Introductory Modern Algebra: A Historical Approach, Edition 2

· John Wiley & Sons
3.0
1 review
Ebook
464
Pages
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About this ebook

Praise for the First Edition

"Stahl offers the solvability of equations from the historical point of view...one of the best books available to support a one-semester introduction to abstract algebra."
CHOICE

Introductory Modern Algebra: A Historical Approach, Second Edition presents the evolution of algebra and provides readers with the opportunity to view modern algebra as a consistent movement from concrete problems to abstract principles. With a few pertinent excerpts from the writings of some of the greatest mathematicians, the Second Edition uniquely facilitates the understanding of pivotal algebraic ideas.

The author provides a clear, precise, and accessible introduction to modern algebra and also helps to develop a more immediate and well-grounded understanding of how equations lead to permutation groups and what those groups can inform us about such diverse items as multivariate functions and the 15-puzzle. Featuring new sections on topics such as group homomorphisms, the RSA algorithm, complex conjugation, the factorization of real polynomials, and the fundamental theorem of algebra, the Second Edition also includes:

  • An in-depth explanation of the principles and practices of modern algebra in terms of the historical development from the Renaissance solution of the cubic equation to Dedekind's ideals
  • Historical discussions integrated with the development of modern and abstract algebra in addition to many new explicit statements of theorems, definitions, and terminology
  • A new appendix on logic and proofs, sets, functions, and equivalence relations
  • Over 1,000 new examples and multi-level exercises at the end of each section and chapter as well as updated chapter summaries

Introductory Modern Algebra: A Historical Approach, Second Edition is an excellent textbook for upper-undergraduate courses in modern and abstract algebra.

Ratings and reviews

3.0
1 review
Skexsi Skex
March 8, 2017
It is incredible how many errors where not corrected before publishing this book. I learn more from reading than I do from lectures so I have read much of this book. The errors don't interfere with my ability to learn mostly because the theorems I have read have all been correct, there has just been mistypes in the proofs or a mistype in the solution. (such as putting a 3 instead of 3x leaving off the x).
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About the author

SAUL STAHL, PhD, is Professor in the Department of Mathematics at the University of Kansas. In addition to authoring six previous books and more than thirty papers in the field of geometry, Dr. Stahl has twice been the recipient of the Carl B. Allendoerfer Award from the Mathematical Association of America.

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