Prix bas
CHF57.60
Impression sur demande - l'exemplaire sera recherché pour vous.
This book explains how the meanings of the symbols of logic are determined by the rules that govern them.
What do the rules of logic say about the meanings of the symbols they govern? In this book, James W. Garson examines the inferential behaviour of logical connectives (such as 'and', 'or', 'not' and 'if ... then'), whose behaviour is defined by strict rules, and proves definitive results concerning exactly what those rules express about connective truth conditions. He explores the ways in which, depending on circumstances, a system of rules may provide no interpretation of a connective at all, or the interpretation we ordinarily expect for it, or an unfamiliar or novel interpretation. He also shows how the novel interpretations thus generated may be used to help analyse philosophical problems such as vagueness and the open future. His book will be valuable for graduates and specialists in logic, philosophy of logic, and philosophy of language.
Auteur
James W. Garson is Professor of Philosophy at the University of Houston. He is the author of Modal Logic for Philosophers, 2nd edition (Cambridge University Press, 2013).
Résumé
Garson explores meta-questions about what logic does or should do, examining parts of language, especially connectives such as 'and' or 'if'. The book will be valuable for graduates and specialists in logic, philosophy of logic, and philosophy of language.
Contenu
Preface; 1. Introduction to model-theoretic inferentialism; 2. Deductive expression; 3. Local expression; 4. Global expression; 5. Intuitionistic semantics; 6. Conditionals; 7. Disjunction; 8. Negation; 9. Supervaluations and natural semantics; 10. Natural semantics for an open future; 11. The expressive power of sequent calculi; 12. Soundness and completeness for natural semantics; 13. Connections with proof-theoretic semantics; 14. Quantifiers; 15. Natural semantics and vagueness; 16. Modal logic; Summary.