Conjectures of Rado and Chang and special Aronszajn trees

DOI10.1002/malq.201110037zbMath1270.03106OpenAlexW2093788800WikidataQ123187746 ScholiaQ123187746MaRDI QIDQ2910989

Stevo Todorčević, Víctor Torres-Pérez

Publication date: 12 September 2012

Published in: Mathematical Logic Quarterly (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/malq.201110037

zbMATH Keywords

Chang's conjectureAronszajn treesRado's conjectureweak square principles

Mathematics Subject Classification ID

Other combinatorial set theory (03E05) Other set-theoretic hypotheses and axioms (03E65)

Related Items (11)

Chang's conjecture and weak square ⋮ Strong Chang’s Conjecture, Semi-Stationary Reflection, the Strong Tree Property and two-cardinal square principles ⋮ Aronszajn trees, square principles, and stationary reflection ⋮ Strong Chang's conjecture and the tree property at \(\omega_{2}\) ⋮ Rado’s Conjecture and its Baire version ⋮ REDUCED POWERS OF SOUSLIN TREES ⋮ A Forcing Axiom Deciding the Generalized Souslin Hypothesis ⋮ Rado's Conjecture and Ascent Paths of Square Sequences ⋮ SQUARES, ASCENT PATHS, AND CHAIN CONDITIONS ⋮ Chang's conjecture and semiproperness of nonreasonable posets ⋮ Guessing more sets

Cites Work

• Unnamed Item
• Proper forcing
• Combinatorial principles in the core model for one Woodin cardinal
• Walks on ordinals and their characteristics
• SQUARES, SCALES AND STATIONARY REFLECTION
• On a Conjecture of R. Rado
• The fine structure of the constructible hierarchy

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