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- W2807355896 abstract "Abstract In paper we prove that: a space of Borel functions B ( X ) on a set of reals X , with pointwise topology, to be countably selective sequentially separable if and only if X has the property S 1 ( B Γ , B Γ ); there exists a consistent example of sequentially separable selectively separable space which is not selective sequentially separable. This is an answer to the question of A. Bella, M. Bonanzinga and M. Matveev; there is a consistent example of a compact T 2 sequentially separable space which is not selective sequentially separable. This is an answer to the question of A. Bella and C. Costantini; min{𝔟, 𝔮} = { κ : 2 κ is not selective sequentially separable}. This is a partial answer to the question of A. Bella, M. Bonanzinga and M. Matveev." @default.
- W2807355896 created "2018-06-13" @default.
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- W2807355896 date "2018-01-01" @default.
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- W2807355896 title "On the different kinds of separability of the space of Borel functions" @default.
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- W2807355896 doi "https://doi.org/10.1515/math-2018-0070" @default.
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