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Concurrent Systems/notes/13 - CCS cose varie.md
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@ -61,4 +61,7 @@ where M denotes a sum.
An equivalence relation $R$ is a congruence if and only if
$$\forall (P, Q) \in R, \forall C.(C[P], C[Q]) \in R$$
Is bisimilarity a congruence? Yes.
$$$$
**Theorem:**
$$if \space P ∼ Q \space then \space \forall C.C[P] ∼ C[Q]$$
Proof on the slides.