Fragility and indestructibility of the tree property
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Publication:453183
DOI10.1007/S00153-012-0287-6zbMATH Open1262.03106OpenAlexW2116596476MaRDI QIDQ453183
Publication date: 18 September 2012
Published in: Archive for Mathematical Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00153-012-0287-6
Cites Work
- On the consistency strength of the proper forcing axiom
- Aronszajn trees on \(\aleph_2\) and \(\aleph_3\).
- The tree property at successors of singular cardinals
- The tree property
- The tree property up to \(\aleph_{\omega+1}\)
- Fragments of Martin's Maximum in generic extensions
- Set Theory
- Aronszajn trees and the independence of the transfer property
- Sur un problème de Sikorski
Related Items (16)
The tree property up to \(\aleph_{\omega+1}\) ⋮ Title not available (Why is that?) ⋮ Club stationary reflection and the special Aronszajn tree property ⋮ Indestructibility of some compactness principles over models of \(\mathsf{PFA} \) ⋮ INDESTRUCTIBILITY OF THE TREE PROPERTY ⋮ TREES AND STATIONARY REFLECTION AT DOUBLE SUCCESSORS OF REGULAR CARDINALS ⋮ The tree property and the continuum function below ⋮ The tree property below \(\aleph_{\omega \cdot 2}\) ⋮ The special Aronszajn tree property ⋮ Fragility and indestructibility. II ⋮ The tree property at double successors of singular cardinals of uncountable cofinality with infinite gaps ⋮ REFLECTION OF STATIONARY SETS AND THE TREE PROPERTY AT THE SUCCESSOR OF A SINGULAR CARDINAL ⋮ Easton's theorem for the tree property below \(\aleph_\omega\) ⋮ The tree property at the \(\aleph_{2 n}\)'s and the failure of SCH at \(\aleph_\omega\) ⋮ Specializing trees and answer to a question of Williams ⋮ Small \(\mathfrak{u}(\kappa )\) at singular \(\kappa\) with compactness at \(\kappa^{++}\)
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