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Preface to the Fourth Edition
From Preface to the Third Edition
To the Reader
CHAPTER 1¡¡Groups and Homomorphisms
¡¡Permutations
¡¡Cycles
¡¡Factorization into Disjoint Cycles
¡¡Even and Odd Permutations
¡¡Semigroups
¡¡Groups
¡¡Homomorphisms
CHAPTER 2¡¡The Isomorphism Theorems
¡¡Subgroups
¡¡Lagrange's Theorem
¡¡Cyclic Groups
¡¡Normal Subgroups
¡¡Quotient Groups
¡¡The Isomorphism Theorems
¡¡Correspondence Theorem
¡¡Direct Products
CHAPTER 3¡¡Symmetric Groups and G-Sets
¡¡Conjugates
¡¡Symmetric Groups
¡¡The Simplicity of A.
¡¡Some Representation Theorems
¡¡G-Sets
¡¡Counting Orbits
¡¡Some Geometry
CHAPTER 4¡¡The Sylow Theorems
¡¡p-Groups
¡¡The Sylow Theorems
¡¡ Groups of Small Order
CHAPTER 5¡¡Normal Series
¡¡ Some Galois Theory
¡¡ The Jordan-Ho1der Theorem
¡¡ Solvable Groups
¡¡ Two Theorems of P. Hall
¡¡ Central Series and Nilpotent Groups
¡¡ p-Groups
CHAPTER 6¡¡Finite Direct Products
¡¡ The Basis Theorem
¡¡ The Fundamental Theorem of Finite Abelian Groups
¡¡ Canonical Forms; Existence
¡¡ Canonical Forms; Uniqueness
¡¡ The KrulI-Schmidt Theorem
¡¡ Operator Groups
CHAPTER 7¡¡Extensions and Cohomology
¡¡ The Extension Problem
¡¡ Automorphism Groups
¡¡ Semidirect Products
¡¡ Wreath Products
¡¡ Factor Sets
¡¡ Theorems of Schur-Zassenhaus and GaschiJtz
¡¡ Transfer and Burnside's Theorem
¡¡ Projective Representations and the Schur Multiplier
¡¡ Derivations
CHAPTER 8¡¡Some Simple Linear Groups
¡¡
CHAPTER 9¡¡Permutations and the Mathieu Groups
CHAPTER 10¡¡Abelian Groups
CHAPTER 11¡¡Free Groups and Free Products
CHAPTER 12¡¡The Word Problem
Epilogue
Bibliography
Notation
Index
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