Principal ideal domain

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1CATEGORIES AND HOMOLOGICAL ALGEBRA Exercises for April 26 Exercise 1. Let R be a principal ideal domain. If M is a finitely generated R-module, show that M is a projective R-module ⇐⇒ M is a free R-module ⇐⇒ M is

CATEGORIES AND HOMOLOGICAL ALGEBRA Exercises for April 26 Exercise 1. Let R be a principal ideal domain. If M is a finitely generated R-module, show that M is a projective R-module ⇐⇒ M is a free R-module ⇐⇒ M is

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Source URL: www.math.ru.nl

Language: English - Date: 2018-05-17 10:22:49
    2Finitely Generated p-Primary Modules over PIDs E. L. Lady ASSUMPTIONS. R is a principal ideal domain and (p) is a prime ideal. M is a module such that pk M = 0 and pk−1 M 6= 0 . Furthermore m ∈ M is such that pk−1

    Finitely Generated p-Primary Modules over PIDs E. L. Lady ASSUMPTIONS. R is a principal ideal domain and (p) is a prime ideal. M is a module such that pk M = 0 and pk−1 M 6= 0 . Furthermore m ∈ M is such that pk−1

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    Source URL: www.math.hawaii.edu

    Language: English - Date: 2001-04-07 05:36:01
      3Sage Reference Manual: General Rings, Ideals, and Morphisms Release 6.7 The Sage Development Team

      Sage Reference Manual: General Rings, Ideals, and Morphisms Release 6.7 The Sage Development Team

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      Source URL: doc.sagemath.org

      Language: English - Date: 2015-06-24 05:21:38
      4MATH 210A PRACTICE MIDTERM 1. √ Recall that the Gaussian integers Z[i] form a euclidean domain (with norm |a + bi| = a2 + b2 ), and thus a principal ideal domain. State the classification theorem for finitelygenerated

      MATH 210A PRACTICE MIDTERM 1. √ Recall that the Gaussian integers Z[i] form a euclidean domain (with norm |a + bi| = a2 + b2 ), and thus a principal ideal domain. State the classification theorem for finitelygenerated

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      Source URL: math.stanford.edu

      - Date: 2014-11-02 19:33:32
        5Sage Reference Manual: Modules Release 6.6.beta0 The Sage Development Team  February 21, 2015

        Sage Reference Manual: Modules Release 6.6.beta0 The Sage Development Team February 21, 2015

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        Source URL: sagemath.org

        Language: English - Date: 2015-02-21 07:35:21
        6FACTORIZATION IN INTEGRAL DOMAINS PETE L. CLARK Contents Classical Roots – The Fundamental theorem of Arithmetic Basic Terminology

        FACTORIZATION IN INTEGRAL DOMAINS PETE L. CLARK Contents Classical Roots – The Fundamental theorem of Arithmetic Basic Terminology

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        Source URL: math.uga.edu

        Language: English - Date: 2012-08-04 19:41:41
        7Chapter 6  Dedekind Schemes In this chapter we introduce the main protagonists of the following two chapters, namely Dedekind schemes. These will be schemes characterised by certain special properties that are common to

        Chapter 6 Dedekind Schemes In this chapter we introduce the main protagonists of the following two chapters, namely Dedekind schemes. These will be schemes characterised by certain special properties that are common to

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        Source URL: www.renyi.hu

        Language: English - Date: 2007-09-28 04:05:10
        8THE EUCLIDEAN ALGORITHM IN ALGEBRAIC NUMBER FIELDS FRANZ LEMMERMEYER Abstract. This article, which is an update of a version published 1995 in Expo. Math., intends to survey what is known about Euclidean number fields;

        THE EUCLIDEAN ALGORITHM IN ALGEBRAIC NUMBER FIELDS FRANZ LEMMERMEYER Abstract. This article, which is an update of a version published 1995 in Expo. Math., intends to survey what is known about Euclidean number fields;

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        Source URL: www.fen.bilkent.edu.tr

        Language: English - Date: 2004-02-13 18:30:23
        9JOURNAL OFALGEBRA  16,[removed]Modules Over Dedekind DAVID

        JOURNAL OFALGEBRA 16,[removed]Modules Over Dedekind DAVID

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        Source URL: www.msri.org

        Language: English - Date: 2005-09-02 18:46:24
        10Sage Reference Manual: Modules Release 6.3 The Sage Development Team  August 11, 2014

        Sage Reference Manual: Modules Release 6.3 The Sage Development Team August 11, 2014

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        Source URL: www.sagemath.org

        Language: English - Date: 2014-11-16 14:58:22