Category:Weakly Countably Compact Spaces

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This category contains results about Weakly Countably Compact Spaces.

Let $T = \struct {S, \tau}$ be a topological space.

$T$ is weakly countably compact if and only if every infinite subset of $S$ has a limit point in $S$.

Pages in category "Weakly Countably Compact Spaces"

The following 14 pages are in this category, out of 14 total.

C

D

E

Existence of Weakly Countably Compact Space which is not Countably Compact

F

Fortissimo Space is not Weakly Countably Compact

I

Infinite Particular Point Space is not Weakly Countably Compact

M

Metric Space is Weakly Countably Compact iff Countably Compact

O

Odd-Even Topology is Weakly Countably Compact

T

T1 Space is Weakly Countably Compact iff Countably Compact

W

Weak Countable Compactness is not Preserved under Continuous Maps

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Compact Spaces