Swapped in vocabulary.
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@@ -66,7 +66,7 @@ In any case, the above example shows that a linear functional on $M(X, \cm; \com
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In other words,
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In other words,
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\begin{enumerate}[start=2]
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\begin{enumerate}[start=2]
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\item There exists a semifinite measure space $(\Omega, \cn, \mu)$ such that $\mathscr{M} \iso L^1(\Omega; H)$ and $\mathscr{M}^* \iso L^\infty(\Omega; H)$.
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\item There exists a decomposable measure space $(\Omega, \cn, \mu)$ such that $\mathscr{M} \iso L^1(\Omega; H)$ and $\mathscr{M}^* \iso L^\infty(\Omega; H)$.
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\end{enumerate}
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\end{enumerate}
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\end{theorem}
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\end{theorem}
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\begin{proof}[Proof, {{\cite{StackRadonDual}}}. ]
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\begin{proof}[Proof, {{\cite{StackRadonDual}}}. ]
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