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An Introduction to the Theory of Groups, Vol. 148 Book

An Introduction to the Theory of Groups, Vol. 148
An Introduction to the Theory of Groups, Vol. 148, Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c, An Introduction to the Theory of Groups, Vol. 148 has a rating of 3.5 stars
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An Introduction to the Theory of Groups, Vol. 148, Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c, An Introduction to the Theory of Groups, Vol. 148
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  • An Introduction to the Theory of Groups, Vol. 148
  • Written by author Joseph J. Rotman
  • Published by Springer-Verlag New York, LLC, November 1994
  • Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c
  • Anyone who has studied "abstract algebra" and linear algebra as an undergraduate can understand this book. This edition has been completely revised and reorganized, without however losing any of the clarity of presentation that was the hallmark of the pre
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Book Categories

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Preface to the Fourth Edition
From Preface to the Third Edition
To the Reader
Ch. 1Groups and Homomorphisms1
Ch. 2The Isomorphism Theorems20
Ch. 3Symmetric Groups and G-Sets43
Ch. 4The Sylow Theorems73
Ch. 5Normal Series89
Ch. 6Finite Direct Products125
Ch. 7Extensions and Cohomology154
Ch. 8Some Simple Linear Groups217
Ch. 9Permutations and the Mathieu Groups247
Ch. 10Abelian Groups307
Ch. 11Free Groups and Free Products343
Ch. 12The Word Problem418
Epilogue471
Appendix I: Some Major Algebraic Systems475
Appendix II: Equivalence Relations and Equivalence Classes477
Appendix III: Functions479
Appendix IV: Zorn's Lemma481
Appendix V: Countability483
Appendix VI: Commutative Rings485
Bibliography495
Notation498
Index503


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An Introduction to the Theory of Groups, Vol. 148, Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c, An Introduction to the Theory of Groups, Vol. 148

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An Introduction to the Theory of Groups, Vol. 148, Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c, An Introduction to the Theory of Groups, Vol. 148

An Introduction to the Theory of Groups, Vol. 148

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An Introduction to the Theory of Groups, Vol. 148, Anyone who has studied abstract algebra and linear algebra as an undergraduate can understand this book. The first six chapters provide material for a first course, while the rest of the book covers more advanced topics. This revised edition retains the c, An Introduction to the Theory of Groups, Vol. 148

An Introduction to the Theory of Groups, Vol. 148

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