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Set Theory for Computing: From Decision Procedures to Declarative Programming with Sets (Monographs in Computer Science)
 
 
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Set Theory for Computing: From Decision Procedures to Declarative Programming with Sets (Monographs in Computer Science) [Hardcover]

Domenico Cantone (Author), Eugenio Omodeo (Author), Alberto Policriti (Author), J.T. Schwartz (Foreword)

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Book Description

0387951970 978-0387951973 June 26, 2001 1
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.

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Editorial Reviews

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From the reviews:

"The book is an up-to-date and well-organized collection of techniques and results concerning the problem of dealing with sets in computer science. … In particular, the book can be very interesting for postgraduate students and researchers in computer science and logic. … The book is largely self-contained and the style of presentation is extremely rigorous and accurate. ... this will become a sort of classic work for automated deduction and declarative programming and surely it deserves to find a place in all scientific libraries." (A. Dovier, Theory and Practise of Logic Programming, Vol. 3 (1), 2003)

"Set theory has played the role of a lingua franca for modern mathematics. The authors of this monograph intend to extend this service to computer science, artificial intelligence, and computational mathematics. … Several variants of ZF, which are meant for different applications, are surveyed and concrete, computable models are investigated. … There is an extensive list of references, an index of symbols and an index of terms." (J.M. Plotkin, Zentralblatt MATH, Vol. 981, 2002)


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Inside This Book (learn more)
First Sentence:
Set theory, conceived toward the end of the nineteenth century, shaped the language of today's mathematics. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
multilevel syllogistic, delivering partition, inspection predicates, return unify, elementary sublanguages, powerset axiom, propositional tableaux, map calculus, singleton operator, unfulfilled item, hyperset theory, tableau calculus, membership literals, membership cycle, mimicking game, unquantified formula, theory whose axioms, solvable form, uninterpreted function symbols, clause base, powerset operator, set unification, tableau calculi, saturation strategy, closed tableau
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Exercises Exercise, Prove Lemma, Set-Based Conceptual Tools, Therefore Algorithm, Translation of Propositional Modal Formulas
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