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portada Automated Deduction in Multiple-Valued Logics
Type
Physical Book
Publisher
Author
Collection
International Series of Monographs on Computer Science
Year
1994
Language
English
Pages
182
Format
Hardcover
Dimensions
24.2x16.2x1.6 cm
ISBN13
9780198539896

Automated Deduction in Multiple-Valued Logics

Reiner Hähnle (Author) · Clarendon Press · Hardcover

Automated Deduction in Multiple-Valued Logics - Reiner Hähnle

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Synopsis "Automated Deduction in Multiple-Valued Logics"

BL The first book on this subject - fully self-contained and unified approach

The author has developed here a unified approach to automated reasoning in multiple-valued logics (MVL). The book also contains complete accounts of other approaches to this problem - making this the first ever overview of this area of automated reasoning.

This book constitutes a self-contained and unified approach to automated reasoning in multiple-valued logics (MVL) developed by the author. Moreover, it contains a virtually complete account of other approaches to automated reasoning in MVL. This is the first overview of this subfield of automated reasoning ever given. Finally, a variety of applications of automated reasoning in MVL including several short case studies are listed.

Automated reasoning in non-classical logics is an essential subtask of many AI applications. Applications of MVL in particular include, for instance, hardware and software verification, reasoning with incomplete or inconsistent knowledge, and natural language processing.

Therefore, efficient theorem proving methods in MVL are essential. In the historical part of the book it is demonstrated why existing approaches are inadequate. In the original part a simple, but powerful, concept called 'sets-as-signs' is introduced in the context of semantic tableaux, and subsequently is applied to a variety of calculi including resolution and dissolution. It is shown that 'sets-as-signs' yields a many-valued extension of the well-known relationship between classical logic and integer programming. As a consequence, automated reasoning in infinitely-valued logics can be done uniformly and efficiently for the first time.

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