Institution-independent Model Theory

Author:   Răzvan Diaconescu
Publisher:   Birkhauser Verlag AG
Edition:   Second Edition 2024
ISBN:  

9783031688539


Pages:   624
Publication Date:   26 November 2024
Format:   Hardback
Availability:   Not yet available   Availability explained
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Institution-independent Model Theory


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Overview

A model theory that is independent of any concrete logical system allows a general handling of a large variety of logics. This generality can be achieved by applying the theory of institutions that provides a precise general mathematical formulation for the intuitive concept of a logical system. Especially in computer science, where the development of a huge number of specification logics is observable, institution-independent model theory simplifies and sometimes even enables a concise model-theoretic analysis of the system. Besides incorporating important methods and concepts from conventional model theory, the proposed axiomatic top-down methodology allows for a structurally clean understanding of model-theoretic phenomena. Consequently, results from conventional concrete model theory can be understood more easily, and sometimes even new results are obtained. Moreover, all this is also applied to non-classical model theories. This second edition introduces some novelties in the presentation style which aim to enhance the readability of the material and the proofs. Additional chapters have also been added.

Full Product Details

Author:   Răzvan Diaconescu
Publisher:   Birkhauser Verlag AG
Imprint:   Birkhauser Verlag AG
Edition:   Second Edition 2024
ISBN:  

9783031688539


ISBN 10:   3031688538
Pages:   624
Publication Date:   26 November 2024
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Forthcoming
Availability:   Not yet available   Availability explained
This item is yet to be released. You can pre-order this item and we will dispatch it to you upon its release.

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Răzvan Diaconescu is a research professor of mathematics at the Simion Stoilow Institute of Mathematics of the Romanian Academy (IMAR).

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