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Logic For Computers Scientists Reprint Of The 1989 Ed Schning

  • SKU: BELL-21354976
Logic For Computers Scientists Reprint Of The 1989 Ed Schning
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Logic For Computers Scientists Reprint Of The 1989 Ed Schning instant download after payment.

Publisher: Birkhauser
File Extension: PDF
File size: 2.61 MB
Pages: 166
Author: Schöning, Uwe
ISBN: 9780817634537, 9780817647629, 9780817647636, 9783764334536, 0817634533, 0817647627, 0817647635, 3764334533
Language: English
Year: 2008
Edition: Reprint of the 1989 ed

Product desciption

Logic For Computers Scientists Reprint Of The 1989 Ed Schning by Schöning, Uwe 9780817634537, 9780817647629, 9780817647636, 9783764334536, 0817634533, 0817647627, 0817647635, 3764334533 instant download after payment.

By the development of new fields and applications, such as Automated Theorem Proving and Logic Programming, Logic has obtained a new and important role in Computer Science. The traditional mathematical way of dealing with Logic is in some respect not tailored for Computer Science - plications. This book emphasizes such Computer Science aspects in Logic. It arose from a series of lectures in 1986 and 1987 on Computer Science Logic at the EWH University in Koblenz, Germany. The goal of this l- ture series was to give the undergraduate student an early and theoretically well-founded access to modern applications of Logic in Computer Science. A minimal mathematical basis is required, such as an understanding of the notation and knowledge about the basic mathematical proof techniques induction). More sophisticated mathematical kno- edge not a precondition read this book. Acquaintance with some conventional programming language, PASCAL, assumed. Several people helped in various ways in the preparation process of the original German version of this book: Johannes KSbler, Eveline and Rainer Schuler, and Hermann Engesser from B.I. Wissenschaftsverlag. Regarding the English version, I want to express my deep gratitude to Prof. Ronald Book. Without him, this translated version of the book would not have been possible.

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