Symbolic Logic and Mechanical Theorem Proving
David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Academic Press (1973)
This book contains an introduction to symbolic logic and a thorough discussion of mechanical theorem proving and its applications. The book consists of three major parts. Chapters 2 and 3 constitute an introduction to symbolic logic. Chapters 4–9 introduce several techniques in mechanical theorem proving, and Chapters 10 an 11 show how theorem proving can be applied to various areas such as question answering, problem solving, program analysis, and program synthesis.
|Keywords||Logic, Symbolic and mathematical Automatic theorem proving Artificial intelligence|
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|Buy the book||$39.60 used (46% off) $61.53 new (16% off) $66.86 direct from Amazon (9% off) Amazon page|
|Call number||QA9.C483 1987|
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Citations of this work BETA
Charles Grady Morgan & Francis Jeffry Pelletier (1977). Some Notes Concerning Fuzzy Logics. Linguistics and Philosophy 1 (1):79 - 97.
J. A. Kalman (1983). Condensed Detachment as a Rule of Inference. Studia Logica 42 (4):443 - 451.
Marcello D'Agostino (1992). Are Tableaux an Improvement on Truth-Tables? Journal of Logic, Language and Information 1 (3):235-252.
Jan Krajíček & Pavel Pudlák (1988). The Number of Proof Lines and the Size of Proofs in First Order Logic. Archive for Mathematical Logic 27 (1):69-84.
Tryggvi Edwald (1990). The T‐Variable Method in Gentzen‐Style Automatic Theorem Proving. Mathematical Logic Quarterly 36 (3):253-261.
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