Published 1981
| public
Book Section - Chapter
Souslin cardinals, κ-souslin sets and the scale property in the hyperprojective hierarchy
Abstract
Let Θ = sup{ξ : ξ is the length of a prewellordering of the set of reals R(= ω^ω)}. Let K < Θ be an infinite cardinal. The class §(k) of k-Souslin sets has some well-known closure properties, i.e. it is closed under continuous substitutions , countable intersections and unions, and existential quantification over R.
Additional Information
© 1981 Springer. Research partially supported by NSF Grant MCS79-20465. The author is an A. P. Sloan Foundation Fellow.Additional details
- Eprint ID
- 38736
- Resolver ID
- CaltechAUTHORS:20130531-144033005
- MCS79-20465
- NSF
- Created
-
2013-05-31Created from EPrint's datestamp field
- Updated
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2021-11-09Created from EPrint's last_modified field
- Series Name
- Lecture Notes in Mathematics
- Series Volume or Issue Number
- 839