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Automated Proof Search in Non-Classical Logics: Efficient Matrix Proof Methods for Modal and Intuitionistic Logics (Mit Press Series in Artificial I) - Hardcover
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This book develops and demonstrates efficient matrix proof methods for automated deduction within an important and comprehensive class of first order and intuitionistic logics. Traditional techniques for the design of efficient proof systems are abstracted from their original setting which allows their application to a wider class of mathematical logic. The logics discussed are used throughout computer science and artificial intelligence.
Contents: Introduction I. Automated Deduction in Classical Logic. Proof search in classical sequent calculi. A matrix characterization of classical validity. II. Automated Proof Deduction in Modal Logics. The semantics and proof theory of modal logics. Proof search in modal sequent calculi. Matrix characterizations of modal validity. Alternative proof methods for modal logics. Matrix based proof search. III. Automated Deduction in Intuitionistic Logic. A Matrix proof method. Conclusions.
Lincoln A. Wallen is a B.P. Venture Research Fellow at the University of Texas at Austin Automated Deduction in Nonclassical Logics is included in the Artificial Intelligence series, edited by Patrick Winston Michael Brady, and Daniel Bobrow.
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Automated proof search in non-classical logics : efficient matrix proof methods for modal and intuitionistic logics.
Anbieter: Kloof Booksellers & Scientia Verlag, Amsterdam, Niederlande
Verkäuferbewertung 4 von 5 Sternen
Zustand: very good. Cambridge, Mass. : MIT Press, 1990. Hardcover. Dustjacket. 239 pp. Library stamp. This book develops and demonstrates efficient matrix proof methods for automated deduction within an important and comprehensive class of first order and intuitionistic logics. Traditional techniques for the design of efficient proof systems are abstracted from their original setting which allows their application to a wider class of mathematical logic. The logics discussed are used throughout computer science and artificial intelligence. Contents: Introduction I. Automated Deduction in Classical Logic. Proof search in classical sequent calculi. A matrix characterization of classical validity. II. Automated Proof Deduction in Modal Logics. The semantics and proof theory of modal logics. Proof search in modal sequent calculi. Matrix characterizations of modal validity. Alternative proof methods for modal logics. Matrix based proof search. III. Automated Deduction in Intuitionistic Logic. A Matrix proof method. Conclusions. Condition : very good copy. ISBN 9780262231442. Keywords : COMPUTER SCIENCE, artificial intelligence (AI) Logic (Symbolic and mathematical) Logic programming. Artikel-Nr. 304118
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Automated proof search in non-classical logics : efficient matrix proof methods for modal and intuitionistic logics.
Anbieter: Kloof Booksellers & Scientia Verlag, Amsterdam, Niederlande
Verkäuferbewertung 4 von 5 Sternen
Zustand: as new. Cambridge, MA.: The MIT Press, 1990. Hardcover. Dustjacket. xv,239 pp. - This book develops and demonstrates efficient matrix proof methods for automated deduction within an important and comprehensive class of first order and intuitionistic logics. Traditional techniques for the design of efficient proof systems are abstracted from their original setting which allows their application to a wider class of mathematical logic. The logics discussed are used throughout computer science and artificial intelligence. Contents: Introduction I. Automated Deduction in Classical Logic. Proof search in classical sequent calculi. A matrix characterization of classical validity. II. Automated Proof Deduction in Modal Logics. The semantics and proof theory of modal logics. Proof search in modal sequent calculi. Matrix characterizations of modal validity. Alternative proof methods for modal logics. Matrix based proof search. III. Automated Deduction in Intuitionistic Logic. A Matrix proof method. Conclusions. Condition : as new copy. ISBN 9780262231442. Keywords : PHILOSOPHY, Artikel-Nr. 286465
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