Used "separated" instead of Hausdorff in the context of topological vector spaces.

src/fa/tvs/completion.tex

@@ -5,7 +5,7 @@
 \label{definition:tvs-completion}
     Let $E$ be a TVS over $K \in \RC$, then there exists $(\wh E, \iota)$ such that:
     \begin{enumerate}
-        \item $\wh E$ is a complete Hausdorff TVS.
+        \item $\wh E$ is a complete separated TVS.
         \item $\iota \in L(E; \wh E)$.
         \item[(U)] For any $(F, T)$ satisfying (1) and (2), there exists a unique $\ol{T} \in L(\wh E; F)$ such that the following diagram commutes:
     \end{enumerate}