Maximal non-normal pair of rings The 2019 Stack Overflow Developer Survey Results Are InCommutative non Noetherian rings in which all maximal ideals are finitely generatedNon-central subgroup which is maximal among abelian normal subgroups is self-centralizing?Do non-graded rings exist?Polynomial rings and degreesEvery proper maximal subgroup of a $p$-group $P$ is normal and has index $p$.Non Commutative rings which are not embeddable in matrix ringsNon-discrete valuation rings of Krull dimension 1Maximal & Maximal Normal SubgroupsWhat are Catenary rings?non-PID which where all prime ideals are maximal

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Maximal non-normal pair of rings



The 2019 Stack Overflow Developer Survey Results Are InCommutative non Noetherian rings in which all maximal ideals are finitely generatedNon-central subgroup which is maximal among abelian normal subgroups is self-centralizing?Do non-graded rings exist?Polynomial rings and degreesEvery proper maximal subgroup of a $p$-group $P$ is normal and has index $p$.Non Commutative rings which are not embeddable in matrix ringsNon-discrete valuation rings of Krull dimension 1Maximal & Maximal Normal SubgroupsWhat are Catenary rings?non-PID which where all prime ideals are maximal










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can I have any information or examples about maximal non-normal pair of rings ?



maximal non-normal pairs is a pair (R,S) such that for all T subset of S containing R , (T,S) is a normal pair but (R,S) is not a normal pair



I search about it on google but I cant have any information about this kind of pairs










share|cite|improve this question









$endgroup$
















    0












    $begingroup$


    can I have any information or examples about maximal non-normal pair of rings ?



    maximal non-normal pairs is a pair (R,S) such that for all T subset of S containing R , (T,S) is a normal pair but (R,S) is not a normal pair



    I search about it on google but I cant have any information about this kind of pairs










    share|cite|improve this question









    $endgroup$














      0












      0








      0





      $begingroup$


      can I have any information or examples about maximal non-normal pair of rings ?



      maximal non-normal pairs is a pair (R,S) such that for all T subset of S containing R , (T,S) is a normal pair but (R,S) is not a normal pair



      I search about it on google but I cant have any information about this kind of pairs










      share|cite|improve this question









      $endgroup$




      can I have any information or examples about maximal non-normal pair of rings ?



      maximal non-normal pairs is a pair (R,S) such that for all T subset of S containing R , (T,S) is a normal pair but (R,S) is not a normal pair



      I search about it on google but I cant have any information about this kind of pairs







      abstract-algebra






      share|cite|improve this question













      share|cite|improve this question











      share|cite|improve this question




      share|cite|improve this question










      asked Mar 30 at 11:36









      su jsu j

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