@@ -555,24 +555,24 @@ an identifier: <span class="formula">aUb</span> is an atomic proposition, unlike
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LTL simplifications
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<labelclass="rtip"title="See previous tooltip for an explanation of suspension. This version disables suspension in the intermediate alternating automaton, where it is only used for one step.">
<labelclass="rtip"title="See next tooltip for an explanation of suspension. This version disables suspension in the intermediate alternating automaton, where it is only used for one step.">
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suspension in alternating automaton
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<labelclass="rtip"title="Suspension is a technique to postpone the verification some subformulae. Any easy way to picture it is to look at the formula <span class='formula'>F(a)&GF(b)</span>: the <span class='formula'>GF(b)</span> part need not be checked before some <span class='formula'>a</span> has been seen. On this example, suspension amounts to translating <span class='formula'>F(a&GF(b))</span> but the technique is more general than such LTL rewritings.">
<labelclass="rtip"title="Suspension is a technique to postpone the verification of some subformulae. Any easy way to picture it is to look at the formula <span class='formula'>F(a)&GF(b)</span>: the <span class='formula'>GF(b)</span> part does not need to be checked before some <span class='formula'>a</span> has been seen. On this example, suspension amounts to translating <span class='formula'>F(a&GF(b))</span> but the technique is more general than such LTL rewritings.">
<labelclass="rtip"title="During the construction, each newly created transition or state is immediately compared to existing transitions or states and merged if possible.">
<labelclass="rtip"title="Perform the same simplifications as the on-the-fly simplification but on the final automaton, plus some SCC simplifications.">
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a-posteriori simplifications
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<labelclass="rtip"title="Compute Strongly Connected Components to simplify the automaton">
<labelclass="rtip"title="Compute Strongly Connected Components to simplify the automaton.">