A covering lemma for \(K(\mathbb{R})\)

DOI10.1007/S00153-007-0040-8zbMath1110.03044OpenAlexW1982071319WikidataQ124810381 ScholiaQ124810381MaRDI QIDQ877257

Daniel W. Cunningham

Publication date: 19 April 2007

Published in: Archive for Mathematical Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00153-007-0040-8

zbMATH Keywords

inner modelmeasurable cardinalcovering lemmaaxiom of determinacyreal core model

Mathematics Subject Classification ID

Inner models, including constructibility, ordinal definability, and core models (03E45) Determinacy principles (03E60)

Related Items (3)

A strong partition cardinal above \(\varTheta \) ⋮ Strong partition cardinals and determinacy in \(K(\mathbb R)\) ⋮ A diamond-plus principle consistent with AD

Cites Work

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• Descriptive set theory
• Set theory. An introduction to independence proofs
• Is there a set of reals not in \(K(\mathbb{R})\)?
• A covering lemma for \(L(\mathbb R)\)
• The real core model and its scales
• The core model
• The Mathematical Import of Zermelo's Well-Ordering Theorem

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