Compact subsets of Hausdorff spaces are closed.Suggest a slogan
Every compact subset of a Hausdorff space is closed [@Mun00].
The converse fails: \(\RR\) is closed in the Hausdorff space \(\RR\) and is not compact.
T-JFADP
Every compact subset of a Hausdorff space is closed [@Mun00].
The converse fails: \(\RR\) is closed in the Hausdorff space \(\RR\) and is not compact.