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math.GN2018
Compact complement topologies and k-spaces
Kyriakos Keremedis, Cenap Özel, Artur Piękosz +2
Let be a Hausdorff space, where is an infinite set. The compact complement topology on is defined by: $τ^{\star}=\{\emptyset\} \cup \{X\setminus M, \tex…
math.GN2018
Hausdorff compactifications in ZF
Kyriakos Keremedis, Eliza Wajch
For a compactification of a Tychonoff space , the algebra of all functions that are continuously extendable over is denoted by . It is shown that…