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Adam Chlipala 2020-04-14 11:55:26 -04:00
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frap_book.tex
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@ -4168,7 +4168,7 @@ This result can be composed with soundness of any Hoare logic for the source lan
The associated Coq code defines one, essentially following our separation logic\index{separation logic} from last chapter. The associated Coq code defines one, essentially following our separation logic\index{separation logic} from last chapter.
\begin{theorem} \begin{theorem}
If $\hoare{P}{c}{Q}$, $P(h)$, $\dscomp{v}{c}{s}$, and $\texttt{result} \notin \dom{v}$, then it is invariant of the transition system starting in $(h, v, s)$ that execution never gets stuck. If $\hoare{P}{c}{Q}$, $P(h)$, $\dscomp{v}{c}{s}$, and $\texttt{result} \notin \dom{v}$, then it is an invariant of the transition system starting in $(h, v, s)$ that execution never gets stuck.
\end{theorem} \end{theorem}
\begin{proof} \begin{proof}
First, we switch to proving an invariant of the system $(h, c)$ using the simulation from Theorem \ref{dscompsim}. First, we switch to proving an invariant of the system $(h, c)$ using the simulation from Theorem \ref{dscompsim}.