Blunt and topless end extensions of models of set theory

DOI10.2307/2273669zbMath0537.03024OpenAlexW2088815887MaRDI QIDQ3322082

Matt Kaufmann

Publication date: 1983

Published in: Journal of Symbolic Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2273669

zbMATH Keywords

well-founded modelblunt end extensionstopless end extensions

Mathematics Subject Classification ID

Models of arithmetic and set theory (03C62)

Related Items (8)

Weakly compact cardinals in models of set theory ⋮ Incomparable ω₁‐like models of set theory ⋮ On Certain Elementary Extensions of Models of Set Theory ⋮ Model theory of the regularity and reflection schemes ⋮ ZFC PROVES THAT THE CLASS OF ORDINALS IS NOT WEAKLY COMPACT FOR DEFINABLE CLASSES ⋮ Largest initial segments pointwise fixed by automorphisms of models of set theory ⋮ Conservative extensions of models of set theory and generalizations ⋮ Undefinable Classes and Definable Elements in Models of Set Theory and Arithmetic

Cites Work

• On κ-like structures which embed stationary and closed unbounded subsets
• Models with second order properties II. Trees with no undefined branches
• On power-like models for hyperinaccessible cardinals
• Fundamenta Mathematicae: An Examination of Its Founding and Significance

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