Description

Book Synopsis
A thoroughly revised and updated version of the popular textbook on abstract algebra. The material is introduced with clarity and reference to problems and concepts that students will easily understand. With many examples and exercises, it will serve as the ideal introduction to this important and ubiquitous subject.

Trade Review
'This book is a lucid introduction to the subject which would make a suitable text for a one-semester course in the undergraduate program. It is very useful to everybody who want to understand the concepts of algebra and group theory and their relation to applications, particularly in computer science.' Zentralblatt MATH

Table of Contents
1. Number theory; 2. Sets, functions and relations; 3. Logic and mathematical argument; 4. Examples of groups; 5. Group theory and error-correcting codes; 6. Polynomials.

Numbers Groups and Codes

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£51.99

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Order before 4pm today for delivery by Fri 16 Jan 2026.

A Paperback by J. F. Humphreys, M. Y. Prest

15 in stock


    View other formats and editions of Numbers Groups and Codes by J. F. Humphreys

    Publisher: Cambridge University Press
    Publication Date: 5/13/2004 12:00:00 AM
    ISBN13: 9780521540506, 978-0521540506
    ISBN10: 052154050X

    Description

    Book Synopsis
    A thoroughly revised and updated version of the popular textbook on abstract algebra. The material is introduced with clarity and reference to problems and concepts that students will easily understand. With many examples and exercises, it will serve as the ideal introduction to this important and ubiquitous subject.

    Trade Review
    'This book is a lucid introduction to the subject which would make a suitable text for a one-semester course in the undergraduate program. It is very useful to everybody who want to understand the concepts of algebra and group theory and their relation to applications, particularly in computer science.' Zentralblatt MATH

    Table of Contents
    1. Number theory; 2. Sets, functions and relations; 3. Logic and mathematical argument; 4. Examples of groups; 5. Group theory and error-correcting codes; 6. Polynomials.

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