![Lemmas / Homological algebra / Ideal / Commutative algebra / Nakayama lemma / Simple module / Abstract algebra / Algebra / Module theory Lemmas / Homological algebra / Ideal / Commutative algebra / Nakayama lemma / Simple module / Abstract algebra / Algebra / Module theory](https://www.pdfsearch.io/img/750af79488572e8ae2a123df344e2121.jpg) Date: 2014-11-16 20:36:09Lemmas Homological algebra Ideal Commutative algebra Nakayama lemma Simple module Abstract algebra Algebra Module theory | | Commit: 6ed92f8527de1b84dd020ae49e70d477b0458f93 algebra.tex, lemma-NAK, Lemma[removed]Nakayama’s lemma.) If M is a finite nonzero module over R, then mM 6= M . Proof. Here is a silly way to prove this: If mM = M for M fAdd to Reading ListSource URL: math.columbia.eduDownload Document from Source Website File Size: 144,86 KBShare Document on Facebook
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