List questions from noetherian

Published on 19 Sep 2015 - 20:08

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noetherian quotients and a finitely generated ideal

Published on 20 Sep 2015 - 2:40

259

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Can We Prove Cohen's Theorem for Modules by Using Cohen's Theorem for Rings?

Published on 21 Sep 2015 - 6:49

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Ideals in $C[0,1]$ which are not finitely generated (From Atiyah- Macdonald )

Published on 23 Sep 2015 - 3:19

456

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Looking for a special class of ideals such that If every ascending chain of ideals from this class stabilizes, then $R$ is a Noetherian ring.

Published on 25 Sep 2015 - 18:28

112

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Checking that a set is a finitely generated ideal

Published on 27 Sep 2015 - 2:11

229

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Knapp (Basic Algebra) Prop 8.52, error?

Published on 29 Sep 2015 - 6:28

351

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Is Noetherian required to conclude that radical of an ideal is a finite intersection of prime ideals?

Published on 29 Sep 2015 - 11:48

127

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Prime ideals $\mathfrak{p} \supset \mathfrak{a}$ are finite in one-dimensional Noetherian domain

Published on 03 Mar 2026 - 13:31

135

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Local Noetherian ring and its invariants

Published on 26 Mar 2026 - 19:46

838

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A field is always noetherian

Published on 24 Mar 2026 - 2:44

102

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Zerodivisors and grade of an ideal

Published on 15 Oct 2015 - 21:24

215

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$A \oplus M$ is Noetherian iff $A$ is Noetherian and $M$ is a f.g. $A$-module

Published on 15 Mar 2026 - 19:47

309

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What does this field notation mean?

Published on 21 Mar 2026 - 12:48

1.6k

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Direct sum of noetherian rings

Published on 19 Oct 2015 - 10:54

List Question

A noetherian topological space is compact

noetherian quotients and a finitely generated ideal

Can We Prove Cohen's Theorem for Modules by Using Cohen's Theorem for Rings?

Ideals in $C[0,1]$ which are not finitely generated (From Atiyah- Macdonald )

Looking for a special class of ideals such that If every ascending chain of ideals from this class stabilizes, then $R$ is a Noetherian ring.

Checking that a set is a finitely generated ideal

Knapp (Basic Algebra) Prop 8.52, error?

Is Noetherian required to conclude that radical of an ideal is a finite intersection of prime ideals?

Prime ideals $\mathfrak{p} \supset \mathfrak{a}$ are finite in one-dimensional Noetherian domain

Local Noetherian ring and its invariants

A field is always noetherian

Zerodivisors and grade of an ideal

$A \oplus M$ is Noetherian iff $A$ is Noetherian and $M$ is a f.g. $A$-module

What does this field notation mean?

Direct sum of noetherian rings

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