First-Order Modal Logic
Fitting, Melvin, Mendelsohn, Richard L.
Produktnummer:
1884d6818d891b4eb5a6e10dc378fba4bc
Autor: | Fitting, Melvin Mendelsohn, Richard L. |
---|---|
Themengebiete: | intensional logic modal logic philosophical logic quantification scope and definite descriptions tableaus, tree proofs |
Veröffentlichungsdatum: | 19.10.2024 |
EAN: | 9783031407161 |
Auflage: | 2 |
Sprache: | Englisch |
Seitenzahl: | 460 |
Produktart: | Kartoniert / Broschiert |
Verlag: | Springer International Publishing |
Produktinformationen "First-Order Modal Logic"
This revised edition of the highly recommended book "First-Order Modal Logic", originally published in 1998, contains both new and modified chapters reflecting the latest scientific developments. Fitting and Mendelsohn present a thorough treatment of first-order modal logic, together with some propositional background. They adopt throughout a threefold approach. Semantically, they use possible world models; the formal proof machinery is tableaus; and full philosophical discussions are provided of the way that technical developments bear on well-known philosophical problems. The book covers quantification itself, including the difference between actualist and possibilist quantifiers; equality, leading to a treatment of Frege's morning star/evening star puzzle; the notion of existence and the logical problems surrounding it; non-rigid constants and function symbols; predicate abstraction, which abstracts a predicate from a formula, in effect providing a scoping function for constants andfunction symbols, leading to a clarification of ambiguous readings at the heart of several philosophical problems; the distinction between nonexistence and nondesignation; and definite descriptions, borrowing from both Fregean and Russellian paradigms.Review of the First Edition: "This Text is an excellent and most useful volume. It is pitched correctly: the exercises are just right... It sets a high standard for anything following. It is to be highly recommended." (Bulletin of Symbolic Logic, 8:3)

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