The tree property at $\aleph _{\omega +2}$ with a finite gap
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Publication:5146423
DOI10.4064/fm866-2-2020zbMath1485.03211OpenAlexW3036784426MaRDI QIDQ5146423
Šárka Stejskalová, Radek Honzík, Sy-David Friedman
Publication date: 25 January 2021
Published in: Fundamenta Mathematicae (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4064/fm866-2-2020
Related Items (4)
The tree property at double successors of singular cardinals of uncountable cofinality ⋮ Indestructibility of some compactness principles over models of \(\mathsf{PFA} \) ⋮ A Laver-like indestructibility for hypermeasurable cardinals ⋮ Easton's theorem for the tree property below \(\aleph_\omega\)
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- A Model in Which GCH Holds at Successors but Fails at Limits
- INDESTRUCTIBILITY OF THE TREE PROPERTY
- Aronszajn trees and the independence of the transfer property
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