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- W2949421937 abstract "Let $kappa$ be a regular cardinal. Consider the Baire numbers of the spaces $(2^{theta})_kappa$ (functions from $theta$ to 2 and the less than $kappa$ topology) for various $theta geq kappa$. Let l be the number of such different Baire numbers. Models of set theory with l=1 or l=2 are known and it is also known that l is finite. We show here that if $kappa > omega$, then l could be any given finite number. We do not know whether the same is true for $kappa = omega$." @default.
- W2949421937 created "2019-06-27" @default.
- W2949421937 creator A5019214614 @default.
- W2949421937 date "1992-09-16" @default.
- W2949421937 modified "2023-09-27" @default.
- W2949421937 title "Finite Combinations of Baire Numbers" @default.
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