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- W2089703592 abstract "Abstract In this paper we study connections between topological games such as Rothberger, Menger, and compact-open games, and we relate these games to properties involving covers by G δ subsets. The results include the following: (1) If TWO has a winning strategy in theMenger game on a regular space X , then X is an Alster space. (2) If TWO has a winning strategy in the Rothberger game on a topological space X , then the G δ -topology on X is Lindelöf. (3) The Menger game and the compact-open game are (consistently) not dual." @default.
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- W2089703592 date "2014-12-01" @default.
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- W2089703592 title "Topological Games and Alster Spaces" @default.
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- W2089703592 doi "https://doi.org/10.4153/cmb-2013-048-5" @default.
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