Model Theory and the Philosophy of Mathematical Practice: Formalization without Foundationalism

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John T. Baldwin (University of Illinois, Chicago)

Model Theory and the Philosophy of Mathematical Practice

Formalization without Foundationalism

John T. Baldwin (University of Illinois, Chicago)

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English

Cambridge University Press
09 January 2020

History of Western philosophy; Philosophy of mathematics; History of mathematics; History of science

Major shifts in the field of model theory in the twentieth century have seen the development of new tools, methods, and motivations for mathematicians and philosophers. In this book, John T. Baldwin places the revolution in its historical context from the ancient Greeks to the last century, argues for local rather than global foundations for mathematics, and provides philosophical viewpoints on the importance of modern model theory for both understanding and undertaking mathematical practice. The volume also addresses the impact of model theory on contemporary algebraic geometry, number theory, combinatorics, and differential equations. This comprehensive and detailed book will interest logicians and mathematicians as well as those working on the history and philosophy of mathematics.

By: John T. Baldwin (University of Illinois Chicago)
Imprint: Cambridge University Press
Country of Publication: United Kingdom
Dimensions: Height: 243mm, Width: 169mm, Spine: 17mm
Weight: 600g
ISBN: 9781316638835
ISBN 10: 1316638839
Pages: 364
Publication Date: 09 January 2020
Audience: Professional and scholarly , Undergraduate
Format: Paperback
Publisher's Status: Active

John T. Baldwin is Professor Emeritus in the Department of Mathematics, Statistics and Computer Science at the University of Illinois, Chicago. He has published widely on mathematics and philosophy, and he is the author of books including Fundamentals of Stability Theory (1988) and Categoricity (2009).

Reviews for Model Theory and the Philosophy of Mathematical Practice: Formalization without Foundationalism

'The book under review has a lot to offer at many levels. First of all, it may serve as a guide to recent advances in pure and applied model theory. Such a guide may be useful not only to novices, but also to old hands. Secondly, Baldwin summarizes several trends in contemporary philosophy of mathematics, and his insights should be of interest to philosophers as well as to mathematicians.' Roman Kossak, The Mathematical Intelligencer