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Version 1 |
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Every non-zero ideal $\mathfrak{a}$ of a Dedekind domain $D$ may be written as a product of finitely many prime ideals $\mathfrak{p}_i$ of $D$,
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Every non-zero ideal $\mathfrak{a}$ of a Dedekind domain $D$ may be written as a product of finitely many prime ideals $\mathfrak{p}$ of $D$,
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| $$\mathfrak{a} = \mathfrak{p}_1\mathfrak{p}_2...\mathfrak{p}_k.$$ |
$$\mathfrak{a} = \mathfrak{p}_1\mathfrak{p}_2...\mathfrak{p}_k.$$ |
| The \PMlinkescapetext{product decomposition is unique up to the order of the factors}. |
The \PMlinkescapetext{product decomposition is unique up to the order of the factors}. |
