# Category:Fort Spaces

This category contains results about Fort Spaces.
Definitions specific to this category can be found in Definitions/Fort Spaces.

Let $S$ be an infinite set.

Let $p \in S$ be a particular point of $S$.

Let $\tau_p \subseteq \powerset S$ be a subset of the power set of $S$ defined as:

$\tau_p = \leftset {U \subseteq S: p \in \relcomp S U} \text { or } \set {U \subseteq S: \relcomp S U}$ is finite$\rightset{}$

That is, $\tau_p$ is the set of all subsets of $S$ whose complement in $S$ either contains $p$ or is finite.

Then $\tau_p$ is a Fort topology on $S$, and the topological space $T = \struct {S, \tau_p}$ is a Fort space.

## Subcategories

This category has only the following subcategory.

## Pages in category "Fort Spaces"

The following 25 pages are in this category, out of 25 total.