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where, is a measure zero set in, and there is a sequence of subdomains with cone property such that and.
D efinition 5 (Discrete organization, generator) A subset of species D of M is called discrete organization if there is a state s with D = M (Acc (s ) ) and there is a sequence of transitions (σ 1, …, σ k ) such that and s ∼ = (σ k ○ … ○ σ 1 ) (s ) satisfies Such a state s is called (internal) generator of the discrete organization.
A subset of species D of M is called discrete organization if there is a state s with D = M (Acc (s ) ) and there is a sequence of transitions (σ 1, …, σ k ) such that and s ∼ = (σ k ○ … ○ σ 1 ) (s ) satisfies Our definition only depends on the topological properties of the transition graph, see Definition 3, underlying the Markov chain and the topological properties of the RN.
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