The strong and super tree properties at successors of singular cardinals

DOI10.1017/JSL.2023.96MaRDI QIDQ6642885

William Adkisson

Publication date: 25 November 2024

Published in: Journal of Symbolic Logic (Search for Journal in Brave)

zbMATH Keywords

singular cardinalITPstrong tree propertysuper tree property

Mathematics Subject Classification ID

Other combinatorial set theory (03E05)

Cites Work

• The combinatorial essence of supercompactness
• Strong tree properties for two successive cardinals
• The tree property and the failure of SCH at uncountable cofinality
• The tree property at the successor of a singular limit of measurable cardinals
• A model of Cummings and Foreman revisited
• Aronszajn trees on \(\aleph_2\) and \(\aleph_3\).
• The tree property at successors of singular cardinals
• The tree property
• The super tree property at the successor of a singular
• THE TREE PROPERTY UP TO א_ω+1
• THE STRONG TREE PROPERTY AT SUCCESSORS OF SINGULAR CARDINALS
• ARONSZAJN TREES AND FAILURE OF THE SINGULAR CARDINAL HYPOTHESIS
• Combinatorial Characterization of Supercompact Cardinals
• The tree property on a countable segment of successors of singular cardinals
• Strong tree properties for small cardinals
• The tree property at ℵ_ω+1
• Aronszajn trees and the independence of the transfer property
• Some combinatorial problems concerning uncountable cardinals

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