"every continuous map to a Haudorff space is closed" characterize normal compact set?
86782
A $T_4$ space satisfying that 'every continuous map from it to a Hausdorff space is a closed map' is compact.
147247
Continuous function on closed unit ball
102048
Closure of a compact set in Regular space $ X $
116663
If f is a continuous map from X to Y with X limit point compact, does it follow that f(X) is limit point compact?
12349
a construction of a continuous function from a normal space to [0,1]
67259
Can we prove that a bounded closed subset of $\mathbb R^n$ is compact without Axiom of Choice?
51156
Function is Continuous When Restricted to Closed Sets Which Cover the Space
114608
Proof concerning regular space: there exist a closed set contained in any open set containing $x$
115794
When is the vector space of continuous functions on a compact Hausdorff space finite dimensional?
64487
Continuous function and dense set
34344
Is a function that maps every compact set to a compact set continuous?
82900
Show that Minkowski sum of a closed set and a compact set in $\mathbb{R}^n$ is closed.
158344
Uniform continuous maps that converge uniformly to a function f. What can we say about f?
110832
$F_\sigma$-subsets in a normal space can be separated
101319
Properties of a continuous map $f : \mathbb{R}^2\rightarrow \mathbb{R}$ with only finitely many zeroes
43584
Separability and normal closure
52388
The equivalence of open-set definition of continuous mappings to the $\epsilon-\delta$ definition