Indestructibility and destructible measurable cardinals
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Publication:5964927
DOI10.1007/S00153-015-0470-7zbMath1402.03072OpenAlexW2294953428MaRDI QIDQ5964927
Publication date: 2 March 2016
Published in: Archive for Mathematical Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00153-015-0470-7
strongly compact cardinalindestructibilitylottery sumnonreflecting stationary set of ordinalssupercompact cardinalsuperdestructibility
Cites Work
- Unnamed Item
- On measurable cardinals violating the continuum hypothesis
- Indestructibility, instances of strong compactness, and level by level inequivalence
- Indestructibility and measurable cardinals with few and many measures
- Changing cofinalities and the nonstationary ideal
- The negation of the singular cardinal hypothesis from \(o(\kappa)=\kappa ^{++}\)
- Making the supercompactness of \(\nu\) indestructible under \(\nu\)-directed closed forcing
- Measurable cardinals and the continuum hypothesis
- The lottery preparation
- Identity crises and strong compactness
- Strong compactness, measurability, and the class of supercompact cardinals
- Indestructibility, HOD, and the Ground Axiom
- Indestructibility, measurability, and degrees of supercompactness
- Indestructibility and the level-by-level agreement between strong compactness and supercompactness
- More Easton theorems for level by level equivalence
- Indestructibility and level by level equivalence and inequivalence
- Indestructibility and stationary reflection
- Strong axioms of infinity and elementary embeddings
- The least measurable can be strongly compact and indestructible
- Gap Forcing: Generalizing the Lévy-Solovay Theorem
- Small forcing makes any cardinal superdestructible
- Extensions with the approximation and cover properties have no new large cardinals
- Universal partial indestructibility and strong compactness
- Gap forcing
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