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E-grāmata: Kurt Godel: Essays for his Centennial

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Edited by (Pennsylvania State University), Edited by (Harvard University, Massachusetts), Edited by (Stanford University, California)
  • Formāts: PDF+DRM
  • Sērija : Lecture Notes in Logic
  • Izdošanas datums: 19-Apr-2010
  • Izdevniecība: Cambridge University Press
  • Valoda: eng
  • ISBN-13: 9780511740947
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  • Formāts: PDF+DRM
  • Sērija : Lecture Notes in Logic
  • Izdošanas datums: 19-Apr-2010
  • Izdevniecība: Cambridge University Press
  • Valoda: eng
  • ISBN-13: 9780511740947
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Kurt Gödel (19061978) did groundbreaking work that transformed logic and other important aspects of our understanding of mathematics, especially his proof of the incompleteness of formalized arithmetic. This book on different aspects of his work and on subjects in which his ideas have contemporary resonance includes papers from a May 2006 symposium celebrating Gödel's centennial as well as papers from a 2004 symposium. Proof theory, set theory, philosophy of mathematics, and the editing of Gödel's writings are among the topics covered. Several chapters discuss his intellectual development and his relation to predecessors and contemporaries such as Hilbert, Carnap, and Herbrand. Others consider his views on justification in set theory in light of more recent work and contemporary echoes of his incompleteness theorems and the concept of constructible sets.

Papildus informācija

Papers examining aspects of Godel's work gathered from a symposium celebrating Gödel's centennial and papers from a 2004 ASL symposium.
Introduction ix
General
The Godel editorial project: A synopsis
3(18)
Solomon Feferman
Future tasks for Godel scholars
21(24)
John W. Dawson, Jr.
Cheryl A. Dawson
Proof Theory
Godel and the metamathematical tradition
45(16)
Jeremy Avigad
Only two letters: The correspondence between Herbrand and Godel
61(13)
Wilfried Sieg
Godel's reformulation of Gentzen's first consistency proof for arithmetic: The no-counterexample interpretation
74(14)
W. W. Tait
Godel on intuition and on Hilbert's finitism
88(21)
W. W. Tait
The Godel hierarchy and reverse mathematics
109(19)
Stephen G. Simpson
On the outside looking in: A caution about conservativeness
128(17)
John P. Burgess
Set Theory
Godel and set theory
145(36)
Akihiro Kanamori
Generalisations of Godel's universe of constructible sets
181(8)
Sy-David Friedman
On the question of absolute undecidability
189(40)
Peter Koellner
Philosophy of Mathematics
What did Godel believe and when did he believe it?
229(13)
Martin Davis
On Godel's way in: The influence of Rudolf Carnap
242(10)
Warren Goldfarb
Godel and Carnap
252(23)
Steve Awodey
A. W. Carus
On the philosophical development of Kurt Godel
275(51)
Mark van Atten
Juliette Kennedy
Platonism and mathematical intuition in Kurt Godel's thought
326(30)
Charles Parsons
Godel's conceptual realism
356
Donald A. Martin
Solomon Feferman has been a Professor of Mathematics and Philosophy at Stanford University since 1956, from which he retired in 2004. He is a Fellow of the American Academy of Arts and Sciences, was President of the Association for Symbolic Logic in 19802, and was the recipient of the Rolf Schock Prize for Logic and Philosophy in 2003. Feferman was editor-in-chief of the Collected Works of Kurt Gödel (19862003). Charles Parsons holds an AB (mathematics) and PhD (philosophy) from Harvard University and studied for a year at King's College, Cambridge. He was on the faculty at Harvard University from 196265 and 19892005 and at Columbia University from 196589. His publications are mainly in logic, philosophy of mathematics, and Kant. He was an editor of the posthumous works of Kurt Gödel (Collected Works, Volumes IIIV). Stephen G. Simpson is a mathematics professor at the Pennsylvania State University. He has lectured and published widely in mathematical logic and the foundations of mathematics. Simpson is the developer of the foundational program known as Reverse Mathematics and the author of Subsystems of Second Order Arithmetic, 2nd Edition.