vault backup: 2025-04-28 09:02:04
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@ -76,4 +76,12 @@ There is only one special and only one general machine that the workers have to
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where rg and rs are used to require the general/special machine, lg and ls are used to leave the general/special machine, and S and G implement a semaphore on the two different machines.
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The resulting system is given by:
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$$Workers \triangleq (W|W|G|S) \setminus_{\{rg,rs,lg,ls \}}$$
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$$Workers \triangleq (W|W|G|S) \setminus_{\{rg,rs,lg,ls \}}$$
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We now want to show that:
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$$Factory \approx Workers$$
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i.e., that the specification and the implementation of the factory behave the same (apart from internal actions).
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Let N denote {rg,rs,lg,ls} and x,y ∊ {E,M,D}
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We can prove that the following relation is a weak bisimulation:
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