List questions from maximal-and-prime-ideals

Published on 26 Mar 2026 - 23:11

182

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Calculate the radical

Published on 09 Jul 2017 - 7:35

25

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Number of polynomials with the Frobenius class in $C$.

Published on 23 Feb 2026 - 8:25

417

Views

Anagrams, Prime numbers and Prime number coding

Published on 11 Jul 2017 - 13:03

78

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If $A$ is a domain but not a field, then $(x)$ is not a maximal ideal of $A[x]$?

Published on 31 Mar 2026 - 19:16

157

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Showing prime and maximal ideal

Published on 14 Jul 2017 - 5:45

220

Views

Homogeneous prime ideal in polynomial ring extended with field of fractions

Published on 16 Jul 2017 - 11:04

78

Views

An property similar to primeness for an ideal in commutative ring

Published on 16 Jul 2017 - 16:39

128

Views

(Hint) Is this set a polynomial ideal?

Published on 26 Mar 2026 - 21:07

294

Views

Necessity of an assumption in the Going-down Theorem

Published on 21 Jul 2017 - 12:31

118

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For $P$ prime ideal, $S$ its complement, $S^{-1}RP$ is the unique max ideal in $S^{-1}R$

Published on 23 Jul 2017 - 1:06

190

Views

$Q$ is primary if and only if $Ass(R/Q) = \{\sqrt Q\}$

Published on 27 Jul 2017 - 18:27

185

Views

Local ring with finite maximal ideal is finite

Published on 28 Mar 2026 - 10:15

34

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Maximal left ideals and conjugacy

Published on 03 Apr 2026 - 9:21

92

Views

Is it true that the generator of maximal ideal in $M_n(P[x])$ can be choosen to be monic?

Published on 29 Jul 2017 - 18:29

List Question

Is a prime submodel of a module over dedkind domain is maximal?

Calculate the radical

Number of polynomials with the Frobenius class in $C$.

Anagrams, Prime numbers and Prime number coding

If $A$ is a domain but not a field, then $(x)$ is not a maximal ideal of $A[x]$?

Showing prime and maximal ideal

Homogeneous prime ideal in polynomial ring extended with field of fractions

An property similar to primeness for an ideal in commutative ring

(Hint) Is this set a polynomial ideal?

Necessity of an assumption in the Going-down Theorem

For $P$ prime ideal, $S$ its complement, $S^{-1}RP$ is the unique max ideal in $S^{-1}R$

$Q$ is primary if and only if $Ass(R/Q) = \{\sqrt Q\}$

Local ring with finite maximal ideal is finite

Maximal left ideals and conjugacy

Is it true that the generator of maximal ideal in $M_n(P[x])$ can be choosen to be monic?

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