Slight adjustments.

src/fa/lp/ui.tex

@@ -144,7 +144,7 @@
 \label{corollary:dct-filter}
     Let $(X, \cm, \mu)$ be a measure space, $p \in [1, \infty)$, $E$ be a normed vector space over $K \in \RC$, $\fF \subset 2^{L^p(X; E)}$ be a filter, and $g, h \in L^p(X; \real)$ such that:
     \begin{enumerate}[label=(\alph*)]
-        \item $\fF \to g$ pointwise and locally in measure.
+        \item $\fF \to g$ locally in measure.
         \item There exists $F \in \fF$ such that $|f| \le h$ for all $f \in F$. 
     \end{enumerate}
     
@@ -156,4 +156,3 @@
 \begin{proof}
     By \autoref{theorem:vitali-convergence}. 
 \end{proof}
-