Published July 1985
| Published
Journal Article
Open
On the Relative Consistency Strength of Determinacy Hypothesis
- Creators
- Kechris, Alexander S.
- Solovay, Robert M.
Abstract
For any collection of sets of reals C, let C-DET be the statement that all sets of reals in C are determined. In this paper we study questions of the form: For given C ⊆ C', when is C'-DET equivalent, equiconsistent or strictly stronger in consistency strength than C-DET (modulo ZFC)? We focus especially on classes C contained in the projective sets.
Additional Information
© 1985 American Mathematical Society. Received by the editors July 6, 1984. Partially supported by NSF Grant MCS 79-20465 and an A. P. Sloan Foundation Fellowship. Partially supported by NSF Grant MCS 79-06077.Attached Files
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Additional details
- Eprint ID
- 38630
- Resolver ID
- CaltechAUTHORS:20130522-101108599
- MCS 79-20465
- NSF
- A. P. Sloan Foundation Fellowship
- MCS 79-06077
- NSF
- Created
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2013-05-22Created from EPrint's datestamp field
- Updated
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2021-11-09Created from EPrint's last_modified field