Category:T3 1/2 Spaces
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This category contains results about $T_{3 \frac 1 2}$ spaces in the context of Topology.
$\struct {S, \tau}$ is a $T_{3 \frac 1 2}$ space if and only if:
- For any closed set $F \subseteq S$ and any point $y \in S$ such that $y \notin F$, there exists an Urysohn function for $F$ and $\set y$.
Pages in category "T3 1/2 Spaces"
The following 12 pages are in this category, out of 12 total.
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- Partition Topology is T3 1/2
- Product Space is T3 1/2 iff Factor Spaces are T3 1/2
- Product Space is T3 1/2 iff Factor Spaces are T3 1/2/Factor Spaces are T3 1/2 implies Product Space is T3 1/2
- Product Space is T3 1/2 iff Factor Spaces are T3 1/2/Product Space is T3 1/2 implies Factor Spaces are T3 1/2