Modal Logic (Oxford Logic Guides, 35) by Alexander Chagrov (PDF)

Description

For a novice this book is a mathematically-oriented introduction to modal logic, the discipline within mathematical logic studying mathematical models of reasoning which involve various kinds of modal operators. It starts with very fundamental concepts and gradually proceeds to the front line of current research, introducing in full details the modern semantic and algebraic apparatus and covering practically all classical results in the field. It contains both numerous exercises and open problems, and presupposes only minimal knowledge in mathematics. A specialist can use the book as a source of references. Results and methods of many directions in propositional modal logic, from completeness and duality to algorithmic problems, are collected and systematically presented in one volume.

User’s Reviews

Editorial Reviews: Review “This book is intended to serve both the neophyte and the already initiated in understanding the methods, tools (algebras and relational structures), and results of propositional modal logic. At the heart of the matter lies the unimodal modal logic K and its class of quasinormal extensions. Another family of logics which appears in a prominent secondary role is the class of superintuitionistic logics, the logics which are extensions of Heyting’s intuitionistic logic Int. From several points of view superintuitionistic logics are very closely related to modal logics. The authors’ goal is to present a systematic exposition of the most important methods and results concerning these two classes.” –Mathematical Reviews”The book is certainly well-structured and any student or researcher mastering its contents will be well equipped to tackle technical problems in modal logic. Each chapter has an ample supply of good exercises and finishes with adequate and interesting historical notes. I think this is a great work and I am very glad to have it. A modern textbook on the mathematics of modal logic was long due, and this work fills the gap perfectly. I expect that it will become one of the standard references in the field of modal logic.” — Yde Venema, The Philosophical Review, Vol 109, No 2, Apr 2000 About the Author Alexander Chagrov is Professor of Mathematics at Tver State University. Michael Zakharyaschev is Professor of Mathematics at Moscow State University in Russia.

Keywords

Free Download Modal Logic (Oxford Logic Guides, 35) in PDF format
Modal Logic (Oxford Logic Guides, 35) PDF Free Download
Download Modal Logic (Oxford Logic Guides, 35) 1997 PDF Free
Modal Logic (Oxford Logic Guides, 35) 1997 PDF Free Download
Download Modal Logic (Oxford Logic Guides, 35) PDF
Free Download Ebook Modal Logic (Oxford Logic Guides, 35)