniform morphism. We also compute how ofteneach possible string of $k$ digits appears as the $k$ last nonzero digits of$n!$.

On the last nonzero digits of $n!$ in a given base