Hechler's theorem for tall analytic p-ideals

Journal of Symbolic Logic 76 (2):729 - 736 (2011)
  Copy   BIBTEX

Abstract

We prove the following version of Hechler's classical theorem: For each partially ordered set (Q, ≤) with the property that every countable subset of Q has a strict upper bound in Q, there is a ccc forcing notion such that in the generic extension for each tall analytic P-ideal J (coded in the ground model) a cofinal subset of (J, ⊆*) is order isomorphic to (Q, ≤)

Other Versions

No versions found

Links

PhilArchive

    This entry is not archived by us. If you are the author and have permission from the publisher, we recommend that you archive it. Many publishers automatically grant permission to authors to archive pre-prints. By uploading a copy of your work, you will enable us to better index it, making it easier to find.

    Upload a copy of this work     Papers currently archived: 101,880

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Similar books and articles

Hechler’s theorem for the null ideal.Maxim R. Burke & Masaru Kada - 2004 - Archive for Mathematical Logic 43 (5):703-722.
-Ultrafilters in the Rational Perfect Set Model.Jonathan Cancino-manríquez - 2024 - Journal of Symbolic Logic 89 (1):175-194.
Maximal chains in the fundamental order.Steven Buechler - 1986 - Journal of Symbolic Logic 51 (2):323-326.
Covering properties of ideals.Marek Balcerzak, Barnabás Farkas & Szymon Gła̧b - 2013 - Archive for Mathematical Logic 52 (3-4):279-294.
Flat Morley sequences.Ludomir Newelski - 1999 - Journal of Symbolic Logic 64 (3):1261-1279.
Rings which admit elimination of quantifiers.Bruce I. Rose - 1978 - Journal of Symbolic Logic 43 (1):92-112.
Forcing properties of ideals of closed sets.Marcin Sabok & Jindřich Zapletal - 2011 - Journal of Symbolic Logic 76 (3):1075 - 1095.

Analytics

Added to PP
2013-09-30

Downloads
72 (#294,527)

6 months
18 (#168,902)

Historical graph of downloads
How can I increase my downloads?