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

src/measure/vector/complex.tex

@@ -73,7 +73,7 @@
 \end{proof}
 
 
-\begin{theorem}[Hahn Decomposition, {{\cite[Theorem 3.3]{Folland}}}]
+\begin{theorem}[Hahn Decomposition]
 \label{theorem:hahn-decomposition}
     Let $(X, \cm)$ be a measurable space and $\mu: \cm \to [-\infty, \infty]$ be a signed measure, then there exists $P, N \in \cm$ such that:
     \begin{enumerate}
@@ -85,7 +85,7 @@
 
     The disjoint union $X = P \sqcup N$ is the \textbf{Hahn decomposition} of $\mu$.
 \end{theorem}
-\begin{proof}
+\begin{proof}[Proof {{\cite[Theorem 3.3]{Folland}}}. ]
     By flipping the sign of $\mu$, assume without loss of generality that $\mu < \infty$. 
 
     (1): Let $M = \sup\bracs{\mu(P)|P \in \cm \text{ positive}}$, then there exists positive sets $\seq{P_n} \subset \cm$ such that $\mu(P_n) \upto M$. Let $P = \bigcup_{n \in \natp}P_n$, then $P$ is positive by \autoref{lemma:positive-sets-properties}, and $\sup_{n \in \natp}\mu(P_n) \le \mu(P) \le M$.