Fort Space is T0

Theorem
Let $T = \left({S, \tau_p}\right)$ be a Fort space on an infinite set $S$.

Then $T$ is a $T_0$ (Kolmogorov) space.

Proof
Follows directly from:


 * Fort Space is $T_1$
 * $T_1$ (Fréchet) Space is $T_0$ (Kolmogorov) Space