Updated Schaefer & Wolff citations.

src/fa/tvs/bounded.tex

@@ -6,7 +6,7 @@
     Let $E$ be a TVS over $K \in \RC$ and $B \subset E$, then $B$ is \textbf{bounded} if for every $U \in \cn(0)$, there exists $\lambda \in K$ such that $\lambda U \supset B$. The collection $B(E)$ is the set of all bounded sets of $E$.
 \end{definition}
 
-\begin{proposition}[{{\cite[1.5.1]{SchaeferWolff}}}]
+\begin{proposition}[{{\cite[I.5.1]{SchaeferWolff}}}]
 \label{proposition:bounded-operations}
     Let $E$ be a TVS over $K \in \RC$ and $A, B \in B(E)$, then the following sets are bounded:
     \begin{enumerate}