On the class of all spaces of weight not greater than ω_1 whose Cartesian product with every Lindelöf space is Lindelöf
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Publication:3805449
DOI10.4064/fm-129-2-133-140zbMath0657.54017OpenAlexW1039831569MaRDI QIDQ3805449
Publication date: 1988
Published in: Fundamenta Mathematicae (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/211653
Noncompact covering properties (paracompact, Lindelöf, etc.) (54D20) Cardinality properties (cardinal functions and inequalities, discrete subsets) (54A25) Product spaces in general topology (54B10)
Related Items (19)
Internal characterizations of productively Lindelöf spaces ⋮ Weak covering properties and selection principles ⋮ Productively Lindelöf and indestructibly Lindelöf spaces ⋮ Some thoughts on countable Lindelöf products ⋮ Games relating to weak covering properties in bitopological spaces ⋮ On totally Lindelöf spaces ⋮ Further investigations on certain star selection principles ⋮ Productive Lindelöfness and a class of spaces considered by Z. Frolík ⋮ Co-analytic spaces, \(K\)-analytic spaces, and definable versions of Menger's conjecture ⋮ Lindelöf spaces which are Menger, Hurewicz, Alster, productive, or \(D\) ⋮ Lindelöf spaces which are indestructible, productive, or \(D\) ⋮ Indestructibly productively Lindelöf and Menger function spaces ⋮ Products of general Menger spaces ⋮ The productively Lindelöf property in the remainders of topological spaces ⋮ On productively Lindelöf spaces ⋮ On the class of \(\omega _{1}\)-metrizable spaces whose product with every paracompact space is paracompact ⋮ A note on the class of paracompact spaces whose product with every paracompact space is paracompact ⋮ On the Alster, Menger and D-type covering properties ⋮ Investigations onweak versions of the Alster property in bitopological spaces and selection principles
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