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For questions on modules over rings.

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Uniform Artin-Rees

The Artin-Rees lemma states that if $R$ is a Noetherian ring, $I \subseteq R$ is an ideal and $N \subseteq M$ are finitely generated $R$-modules, then there exists an integer $k$ such that for every $n … Do there exist variants of this result which are also uniform with respect to the modules $N$ and $M$? …
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