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- W2952492337 abstract "A space is said to be discretely if every discrete subset can be covered by a Lindelof subspace. Juhasz, Tkachuk and Wilson asked whether every almost discretely Lindelof first-countable Hausdorff space has cardinality at most continuum. We prove that this is the case under $2^{<mathfrak{c}}=mathfrak{c}$ (which is a consequence of Martin's Axiom, for example) and for Urysohn spaces in ZFC, thus improving a result by Juhasz, Soukup and Szentmiklossy. We conclude with a few related results and questions." @default.
- W2952492337 created "2019-06-27" @default.
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- W2952492337 date "2016-11-22" @default.
- W2952492337 modified "2023-09-23" @default.
- W2952492337 title "On the cardinality of almost discretely Lindelof spaces" @default.
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