 Abstract Algebra
by W. E. Deskins
Excellent textbook provides undergraduates with an accessible introduction to the basic concepts of abstract algebra and to the analysis of abstract algebraic systems. Features many examples and problems.
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| |  Basic Algebra II: Second Edition
by Nathan Jacobson
This classic text and standard reference comprises all subjects of a first-yeargraduate-level course, including in-depth coverage of groups and polynomials and extensive use of categories and functors. 1989 edition.
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 Basic Algebra I: Second Edition
by Nathan Jacobson
A classic text and standard reference for a generation, this volume covers all undergraduate algebra topics, including groups, rings, modules, Galois theory, polynomials, linear algebra, and associative algebra. 1985 edition.
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| |  Introduction to Higher Algebra
by Maxime Bocher
Brief yet comprehensive, this well-known text by an influential teacher offers an unsurpassed presentation of the fundamentals of higher algebra—polynomials, determinants, matrices, and elimination theory—that provides students with a thorough foundation in algebraic principles. 1907 edition.
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 Foundations of Galois Theory
by M. M. Postnikov
A virtually self-contained treatment of the basics of Galois theory. This 2-part approach begins with the elements of Galois theory and concludes with the unsolvability by radicals of the general equation of degree n > 5.
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| |  Modern Algebra
by Seth Warner
Standard text provides an exceptionally comprehensive treatment of every aspect of modern algebra. Explores algebraic structures, rings and fields, vector spaces, polynomials, linear operators, much more. Over 1,300 exercises. 1965 edition.
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