Weakly Compact Cardinals and Nonspecial Aronszajn Trees
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Publication:3032246
DOI10.2307/2046812zbMath0691.03032OpenAlexW4245527397MaRDI QIDQ3032246
Saharon Shelah, Lee J. Stanley
Publication date: 1988
Full work available at URL: https://doi.org/10.2307/2046812
Related Items (15)
Square and delta reflection ⋮ Higher Souslin trees and the GCH, revisited ⋮ A microscopic approach to Souslin-tree constructions. I. ⋮ Two applications of finite side conditions at \(\omega _2\) ⋮ SPECIALISING TREES WITH SMALL APPROXIMATIONS I ⋮ Aronszajn trees, square principles, and stationary reflection ⋮ REDUCED POWERS OF SOUSLIN TREES ⋮ A Forcing Axiom Deciding the Generalized Souslin Hypothesis ⋮ Souslin trees which are hard to specialise ⋮ Fresh subsets of ultrapowers ⋮ SQUARES, ASCENT PATHS, AND CHAIN CONDITIONS ⋮ \(\mu\)-complete Souslin trees on \(\mu^ +\) ⋮ Easton's theorem and large cardinals from the optimal hypothesis ⋮ Specializing trees and answer to a question of Williams ⋮ Square principles with tail-end agreement
Cites Work
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- Generalized Martin's axiom and Souslin's hypothesis for higher cardinals
- S-forcing. I: a black-box theorem for morasses, with applications to super-Souslin trees
- Corrigendum to ``Generalized Martin's axiom and Souslin's hypothesis for higher cardinals
- Partitioning pairs of countable ordinals
- Proper forcing
- The ℵ 2 \1-Souslin Hypothesis
- Reflecting stationary sets
- The fine structure of the constructible hierarchy
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