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Models, Logics, and Higher-Dimensional Categories: A Tribute to the Work of Mihály Makkai
Edited by: Bradd Hart, McMaster University, Hamilton, ON, Canada, Thomas G. Kucera, University of Manitoba, Winnipeg, MB, Canada, Anand Pillay, University of Leeds, United Kingdom, and University of Illinois, Urbana, IL, Philip J. Scott, University of Ottawa, ON, Canada, and Robert A. G. Seely, McGill University, Montreal, QC, Canada
A co-publication of the AMS and Centre de Recherches Mathématiques.

CRM Proceedings & Lecture Notes
2011; 426 pp; softcover
Volume: 53
ISBN-10: 0-8218-7281-8
ISBN-13: 978-0-8218-7281-9
List Price: US$130
Member Price: US$104
Order Code: CRMP/53
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See also:

Categoricity - John T Baldwin

Lectures on Algebraic Model Theory - Bradd Hart and Matthew Valeriote

Accessible Categories: The Foundations of Categorical Model Theory - Michael Makkai and Robert Pare

This book deals with the main themes in Mihály Makkai's research career: traditional model theory, categorical model theory and logics, and higher-dimensional category theory. Included are both research papers and survey papers, giving useful material for experts and students in these fields. Particularly valuable are papers that show how the techniques and understanding in one field can be productively applied to another; examples are the paper by Harnik, which explains how Shelah's \(T^{eq}\) construction (in model theory) is the same as the categorical notion of pretopos completion; the paper by Kamensky, which gives category-theoretic treatments of sophisticated notions from stability theory; and the paper by Prest relating categorical logic and the model theory of modules. These and other papers in this volume should make this a valuable resource for any mathematician interested in classical or categorical model theory or higher dimensional category theory.

Titles in this series are co-published with the Centre de Recherches Mathématiques.


Graduate students and research mathematicians interested in model theory, logic, and higher-dimensional category theory.

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