Quantifiers, Propositions and Identity: Admissible Semantics for Quantified Modal and Substructural Logics: 38 (Lecture Notes in Logic, Series Number 38) - Image 1

£67.19

Cambridge University Press Quantifiers, Propositions and Identity: Admissible Semantics for Quantified Modal and Substructural Logics: 38 (Lecture Notes in Logic, Series Number 38)

Name: Quantifiers, Propositions and Identity: Admissible Semantics for Quantified Modal and Substructural Logics: 38 (Lecture Notes in Logic, Series Number 38)
Brand: Cambridge University Press
Price: 67.19 GBP
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Higher Education

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Description

Many systems of quantified modal logic cannot be characterised by Kripke's well-known possible worlds semantic analysis. This book shows how they can be characterised by a more general 'admissible semantics', using models in which there is a restriction on which sets of worlds count as propositions. This requires a new interpretation of quantifiers that takes into account the admissibility of propositions. The author sheds new light on the celebrated Barcan Formula, whose role becomes that of legitimising the Kripkean interpretation of quantification. The theory is worked out for systems with quantifiers ranging over actual objects, and over all possibilia, and for logics with existence and identity predicates and definite descriptions. The final chapter develops a new admissible 'cover semantics' for propositional and quantified relevant logic, adapting ideas from the Kripke–Joyal semantics for intuitionistic logic in topos theory. This book is for mathematical or philosophical logicians, computer scientists and linguists.

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Product Specifications

Brand: Cambridge University Press
Format: hardcover
ASIN: 1107010527
Category: Books > Subjects > Science, Nature & Maths > Mathematics > Education > Higher Education
Domain: Amazon UK
Release Date: 14 July 2011
Listed Since: 21 February 2011

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Cambridge University Press Quantifiers, Propositions and Identity: Admissible Semantics for Quantified Modal and Substructural Logics: 38 (Lecture Notes in Logic, Series Number 38)

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