Hausdorff
# Definition
Let $(X, \tau)$ be a Topological Space. Then $X$ is Hausdorff if for every $x, y \in X$ there exist $U, V \in \tau$ s.t. $x \in U$, $y \in V$, and $U \cap V = \emptyset$
Also known as a
- T2 Space
- Seperated Space
Search
Let $(X, \tau)$ be a Topological Space. Then $X$ is Hausdorff if for every $x, y \in X$ there exist $U, V \in \tau$ s.t. $x \in U$, $y \in V$, and $U \cap V = \emptyset$
Also known as a