
Elements of Intuitionism
Michael Dummett(Author)
Oxford University Press
2nd Edition
Published on 15. June 2000
Book
Hardback
344 pages
978-0-19-850524-2 (ISBN)
Description
This is a long-awaited new edition of one of the best known Oxford Logic Guides. The book gives an informal but thorough introduction to intuitionistic mathematics, leading the reader gently through the fundamental mathematical and philosophical concepts. The treatment of various topics has been completely revised for this second edition. Brouwer's proof of the Bar Theorem has been reworked, the account of valuation systems simplified, and the treatment of generalized Beth Trees and the completeness of intuitionistic first-order logic rewritten. Readers are assumed to have some knowledge of classical formal logic and a general awareness of the history of intuitionism. From reviews of the first edition: This excellent book can be recommended to the student of mathematics or philosophy wishing to get a comprehensive and reliable introduction to modern intuitionism. Zentralblatt fuer Mathematik The relevance of this book extends well beyond the confines of the philosophy of mathematics, right to the centre of debates in the philosophy of language. Philosophical Books . . . a valuable and original contribution to the philosophy of mathematics. Journal of Symbolic Logic
More details
Series
Edition
2nd Revised edition
Language
English
Place of publication
Oxford
United Kingdom
Target group
Professional and scholarly
Edition type
Revised edition
Illustrations
line figures
Dimensions
Height: 241 mm
Width: 162 mm
Thickness: 24 mm
Weight
674 gr
ISBN-13
978-0-19-850524-2 (9780198505242)
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Schweitzer Classification
Other editions
Previous edition
Michael Dummett | Roberto Minio
Elements of Intuitionism
Book
08/1977
Oxford University Press
€37.14
Article exhausted; check for reprint
Person
Author
Emeritus Professor of PhilosophyEmeritus Professor of Philosophy, University of Oxford
Content
Introductory remarks ; 1. Preliminaries ; 2. Elementary intuitionistic mathematics ; 3. Choice sequences and spreads ; 4. The formalization of intuitionistic logic ; 5. The semantics of intuitionistic logic ; 6. Some further topics ; 7 Concluding philosophical remarks ; Bibliography ; Index