The covering lemma for K

DOI10.1016/0003-4843(82)90013-4zbMath0492.03014OpenAlexW2130752785WikidataQ124881431 ScholiaQ124881431MaRDI QIDQ3953756

Tony J. Dodd, R. B. Jensen

Publication date: 1982

Published in: Annals of Mathematical Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0003-4843(82)90013-4

zbMATH Keywords

covering propertycore modelsingular cardinal hypothesisinner model with a measurable cardinal

Mathematics Subject Classification ID

Models of arithmetic and set theory (03C62) Set-theoretic model theory (03C55)

Related Items

The consistency strength of projective absoluteness, More on powers of singular cardinals, More countably compact, locally countable spaces, Regularity of ultrafilters and the core model, Chang's model and covering properties, Violating the singular cardinals hypothesis without large cardinals, About splitting numbers, Partition properties for simply definable colourings, Covering versus partitioning with Polish spaces, Hierarchies of forcing axioms II, The Jensen Covering Property, The Borel partition spectrum at successors of singular cardinals, Singular Cardinals and the PCF Theory, Smooth categories and global \(\square\), On the transversal hypothesis and the weak kurepa hypothesis, Inner models from extended logics: Part 1, The covering lemma up to a Woodin cardinal, The core model for sequences of measures. I, Supplements of bounded permutation groups, Strong cardinals in the core model, About Prikry generic extensions, Further cardinal arithmetic, On the consistency strength of accessible Jonsson cardinals and of the weak Chang conjecture, Adding a lot of Cohen reals by adding a few. I, Changing cardinal invariants of the reals without changing cardinals or the reals, Cofinality of the partial ordering of functions from Ω1 into Ω under eventual domination, KWithout the Measurable