CHAIN CONDITIONS OF PRODUCTS, AND WEAKLY COMPACT CARDINALS
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Publication:2795202
DOI10.1017/bsl.2014.24zbMath1345.03092OpenAlexW2335011415MaRDI QIDQ2795202
Publication date: 18 March 2016
Published in: The Bulletin of Symbolic Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/bsl.2014.24
Related Items (28)
Restrictions on forcings that change cofinalities ⋮ Square and delta reflection ⋮ Knaster and friends. I: Closed colorings and precalibers ⋮ Ramsey theory over partitions III: Strongly Luzin sets and partition relations ⋮ THE COLORING OF THE TREE OF COLORINGS ⋮ Higher Souslin trees and the GCH, revisited ⋮ A microscopic approach to Souslin-tree constructions. I. ⋮ Strong unfoldability, shrewdness and combinatorial consequences ⋮ In memoriam: James Earl Baumgartner (1943--2011) ⋮ Club stationary reflection and the special Aronszajn tree property ⋮ Sums of triples in Abelian groups ⋮ A note on edge colorings and trees ⋮ KNASTER AND FRIENDS III: SUBADDITIVE COLORINGS ⋮ Was Ulam right? II: Small width and general ideals ⋮ Simultaneous stationary reflection and square sequences ⋮ Complicated colorings, revisited ⋮ New combinatorial principle on singular cardinals and normal ideals ⋮ SQUARE WITH BUILT-IN DIAMOND-PLUS ⋮ Partitioning a reflecting stationary set ⋮ Strong failures of higher analogs of Hindman’s theorem ⋮ SQUARES, ASCENT PATHS, AND CHAIN CONDITIONS ⋮ Characterizing large cardinals in terms of layered posets ⋮ Magidor-Malitz reflection ⋮ Transformations of the transfinite plane ⋮ Knaster and friends II: The C-sequence number ⋮ STRONG COLORINGS OVER PARTITIONS ⋮ Sigma-Prikry forcing I: The Axioms ⋮ Was Ulam right? I: basic theory and subnormal ideals
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