The undecidability of Time Petri Nets (TPN) has been proven by showing that 
they 
can model zero-testability, which makes them equivalent to Turing machine, and 
therefore reachability and boundedness for TPNs are undecidable.

However, if we restrict specficification of time intervals of its transitions 
to 
rational numbers, we obtain a model where reachability and boundedness are 
decidable.
 Interesting point is that the model under this restriction does not 
lose zero-testability. So, how does the restriction to rational numbers goes 
with the question of decidability in general? 


Asif
----
[[ Petri Nets World:                                                ]]
[[              http://www.informatik.uni-hamburg.de/TGI/PetriNets/ ]]
[[ Mailing list FAQ:                                                ]]
[[ http://www.informatik.uni-hamburg.de/TGI/PetriNets/pnml/faq.html ]]
[[ Post messages/summary of replies:                                ]]
[[                               [email protected] ]]

Reply via email to