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Anonymous
Posted February 23, 2013
One of the best Algebra books I have used.
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Posted December 1, 2005
This is simply the best book to learn abstract algebra from. It has really outstanding chapters on group, ring and field theory, but this is not all: linear algebra, commutative algebra and some graduate topics like representation theory, algebraic geometry and homological algebra are presented in a way that is very well suited for self study: lots of motivation, good examples and good exercises. This book is the unique reference for algebra in the qualifying exam syllabus of the math phd program at Harvard University: check their homepage. I think there is not much left to say!
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More About This Textbook
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Table of Contents
Introduction to Groups.
Subgroups.
Quotient Groups and Homomorphisms.
Group Actions.
Direct and Semidirect Products and Abelian Groups.
Further Topics in Group Theory.
RING THEORY.
Introduction to Rings.
Euclidean Domains, Principal Ideal Domains and Unique Factorization Domains.
Polynomial Rings.
MODULES AND VECTOR SPACES.
Introduction to Module Theory.
Vector Spaces.
Modules over Principal Ideal Domains.
FIELD THEORY AND GALOIS THEORY.
Field Theory.
Galois Theory.
AN INTRODUCTION TO COMMUTATIVE RINGS, ALGEBRAIC GEOMETRY, AND HOMOLOGICAL ALGEBRA.
Commutative Rings and Algebraic Geometry.
Artinian Rings, Discrete Valuation Rings, and Dedekind Domains.
Introduction to Homological Algebra and Group Cohomology.
INTRODUCTION TO THE REPRESENTATION THEORY OF FINITE GROUPS.
Representation Theory and Character Theory.
Examples and Applications of Character Theory.
Appendices.
Index.