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Conflicts:
	src/ltlvisit/simplify.cc
	src/tgbatest/Makefile.am
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Alexandre Duret-Lutz 2014-05-15 14:30:49 +02:00
commit 53de8fc3a4
24 changed files with 333 additions and 223 deletions
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4
doc/org/satmin.org
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@ -31,8 +31,10 @@ Let us first state a few facts about this minimization procedure.
automaton: when the number of clauses output by Spot (and to be fed
to the SAT solver) exceeds $2^{31}$, or when the SAT-solver was
killed by a signal.
6) Details about the SAT encoding used in the two procedures can be
found in our [[http://www.lrde.epita.fr/~adl/dl/adl/baarir.14.forte.pdf][FORTE'14 paper]].
* How change the SAT solver used
* How to change the SAT solver used
The environment variable =SPOT_SATSOLVER= can be used to change the
SAT solver used by Spot. The default is "=glucose -verb=0 -model %I

8
doc/org/tools.org
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@ -1,4 +1,4 @@
#+TITLE: Command-line tools installed by Spot 1.2.3
#+TITLE: Command-line tools installed by Spot 1.2.4
#+EMAIL spot@lrde.epita.fr
#+OPTIONS: H:2 num:nil toc:t
@ -60,9 +60,9 @@ the following articles:
This focuses on =ltlfilt=, =randltl=, and =ltlcross=.
- *LTL translation improvements in Spot*, /Alexandre Duret-Lutz/.
In Proc. of VECoS'11. Electronic Workshops in Computing. Tunis, Tunisia, Sep. 2011.
([[https://www.lrde.epita.fr/~adl/dl/adl_bib.html#duret.11.vecos][bib]] | [[https://www.lrde.epita.fr/~adl/dl/adl/duret.11.vecos.pdf][pdf]] | [[https://www.lrde.epita.fr/~adl/dl/adl/duret.11.vecos.slides.pdf][slides]])
- *LTL translation improvements in Spot 1.0*, /Alexandre Duret-Lutz/.
Int. J. on Critical Computer-Based Systems, 5(1/2):31--54, March 2014.
([[https://www.lrde.epita.fr/~adl/dl/adl_bib.html#duret.14.ijccbs][bib]] | [[https://www.lrde.epita.fr/~adl/dl/adl/duret.14.ijccbs.draft.pdf][pdf]])
This describes the translation from LTL to TGBA used by =ltl2tgba=
and =ltl2tgta=.

11
doc/tl/tl.tex
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@ -1460,13 +1460,11 @@ SERE.
\0 &\text{else}\\
\end{cases}\\
\sere{b_1\CONCAT r_1}\ANDALT\sere{b_2\CONCAT r_2} &\equiv \sere{b_1\ANDALT b_2}\CONCAT\sere{r_1\ANDALT r_2} &
\sere{b_1\CONCAT r_1}\AND \sere{b_2\CONCAT r_2} &\equiv \sere{b_1\ANDALT b_2}\CONCAT\sere{r_1\AND r_2} \\
\sere{r_1\CONCAT b_1}\ANDALT\sere{r_2\CONCAT b_2} &\equiv \sere{r_1\ANDALT r_2}\CONCAT\sere{b_1\ANDALT b_2} \\
\sere{b_1\FUSION r_1}\ANDALT\sere{b_2\FUSION r_2} &\equiv \sere{b_1\ANDALT b_2}\FUSION\sere{r_1\ANDALT r_2} &
\sere{b_1\FUSION r_1}\AND \sere{b_2\FUSION r_2} &\equiv \sere{b_1\ANDALT b_2}\FUSION\sere{r_1\AND r_2} \\
\sere{r_1\CONCAT b_1}\ANDALT\sere{r_2\CONCAT b_2} &\equiv \sere{r_1\ANDALT r_2}\CONCAT\sere{b_1\ANDALT b_2} &
\sere{r_1\CONCAT b_1}\AND \sere{r_2\CONCAT b_2} &\equiv \sere{r_1\ANDALT r_2}\CONCAT\sere{b_1\AND b_2} \\
\sere{r_1\FUSION b_1}\ANDALT\sere{r_2\FUSION b_2} &\equiv \sere{r_1\ANDALT r_2}\FUSION\sere{b_1\ANDALT b_2} &
\sere{r_1\FUSION b_1}\AND \sere{r_2\FUSION b_2} &\equiv \sere{r_1\ANDALT r_2}\FUSION\sere{b_1\AND b_2} \\
\sere{r_1\FUSION b_1}\ANDALT\sere{r_2\FUSION b_2} &\equiv \sere{r_1\ANDALT r_2}\FUSION\sere{b_1\ANDALT b_2} \\
\sere{b_1\CONCAT r_1}\AND \sere{b_2\CONCAT r_2} &\equiv \sere{b_1\ANDALT b_2}\CONCAT\sere{r_1\AND r_2} \\
\sere{b_1\FUSION r_1}\AND \sere{b_2\FUSION r_2} &\equiv \sere{b_1\ANDALT b_2}\FUSION\sere{r_1\AND r_2} \mathrlap{\quad\text{if~}\varepsilon\nVDash r_1\land\varepsilon\nVDash r_2}\\
\end{align*}
Starred subformul\ae{} are rewritten in Star Normal
@ -1582,7 +1580,6 @@ $q,\,q_i$ & a pure eventuality that is also purely universal \\
& & f \U (g\AND q) & \equivEU (f \U g)\AND q & (f\AND q)\M g & \equivEU (f \M g)\AND q \\
\G u & \equiv u & u \W g & \equiv u\OR g & f \R u & \equiv u & e_1 \W e_2 & \equiV (\G e_1) \OR e_2 \\
\G(e)\AND q & \equiv \G(e\AND q) & f \W (g\OR e) & \equivEU (f \W g)\OR e & f\R (g\AND u) & \equivEU (f \R g)\AND u \\
& & (f\OR u) \W g & \equivEU (f \W g)\OR u \\
\X q & \equiv q & q \AND \X f & \equivNeu \X(q \AND f) & q\OR \X f & \equivNeu \X(q \OR f) \\
& & \X(q \AND f) & \equivEU q \AND \X f & \X(q \OR f) & \equivEU q\OR \X f \\
\end{align*}