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E-raamat: Ordinal Definability and Recursion Theory: Volume 3: The Cabal Seminar, Volume III

Edited by (California Institute of Technology), Edited by (Universiteit van Amsterdam), Edited by (University of California, Berkeley)
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  • Sari: Lecture Notes in Logic Volume 3
  • Ilmumisaeg: 11-Jan-2016
  • Kirjastus: Cambridge University Press
  • Keel: eng
  • ISBN-13: 9781316585740
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  • Formaat: EPUB+DRM
  • Sari: Lecture Notes in Logic Volume 3
  • Ilmumisaeg: 11-Jan-2016
  • Kirjastus: Cambridge University Press
  • Keel: eng
  • ISBN-13: 9781316585740
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The proceedings of the Los Angeles Caltech-UCLA 'Cabal Seminar' were originally published in the 1970s and 1980s. Ordinal Definability and Recursion Theory is the third in a series of four books collecting the seminal papers from the original volumes together with extensive unpublished material, new papers on related topics and discussion of research developments since the publication of the original volumes. Focusing on the subjects of 'HOD and its Local Versions' (Part V) and 'Recursion Theory' (Part VI), each of the two sections is preceded by an introductory survey putting the papers into present context. These four volumes will be a necessary part of the book collection of every set theorist.

Ordinal Definability and Recursion Theory is the third in a series of four books presenting the seminal papers from the Caltech-UCLA 'Cabal Seminar' with extensive unpublished material, new papers on related topics, and discussion of research developments since the publication of the original volumes.

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The third in a series of four books presenting the seminal papers from the Caltech-UCLA 'Cabal Seminar'.
Preface vii
Original Numbering xi
PART V HOD AND ITS LOCAL VERSIONS
Ordinal definability in models of determinacy. Introduction to Part V
3(46)
John R. Steel
Partially playful universes
49(37)
Howard S. Becker
Ordinal games and playful models
86(29)
Yiannis N. Moschovakis
Measurable cardinals in playful models
115(11)
Howard S. Becker
Yiannis N. Moschovakis
Introduction to Q-theory
126(74)
Alexander S. Kechris
Donald A. Martin
Robert M. Solovay
On the theory of Π1/3 sets of reals. II
200(20)
Alexander S. Kechris
Donald A. Martin
An inner models proof of the Kechris--Martin theorem
220(23)
Itay Neeman
A theorem of Woodin on mouse sets
243(14)
John R. Steel
HOD as a core model
257(92)
John R. Steel
W. Hugh Woodin
PART VI RECURSION THEORY
Recursion theoretic papers. Introduction to Part VI
349(6)
Leo A. Harrington
Theodore A. Slaman
On recursion in E and semi-Spector classes
355(35)
Phokion G. Kolaitis
On Spector classes
390(34)
Alexander S. Kechris
Trees and degrees
424(34)
Piergiorgio Odifreddi
Definable functions on degrees
458(18)
Theodore A. Slaman
John R. Steel
Π1/2 monotone inductive definitions
476(17)
Donald A. Martin
Martin's conjecture, arithmetic equivalence, and countable Borel equivalence relations
493(28)
Andrew Marks
Theodore A. Slaman
John R. Steel
Bibliography 521
Alexander S. Kechris is Professor of Mathematics at the California Institute of Technology. He is the recipient of numerous honors, including the J. S. Guggenheim Memorial Foundation Fellowship and the Carol Karp Prize of the Association for Symbolic Logic. He is also a member of the Scientific Research Board of the American Institute of Mathematics. Benedikt Löwe is Universitair Docent in Logic in the Institute for Logic, Language and Computation at the Universiteit van Amsterdam and Professor of Mathematics at the Universität Hamburg. He is the vice-president of the Deutsche Vereinigung für Mathematische Logik und für Grundlagenforschung der Exakten Wissenschaften (DVMLG) and a Managing Editor of the journal Mathematical Logic Quarterly. John R. Steel is Professor of Mathematics at the University of California, Berkeley. Prior to that, he was a professor in the mathematics department at the University of California, Los Angeles. He is a recipient of the Carol Karp Prize of the Association for Symbolic Logic and of a Humboldt Prize. Steel is also a former Fellow at the Wissenschaftskolleg zu Berlin and the Sloan Foundation.