MORE ON THE PRESERVATION OF LARGE CARDINALS UNDER CLASS FORCING
From MaRDI portal
Publication:5879186
DOI10.1017/jsl.2021.73OpenAlexW3201156852MaRDI QIDQ5879186
Alejandro Poveda, Joan Bagaria
Publication date: 27 February 2023
Published in: The Journal of Symbolic Logic (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1810.09195
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On extendible cardinals and the GCH
- Subcompact cardinals, squares, and stationary reflection
- \(C ^{(n)}\)-cardinals
- Generic Vopěnka's principle, remarkable cardinals, and the weak proper forcing axiom
- Indestructibility of Vopěnka's principle
- Homogeneous iteration and measure one covering relative to HOD
- On certain indestructibility of strong cardinals and a question of Hajnal
- Making the supercompactness of \(\nu\) indestructible under \(\nu\)-directed closed forcing
- Fine structure and class forcing
- Combinatorial principles in the core model for one Woodin cardinal
- The lottery preparation
- Definable orthogonality classes in accessible categories are small
- Model theoretic characterizations of large cardinals
- On the role of supercompact and extendible cardinals in logic
- SQUARES, SCALES AND STATIONARY REFLECTION
- ON ${\omega _1}$-STRONGLY COMPACT CARDINALS
- CLASS FORCING, THE FORCING THEOREM AND BOOLEAN COMPLETIONS
- SUITABLE EXTENDER MODELS I
- The ground axiom is consistent with V $\neq $ HOD
- Large cardinals and definable well-orders on the universe
- ON C(n)-EXTENDIBLE CARDINALS
- The ground axiom
- Consistency results about ordinal definability
- Superstrong and other large cardinals are never Laver indestructible
This page was built for publication: MORE ON THE PRESERVATION OF LARGE CARDINALS UNDER CLASS FORCING
