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Heuristics for Ample Sets

Heuristics for Ample Sets. Flavio Lerda. The Conditions. C0: ample (s) =  iff enabled (s) =  C1: ( dep ( ample (s)) ample (s)) ¬   =  1  2 ...  n    i  ample (s) C2: ample (s) enabled (s)    ample (s).  is invisible C3:

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Heuristics for Ample Sets

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  1. Heuristics for Ample Sets Flavio Lerda

  2. The Conditions • C0: • ample(s) =  iff enabled(s) =  • C1: • (dep(ample(s)) \ ample(s)) ¬ = 1 2 ...n iample(s) • C2: • ample(s) enabled(s)    ample(s).  is invisible • C3: • A cycle is not allowed if it contains a state in which some transition is enabled, but it is never included in ample(s) for any state s on the cycle.

  3. x++ recv(x) send(1) Example

  4. Example x++ recv(x) send(1)

  5. x++ recv(x) send(1) Example

  6. Example x++ recv(x) send(1)

  7. Example x++ recv(x) send(1)

  8. Example x++ recv(x) send(1)

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