Overview
- First book-length treatment of hybrid logic and its proof-theory
- Gives detailed introduction to propositional, first-order, and intuitionistic hybrid logic
- Gives detailed exposition of deductive systems for hybrid logics, including natural deduction, Gentzen, tableau, and axiom systems
- Includes philosophical and historical background information
Part of the book series: Applied Logic Series (APLS, volume 37)
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Table of contents (10 chapters)
Keywords
About this book
Reviews
From the reviews:
"...the present book is a coherent, unified, and very readable entity.
Throughout the discussion is clear, informative, and natural. It can be recommended as a book to read, as well as to consult, after a basic exposure to hybrid logics.
The book ends with a somewhat philosophical discussion... I will not try to summarize the author’s points. I will say I enjoyed the discussion. And the book."
Melvin Fitting
The Graduate School and University Center
City University of New York
New York, USA
“This book grew out of nine research papers of the author, two of which are coauthored by T. Bolander and, respectively, V. de Paiva. The papers were converted into harmonically synchronized chapters of the book, which will certainly appeal to the reader … . The book contains lots of corresponding results, covering all important cases. … Undoubtedly, Braüner’s monograph fills a gap in the hybrid logic literature in a desirable way.” (Bernhard Heinemann, Zentralblatt MATH, Vol. 1217, 2011)
Authors and Affiliations
Bibliographic Information
Book Title: Hybrid Logic and its Proof-Theory
Authors: Torben Braüner
Series Title: Applied Logic Series
DOI: https://doi.org/10.1007/978-94-007-0002-4
Publisher: Springer Dordrecht
eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0)
Copyright Information: Springer Science+Business Media B.V. 2011
Hardcover ISBN: 978-94-007-0001-7Published: 30 November 2010
Softcover ISBN: 978-94-007-3435-7Published: 02 January 2013
eBook ISBN: 978-94-007-0002-4Published: 17 November 2010
Series ISSN: 1386-2790
Edition Number: 1
Number of Pages: XIII, 231
Topics: Logic, Mathematical Logic and Formal Languages, Mathematical Logic and Foundations