In mathematics, a topological space is feebly compact if every locally finite cover by nonempty open sets is finite. The concept was introduced by S. Mardeĉić and P. Papić in 1955.[1]
Some facts:
Every compact space is feebly compact.[1]
Every feebly compact paracompact space is compact.[citation needed]
Every feebly compact space is pseudocompact but the converse is not necessarily true.[1]
For a completely regular Hausdorff space the properties of being feebly compact and pseudocompact are equivalent.[citation needed]
Any maximal feebly compact space is submaximal.[2]
^ abcHattori, Yasunao (20 May 2013). "THE WORK OF PROFESSOR KIYOSHI ISEKI ON TOPOLOGY". Scientiae Mathematicae Japonicae. 76 (2). Retrieved 26 September 2022.
^Hrušák, Michael; Tkachenko, Mikhail; Tamariz-Mascarúa, Ángel, eds. (19 July 2018). Pseudocompact Topological Spaces: A Survey of Classic and New Results with Open Problems. Springer International Publishing. p. 193. Retrieved 26 September 2022.
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