Hi all, I realized that my definition of the failure points of a sequence is wrong - has the same problem as pointed below. Will add an inductive definition next week. Thanks, Dmitry Following our last meeting minutes I am submitting a Mantis item containing a formal definition of an assertion attempt failure and success (=decision) points. I am giving an inductive definition which is rather sophisticated. A simple definition as Let $A = \{j| w^{0,j-1}\bot^\omega \models P\}$. $i$ is a property success point iff $A \ne \emptyset$ and $i = \min{A}$. Let $B = \{j| w^{0,j-1}\top^\omega \nvDash P\}$. $i$ is a property failure point iff $B \ne \emptyset$ and $i = \min{B}$. does not look good, since in such a case we would have to report the failure of the following property 1 |-> ((##1000 a) and (##1000 !a)) at the initial cycle. Most tools won't detect the failure before the 1000th cycle, however. Any formal definition of a decision point has the drawback that it forbids any optimizations during simulation. On the other hand, it looks strange if there is no exact definition of the time when the action block should be executed. I am also concerned about integrating an automata-oriented simulation approach with this definition. Thanks, DmitryReceived on Fri Jun 16 05:19:37 2006
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