Descendingly Incomplete Ultrafilters

DOI10.2307/1994415zbMath0174.01503OpenAlexW4248582753MaRDI QIDQ5561945

C. C. Chang

Publication date: 1967

Full work available at URL: https://doi.org/10.2307/1994415

zbMATH Keywords

algebraic logic, model theory

Related Items

Compactness of ω^λ for λ singular ⋮ \(G_\delta\)-covers and \(\omega_1\)-strongly compact cardinals ⋮ Club-guessing, stationary reflection, and coloring theorems ⋮ Refinement Properties and Extensions of Filters in Boolean Algebras ⋮ More on regular and decomposable ultrafilters in ZFC ⋮ Separating ultrafilters on uncountable cardinals

Cites Work

• On cardinalities of ultraproducts
• A simple proof of the Rabin-Keisler theorem
• From accessible to inaccessible cardinals (Results holding for all accessible cardinal numbers and the problem of their extension to inaccessible ones)

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