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  • We build on the correspondence between Petri nets and free symmetric strict monoidal categories already investigated in the literature, and present a categorical semantics for Petri nets with guards. This comes in two flavors: Deterministic and with side-effects. Using the Grothendieck construction, we show how the guard semantics can be internalized in the net itself.
subject
  • Causality
  • Models of computation
  • Philosophy of science
  • Diagrams
  • Formal specification languages
  • Concurrency (computer science)
  • Petri nets
  • Software modeling language
  • Modeling languages
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