Product Details
A First Course in Abstract Algebra (International Edition)

A First Course in Abstract Algebra (International Edition)
By John B. Fraleigh

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Product Description

Considered a classic by many, A First Course in Abstract Algebra is an in-depth introduction to abstract algebra. Focused on groups, rings and fields, this text gives students a firm foundation for more specialized work by emphasizing an understanding of the nature of algebraic structures.


Product Details

  • Amazon Sales Rank: #401925 in Books
  • Published on: 2002-12-03
  • Original language: English
  • Binding: Paperback
  • 590 pages

Customer Reviews

Good text book on Abstract Algebra4
The text book contains a good amount of topics in abstract algebra. They include Group Theory, Sylow Theorems and Ring Theory. The book is well presented and structured nicely. The main problem that I accounted is that the answers to the exercises contained at the end of each chapter are ownly partial meaning thta you can't check all the answers if you work through the exercises. I would reccomend this book to anyone doing a course on abstract algebra since it includes a wide range of topics.

Excellent book!5
One of the best mathematics books I have ever read!

If you like pure mathematics, and want a book that helps you learn abstract algebra fast without sacrificing depth, this is it! Easy to read, and the excercises after each section are split into "Computations", "Concepts", and "Theory", and doing them helps to ensure that you have grasped it all and not misunderstood anything. I love this book! And no, this is not an advertisement!

very user friendly...almost too much so.4
overall, the text does a good job of presenting the material. however, a larger selection of proofs is really necessary to challenge the reader. perhaps borrow another text from a library to get a larger amount of problems to work on. for other parts, the ideas are there, but some of the machinery is glossed over. like _really_ proving two groups/rings/other structures aren't isomorphic.