# Definition:Weakly Countably Compact Space

## Definition

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 $S$.

## Also known as

A space which is weakly countably compact can also be described as limit point compact.

## Also see

• Results about weakly countably compact spaces can be found here.