A Mathematical Introduction to Logic

Enderton, Herbert B.

ISBN 10: 0122384504 / ISBN 13: 9780122384509

Published by Academic Press, 1972

About this Item

Later reprint, no dust jacket ISBN 0122384504 NEAR FINE,used stamp on front free endpaper,otherwise very clean, no other markings, no writing, no chips no tears no bumps no creases.

Seller Inventory # SCI-END-001

Bibliographic Details

• Title: A Mathematical Introduction to Logic
• Publisher: Academic Press
• Publication Date: 1972
• Language: English
• ISBN 10: 0122384504
• ISBN 13: 9780122384509
• Binding: Hardcover
• Edition: 3rd Edition
• Condition: Near Fine
• Dust Jacket Condition: No Jacket
• Seller catalogs:
  • Science

About this title

Synopsis

This book gives a mathematical treatment of the basic ideas and results of logic. It is intended to serve as a textbook for an introductory mathematics course in logic at the junior-senior level. The objectives are to present the important concepts and theorems of logic and to explain their significance and their relationship to the reader's other mathematical work.

From the Back Cover

About this book
An accessible, flexible introduction to the subject of mathematical logic, the second edition of this popular and widely-adopted text has been revised to be appropriate for courses enrolling either advanced undergraduates or graduate students.
Like the First Edition, this book is an introduction to the concepts of proof, truth, and computability. This Second Edition has additional examples and explanations to help the reader. Footnotes indicate optional paths through the material that the user might wish to take. Topics relevant to computer science, such as finite models, are also now included.
Reasons for This Book's Success
"Rigor, integrity and coherence of overall purpose, introducing students to the practice of logic . . ."
--Douglas Cannon, University of Washington
"The book is clearly and carefully written. I adopted this text because of its detailed and rigorous treatment of the predicate calculus, detailed and optimal treatment of the incompleteness phenomena, standard notation as developed by the Berkeley school."
--Karel Prikry, University of Minnesota
"It is mathematically rigorous [and] it has more examples than other books . . . I definitely would use a new edition of this book."
--Sun-Joo Chin, University of Notre Dame