Model Theory

Third Edition

Nonfiction, Science & Nature, Mathematics, Logic
Cover of the book Model Theory by C.C. Chang, H. Jerome Keisler, Dover Publications
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Author: C.C. Chang, H. Jerome Keisler ISBN: 9780486310954
Publisher: Dover Publications Publication: October 3, 2013
Imprint: Dover Publications Language: English
Author: C.C. Chang, H. Jerome Keisler
ISBN: 9780486310954
Publisher: Dover Publications
Publication: October 3, 2013
Imprint: Dover Publications
Language: English

Model theory deals with a branch of mathematical logic showing connections between a formal language and its interpretations or models. This is the first and most successful textbook in logical model theory. Extensively updated and corrected in 1990 to accommodate developments in model theoretic methods — including classification theory and nonstandard analysis — the third edition added entirely new sections, exercises, and references.
Each chapter introduces an individual method and discusses specific applications. Basic methods of constructing models include constants, elementary chains, Skolem functions, indiscernibles, ultraproducts, and special models. The final chapters present more advanced topics that feature a combination of several methods. This classic treatment covers most aspects of first-order model theory and many of its applications to algebra and set theory.

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

Model theory deals with a branch of mathematical logic showing connections between a formal language and its interpretations or models. This is the first and most successful textbook in logical model theory. Extensively updated and corrected in 1990 to accommodate developments in model theoretic methods — including classification theory and nonstandard analysis — the third edition added entirely new sections, exercises, and references.
Each chapter introduces an individual method and discusses specific applications. Basic methods of constructing models include constants, elementary chains, Skolem functions, indiscernibles, ultraproducts, and special models. The final chapters present more advanced topics that feature a combination of several methods. This classic treatment covers most aspects of first-order model theory and many of its applications to algebra and set theory.

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