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Classical and Fuzzy Concepts in Mathematical Logic and Applications
 
 
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Classical and Fuzzy Concepts in Mathematical Logic and Applications (Hardcover)

by Mircea S. Reghis (Author), Eugene Roventa (Author) "The formal language of propositional logic is the set of all formal sentences which can be constructed by means of the operator symbols (called connectives),..." (more)
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"This textbook is useful for students at the advanced undergraduate level in mathematics, computer science and engineering; it could be helpful for university teachers, engineers and any person interested in learning and applying logical concepts." --Quan Lei, Zentralblatt MATH, Vol. 944

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Classical and Fuzzy Concepts in Mathematical Logic and Applications explains how to use the English language with logical responsibility, how to define and use formal language, and how to reason correctly. Specific issues examined include a discussion of propositional and predicate logic, logic networks, logic programming, proof of correctness, semantics, syntax, and theorems of Herbrand and Kalman. The text emphasizes the use of logic in computer science, addresses questions in automatic deduction, and introduces a systematic parallel between aspects of classical logic and fuzzy mathematical logic.

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The formal language of propositional logic is the set of all formal sentences which can be constructed by means of the operator symbols (called connectives), starting from a set of initial (atomic) formal sentences X1, X2, X3, ..., XN called propositional variables. Read the first page
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Front Cover | Copyright | Table of Contents | Excerpt | Index | Back Cover
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