CHANG’S CONJECTURE, GENERIC ELEMENTARY EMBEDDINGS AND INNER MODELS FOR HUGE CARDINALS

DOI10.1017/bsl.2015.19zbMath1371.03054OpenAlexW2579748458WikidataQ123123255 ScholiaQ123123255MaRDI QIDQ2795306

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Publication date: 21 March 2016

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

Full work available at URL: https://semanticscholar.org/paper/703d782a9b6de6f5fe52952cbba471a4c7aad5d3

zbMATH Keywords

Chang's conjectureinner modelshuge cardinals

Mathematics Subject Classification ID

Consistency and independence results (03E35) Inner models, including constructibility, ordinal definability, and core models (03E45) Large cardinals (03E55) Other combinatorial set theory (03E05)

Related Items (1)

In memoriam: James Earl Baumgartner (1943--2011)

Cites Work

• Smoke and mirrors: combinatorial properties of small cardinals equiconsistent with huge cardinals
• Chang's conjecture for \(\aleph_\omega\)
• Combinatorial set theory: Partition relations for cardinals
• Martin's maximum, saturated ideals, and nonregular ultrafilters. I
• Aspects of constructibility
• Canonical structure in the universe of set theory. I
• Large cardinals and definable counterexamples to the continuum hypothesis
• Calculating quotient algebras of generic embeddings
• On generic elementary embeddings
• Saturated ideals
• Collapsing successors of singulars

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