Subcompact cardinals, squares, and stationary reflection
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Publication:375792
DOI10.1007/s11856-013-0007-xzbMath1291.03100arXiv1106.2490OpenAlexW2083848519WikidataQ61834607 ScholiaQ61834607MaRDI QIDQ375792
Andrew D. Brooke-Taylor, Sy-David Friedman
Publication date: 31 October 2013
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1106.2490
Consistency and independence results (03E35) Large cardinals (03E55) Continuum hypothesis and Martin's axiom (03E50) Other combinatorial set theory (03E05)
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Cites Work
- Unnamed Item
- Unnamed Item
- Indestructibility of Vopěnka's principle
- Notes on singular cardinal combinatorics
- An \(L\)-like model containing very large cardinals
- Homogeneous iteration and measure one covering relative to HOD
- Large cardinals and gap-1 morasses
- Indexed squares
- Combinatorial principles in the core model for one Woodin cardinal
- On the role of supercompact and extendible cardinals in logic
- SQUARES, SCALES AND STATIONARY REFLECTION
- Elementary Embeddings and Algebra
- Iterated Forcing and Elementary Embeddings
- Elementary embeddings and infinitary combinatorics
- Large cardinals and definable well-orders on the universe
- A very weak square principle
- CHARACTERIZATION OF □κ IN CORE MODELS