Overview

This book explores the research of Professor Hilary Putnam, a Harvard professor as well as a leading philosopher, mathematician and computer scientist. It features the work of distinguished scholars in the field as well as a selection of young academics who have studied topics closely connected to Putnam’s work. It includes 12 papers that analyze, develop, and constructively criticize this notable professor's research in mathematical logic, the philosophy of logic and the philosophy of mathematics. In addition, it features a short essay presenting reminiscences and anecdotes about Putnam from his friends and colleagues, and also includes an extensive bibliography of his work in mathematics and logic. The book offers readers a comprehensive review of outstanding contributions in logic and mathematics as well as an engaging dialogue between prominent scholars and researchers. It provides those interested in mathematical logic, the philosophy of logic, and the philosophy of mathematics unique insights into the work of Hilary Putnam.

Full Product Details

Author:   Geoffrey Hellman ,  Roy T. Cook
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   1st ed. 2018
Volume:   9
Weight:   0.594kg
ISBN:  

9783319962733

ISBN 10:   3319962736
Pages:   274
Publication Date:   17 December 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   Manufactured on demand  
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Chapter 1. Memories of Hilary Putnam (Roy T Cook).- Chapter 2. Bibliography of Putnam’s Writings in Logic & Mathematics (Roy T Cook).- Part I: Logic and the Philosophy of Logic.- Chapter 3. Logic, Empiricism, and Translation (Roy T Cook).- Chapter 4. Putnam’s Theorem on the Complexity of Models (Warren Goldfarb).- Chapter 5. Extendability and Paradox (G. Hellman).- Chapter 6. The Metaphysics of Model-theoretic Arguments (Kate Hodeson).- Chapter 7. Normativity and Mechanism (Tim McCarthy).- Chapter 8. Changing the Subject: Quine, Putnam and Waismann (Stewart Shapiro).- Part II: Mathematics, Foundations, and Philosophy of Mathematics.- Chapter 9. Putnam on Foundations: Models, Modals, Muddles (John Burgess).- Chapter 10. Pragmatic Platonism (Martin Davis).- Chapter 11. Abstraction, Axiomatization, & Rigor: Pasch & Hilbert (Mic Detlefsen).- Chapter 12. Concrete Mathematical Incompleteness: Emulation Theory (Harvey Friedman).- Chapter 13. Putnam’s Constructivization Argument (Akihiro Kanimori).- Chapter 14. Putnam on Mathematics as Modal Logic (Oystein Linnebo).

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Author Information

Geoffrey Hellman is Professor of Philosophy at the University of Minnesota – Twin Cities and Resident Fellow of the Minnesota Center for Philosophy of Science. He is the author of Mathematics Without Numbers: Towards a Modal-Structural Interpretation  (Oxford 1989) and co-editor (with Richard Healey) of Quantum Measurement: Beyond Paradox (Minnesota Studies in Philosophy of Science 17, University of Minnesota Press, 1998). A member of the American Academy of Arts and Sciences, he has published widely on the philosophy of mathematics, the philosophy of logic, the foundations of quantum mechanics, and general topics in philosophy of science. Roy T. Cook is Professor of Philosophy at the University of Minnesota – Twin Cities, and Resident Fellow of the Minnesota Center for Philosophy of Science. He is the author of The Yablo Paradox: An Essay on Circularity (Oxford 2014), Key Concepts in Philosophy: Paradoxes (Polity 2013), and The Dictionaryof Philosophical Logic (Edinburgh UP: 2009), and is the editor or co-editor of The Routledge Companion to Comics and Graphic Novels (with Aaron Meskin and Frank Bramlett, Routledge: forthcoming), The Art of Comics: A Philosophical Approach (with Aaron Meskin, Blackwell: 2012), and The Arché Papers on the Mathematics of Abstraction (Springer: 2007). He has published extensively on topics, including the philosophy of logic, the philosophy of mathematics and the aesthetics of popular art.

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