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  1. Abstract Algebra:An Introduction by HUNGERFORD 3rd INTL ED -9788131525722

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  2. Abstract Algebra : An Introduction Hardcover Thomas W. Hungerford

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  3. ABSTRACT ALGEBRA: AN INTRODUCTION, 3RD EDITION 3RD EDITION By Thomas W.

    ABSTRACT ALGEBRA: AN INTRODUCTION, 3RD EDITION 3RD EDITION BY THOMAS W. HUNGERFORD (2012) HARDCOVER.

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  4. Abstract Algebra: An Introduction by Thomas Hungerford Paperback Book

    By Thomas Hungerford. Author Thomas Hungerford. Ideals and Quotient Rings. Topics in Group Theory. Field Extensions. Galois Theory. Public-Key Cryptography. The Chinese Remainder Theorem.

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  5. Studyguide for Abstract Algebra: An Introduction by Hungerford, ISBN 9780030105

    ISBN : 9781428878341. We specialise in high quality textbooks across an enormous variety of subjects. We bring you a vast range of textbooks, rare and collectible books at a great price. Through our work with ACET we have already given hundreds of young people in Africa the vital chance to get an education.

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  6. Abstract Algebra: An Introduction by Hungerford (paperback)

    This is for the book only.

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  7. Abstract Algebra: An Introduction

    You are purchasing a Acceptable copy of 'Abstract Algebra: An Introduction'. Condition Notes: The book is complete and readable, with all pages and cover intact. Dust jacket, shrink wrap, or boxed set case may be missing.

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  8. Abstract Algebra : An Introduction, Paperback by Hungerford, Thomas W., Like ...

    Abstract Algebra : An Introduction, Paperback by Hungerford, Thomas W., ISBN 0357670876, ISBN-13 9780357670873, Like New Used, Free shipping in the US Abstract Algebra: An Introduction is set apart by its thematic development and organization. The chapters are organized around two themes: arithmetic and congruence. Each theme is developed first for the integers, then for polynomials, and finally for rings and groups. This enables students to see where many abstract concepts come from, why they are important, and how they relate to one another. New to this edition is a "groups first" option that enables those who prefer to cover groups before rings to do so easily.

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