Nakayama lemma
Results: 3
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1![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 f](https://www.pdfsearch.io/img/750af79488572e8ae2a123df344e2121.jpg "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 f") | 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.eduLanguage: English - Date: 2014-11-16 20:36:09 |
2![Journal of the Indian Math. Soc[removed]–345 A CHARACTERIZATION OF PRIME IDEALS By JOHN A. BEACHY [Received July 27, 1970]](https://www.pdfsearch.io/img/9c895f68ebcab3925d84327b9580dc62.jpg "Journal of the Indian Math. Soc[removed]–345 A CHARACTERIZATION OF PRIME IDEALS By JOHN A. BEACHY [Received July 27, 1970]") | Journal of the Indian Math. Soc[removed]–345 A CHARACTERIZATION OF PRIME IDEALS By JOHN A. BEACHY [Received July 27, 1970]Add to Reading ListSource URL: www.math.niu.eduLanguage: English - Date: 2008-10-20 20:51:53 |
3![A THEOREM OF GRUSON BRIAN JOHNSON 1. Gruson’s Theorem This is based on a proof of the result given in [4]. Let A be a commutative ring, M a finitely generated A-module, and](https://www.pdfsearch.io/img/f693d4f95358ebbd5c0ba2090723eed2.jpg "A THEOREM OF GRUSON BRIAN JOHNSON 1. Gruson’s Theorem This is based on a proof of the result given in [4]. Let A be a commutative ring, M a finitely generated A-module, and") | A THEOREM OF GRUSON BRIAN JOHNSON 1. Gruson’s Theorem This is based on a proof of the result given in [4]. Let A be a commutative ring, M a finitely generated A-module, andAdd to Reading ListSource URL: www.math.unl.eduLanguage: English - Date: 2009-08-11 16:19:46 |