The Resolution Calculus

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The Resolution Calculus

The Resolution Calculus
Author :
Publisher : Springer Science & Business Media
Total Pages : 307
Release :
ISBN-10 : 9783642606052
ISBN-13 : 3642606059
Rating : 4/5 (059 Downloads)

Book Synopsis The Resolution Calculus by : Alexander Leitsch

Download or read book The Resolution Calculus written by Alexander Leitsch and published by Springer Science & Business Media. This book was released on 2012-12-06 with total page 307 pages. Available in PDF, EPUB and Kindle. Book excerpt: The History of the Book In August 1992 the author had the opportunity to give a course on resolution theorem proving at the Summer School for Logic, Language, and Information in Essex. The challenge of this course (a total of five two-hour lectures) con sisted in the selection of the topics to be presented. Clearly the first selection has already been made by calling the course "resolution theorem proving" instead of "automated deduction" . In the latter discipline a remarkable body of knowledge has been created during the last 35 years, which hardly can be presented exhaustively, deeply and uniformly at the same time. In this situ ation one has to make a choice between a survey and a detailed presentation with a more limited scope. The author decided for the second alternative, but does not suggest that the other is less valuable. Today resolution is only one among several calculi in computational logic and automated reasoning. How ever, this does not imply that resolution is no longer up to date or its potential exhausted. Indeed the loss of the "monopoly" is compensated by new appli cations and new points of view. It was the purpose of the course mentioned above to present such new developments of resolution theory. Thus besides the traditional topics of completeness of refinements and redundancy, aspects of termination (resolution decision procedures) and of complexity are treated on an equal basis.


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This mathematically oriented introduction to the theory of logic programming presents a systematic exposition of the resolution method for propositional, first-