### satisfiability

parent c402552c
 ... @@ -52,7 +52,7 @@ that encodes its satisfiability: ... @@ -52,7 +52,7 @@ that encodes its satisfiability: \begin{compactitem} \begin{compactitem} \item At first, points-to atoms $t_1 \pto t_2$ are transformed into $\blk(t_1, t_1+1)$. \item At first, points-to atoms $t_1 \pto t_2$ are transformed into $\blk(t_1, t_1+1)$. \item Then, the block atoms $\blk(t_1, t_2)$ are encoded by the constraint $t_1 < t_2$. \item Then, the block atoms $\blk(t_1, t_2)$ are encoded by the constraint $t_1 < t_2$. \item The predicate atoms $\hls{}(t_1, t_2; t_3)$, absent in ASL, are encoded by a formula in {\EPbA}, $t_1 = t_2 \vee \abs^+(\hls{}(t_1, t_2; t_3))$. \item The predicate atoms $\hls{}(t_1, t_2; t_3)$, absent in ASL, are encoded by a formula in {\EPbA}, $t_1 = t_2 \vee (t_1 < t_2 \wedge \abs^+(\hls{}(t_1, t_2; t_3)))$. \item Lastly, the separating conjunction is encoded by an {\EPbA} formula constraining the address terms of spatial atoms. \item Lastly, the separating conjunction is encoded by an {\EPbA} formula constraining the address terms of spatial atoms. \end{compactitem} \end{compactitem} The Appendix~\ref{app:sat-hls} provides more details. The Appendix~\ref{app:sat-hls} provides more details. ... ...
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