Adjusted citation formats. Moved citation off of named theorems if possible.

src/fa/tvs/complete-metric.tex

@@ -15,7 +15,7 @@
     Let $x = x_{n_1} + \limv{N}\sum_{k = 1}^N (x_{n_{k+1}} - x_{n_k})$, then $x = \limv{k}x_{n_k} \in E$. Since $\seq{x_n}$ is a Cauchy sequence that admits a convergent subsequence, it is convergent.
 \end{proof}
 
-\begin{theorem}[Successive Approximations {{\cite[Section III.2]{SchaeferWolff}}}]
+\begin{theorem}[Successive Approximations]
 \label{theorem:successive-approximations}
     Let $E, F$ be metric TVSs over $K \in \RC$ with pseudonorm $\rho$ and $\eta$, respectively. Let $T \in L(E; F)$, $r > 0$, $\gamma \in (0, 1)$, and $C \ge 0$. Suppose that for every $y \in B_F(0, r)$, there exists $x \in E$ such that:
     \begin{enumerate}
@@ -33,7 +33,7 @@
     \]
 
 \end{theorem}
-\begin{proof}
+\begin{proof}[Proof {{\cite[Section III.2]{SchaeferWolff}}}. ]
     Let $y_0 = y$ and $x_0 = 0$. Let $N \in \natz$ and suppose inductively that $\seqf[N]{x_n} \subset E$ has been constructed such that:
     \begin{enumerate}
         \item[(I)] $\sum_{n = 1}^N\rho(x_n) \le C\eta(y)\sum_{n = 0}^{N-1}\gamma^{n}$.