Between Logic and Intuition
Between Logic and Intuition
Essays in Honor of Charles Parsons
Gila Sher, University of California, San Diego
Richard Tieszen, San José State University, California
Richard Tieszen, San José State University, California
February 2011
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Adobe eBook Reader
9780511825545
This collection of essays offers a conspectus of major trends in the philosophy of logic and philosophy of mathematics. A distinguished group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.
- A collection of essays on the philosophy of logic and philosophy of mathematics. We can do well with books in the philosophy of mathematics (e.g. Hintikka, Principles of Mathematics Revisited)
- Top-notch team of contributors
- Presents Hilary Putnam's 1995 Alfred Tarski lectures
Product details
February 2011Adobe eBook Reader
9780511825545
0 pages
0kg
5 b/w illus.
This ISBN is for an eBook version which is distributed on our behalf by a third party.
Table of Contents
- Preface
- Part I. Logic:
- 1. Paradox revisited I: truth
- 2. Paradox revisited II: sets - a case of all or none? Hilary Putnam
- 3. Truthlike and truthful operators Arnold Koslow
- 4. 'Everything' Vann McGee
- 5. On second-order logic and natural language James Higginbotham
- 6. The logical roots of indeterminacy Gila Sher
- 7. The logic of full belief Isaac Levi
- Part II. Intuition:
- 8. Immediacy and the birth of reference in Kant: the case for space Carl J. Posy
- 9. Geometry, construction and intuition in Kant and his successors Michael Friedman
- 10. Parsons on mathematical intuition and obviousness Michael D. Resnik
- 11. Gödel and Quine on meaning and mathematics Richard Tieszen
- Part III. Numbers, Sets and Classes:
- 12. Must we believe in set theory? George Boolos
- 13. Cantor's Grundlagen and the paradoxes of set theory W. W. Tait
- 14. Frege, the natural numbers and natural kinds Mark Steiner
- 15. A theory of sets and classes Penelope Maddy
- 16. Challenges to predictive foundations of arithmetic Solomon Feferman and Geoffrey Hellman
- Name index.
