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Hybrid Logic and its Proof-Theory
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Catalogue Information
Field name
Details
Dewey Class
160
Title
Hybrid Logic and its Proof-Theory ([Ebook]) / by Torben Braüner
Author
Braüner, Torben
Other name(s)
SpringerLink (Online service)
Publication
Dordrecht : Springer Netherlands , 2011.
Physical Details
XIII, 231 pages : online resource.
Series
Applied Logic Series
1386-2790 ; ; 37
ISBN
9789400700024
Summary Note
This is the first book-length treatment of hybrid logic and its proof-theory. Hybrid logic is an extension of ordinary modal logic which allows explicit reference to individual points in a model (where the points represent times, possible worlds, states in a computer, or something else). This is useful for many applications, for example when reasoning about time one often wants to formulate a series of statements about what happens at specific times. There is little consensus about proof-theory for ordinary modal logic. Many modal-logical proof systems lack important properties and the relationships between proof systems for different modal logics are often unclear. In the present book we demonstrate that hybrid-logical proof-theory remedies these deficiencies by giving a spectrum of well-behaved proof systems (natural deduction, Gentzen, tableau, and axiom systems) for a spectrum of different hybrid logics (propositional, first-order, intensional first-order, and intuitionistic).:
Contents note
Preface, -- 1 Introduction to Hybrid Logic -- 2 Proof-Theory of Propositional Hybrid Logic -- 3 Tableaus and Decision Procedures for Hybrid Logic -- 4 Comparison to Seligmanâs Natural Deduction System -- 5 Functional Completeness for a Hybrid Logic -- 6 First-Order Hybrid -- 7 Intensional First-Order Hybrid Logic -- 8 Intuitionistic Hybrid Logic -- 9 Labelled Versus Internalized Natural Deduction -- 10 Why does the Proof-Theory of Hybrid Logic Behave soWell? - References -- Index.
System details note
Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users).
Internet Site
http://dx.doi.org/10.1007/978-94-007-0002-4
Links to Related Works
Subject References:
Computer Science
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Logic
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Logic, Symbolic and mathematical
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Mathematical Logic and Formal Languages
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Mathematical Logic and Foundations
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Philosophy
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Philosophy, general
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Authors:
Braüner, Torben
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Corporate Authors:
SpringerLink (Online service)
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Series:
Applied Logic Series
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Classification:
160
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160 (DDC 23)
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