Corrigendum to “Minimal -spaces are countably compact”
Minimal -spaces are countably compact
In this paper we show that a minimal space in which compact subsets are closed is countably compact. This answers a question posed in [1].
A characterization of almost continuity and weak continuity
It is well known that a function from a space into a space is continuous if and only if, for every set in the image of the closure of under is a subset of the closure of the image of it. In this paper we characterize almost continuity and weak continuity by proving similar relations for the subsets of .
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