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Editorial Reviews
Review
"This book merits a close look because of its pedagogical strengths. One might say this book really is about 'How to think about mathematics.' And that is a great virtue...The book is sprinkled with historical and other motivations...a very useful text on abstract algebra." MAA Online
Product Description
This thoroughly revised and updated version of the popular textbook on abstract algebra introduces students to easily understood problems and concepts. John Humphreys and Mike Prest include many examples and exercises throughout the book to make it more appealing to students and instructors. The second edition features new sections on mathematical reasoning and polynomials. In addition, three chapters have been completely rewritten and all others have been updated. First Edition Pb (1990): 0-521-35938-4
See all Editorial Reviews
"This book merits a close look because of its pedagogical strengths. One might say this book really is about 'How to think about mathematics.' And that is a great virtue...The book is sprinkled with historical and other motivations...a very useful text on abstract algebra." MAA Online
Product Description
This thoroughly revised and updated version of the popular textbook on abstract algebra introduces students to easily understood problems and concepts. John Humphreys and Mike Prest include many examples and exercises throughout the book to make it more appealing to students and instructors. The second edition features new sections on mathematical reasoning and polynomials. In addition, three chapters have been completely rewritten and all others have been updated. First Edition Pb (1990): 0-521-35938-4
See all Editorial Reviews
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Inside This Book Citations: This book cites 24 books | 2 books that cite this book Explore: Citations | Books on Related Topics | Concordance | Text Stats Key Phrases - SIPs: coset decoding table, invertible congruence classes modulo, minimum distance between codewords, parity polynomial, public key codes (more) Key Phrases - CAPs: Definition Let, Lagrange's Theorem, |