Let $p$ be a prime greater than $2$.
Does $$\left(\mathbb{Z}/p^2\mathbb{Z}\right)[x]$$ have unique factorisation ?
Of course this is valid if one considers
$$\left(\mathbb{Z}/p\mathbb{Z}\right)[x]$$
instead.
Let $p$ be a prime greater than $2$.
Does $$\left(\mathbb{Z}/p^2\mathbb{Z}\right)[x]$$ have unique factorisation ?
Of course this is valid if one considers
$$\left(\mathbb{Z}/p\mathbb{Z}\right)[x]$$
instead.
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