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Set Theory for Computing - From Decision Procedures to Declarative Programming with Sets (Paperback, Softcover reprint of the... Set Theory for Computing - From Decision Procedures to Declarative Programming with Sets (Paperback, Softcover reprint of the original 1st ed. 2001)
Domenico Cantone; Foreword by J.T. Schwartz; Eugenio Omodeo, Alberto Policriti
R4,527 Discovery Miles 45 270 Ships in 10 - 15 working days

An up-to-date and comprehensive account of set-oriented symbolic manipulation and automated reasoning methods. This book is of interest to graduates and researchers in theoretical computer science and computational logic and automated reasoning.

Set Theory for Computing - From Decision Procedures to Declarative Programming with Sets (Hardcover, 2001 ed.): Domenico Cantone Set Theory for Computing - From Decision Procedures to Declarative Programming with Sets (Hardcover, 2001 ed.)
Domenico Cantone; Foreword by J.T. Schwartz; Eugenio Omodeo, Alberto Policriti
R4,569 Discovery Miles 45 690 Ships in 10 - 15 working days

"Set Theory for Computing" provides a comprehensive account of set-oriented symbolic manipulation methods suitable for automated reasoning. Its main objective is twofold: 1) to provide a flexible formalization for a variety of set languages, and 2) to clarify the semantics of set constructs firmly established in modern specification languages and in the programming practice. Topics include: semantic unification, decision algorithms, modal logics, declarative programming, tableau-based proof techniques, and theory-based theorem proving. The style of presentation is self-contained, rigorous and accurate. Some familiarity with symbolic logic is helpful but not a requirement. This book is a useful resource for all advanced students, professionals, and researchers in computing sciences, artificial intelligence, automated reasoning, logic, and computational mathematics. It will serve to complement their intuitive understanding of set concepts with the ability to master them by symbolic and logically based algorithmic methods and deductive techniques.

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