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1423 Veri cation of symmetric Kripke structures Let q be a state of the B chi automaton B For the sake of clarity, the isotropic subgroup corresponding to the atomic properties of q is simply denoted by Gq (instead of G (q) ), although the actions of G (ie the admissible permutations) are de ned for the set of atomic propositions Let us rst observe that the cardinality of the subgroup Gq strongly corresponds to the degree of symmetries of the atomic propositions of q, independently of the structure of the B chi automaton B Consider again our well-formed Petri net for studying different interesting cases If this subgroup is equal to G, the state is fully symmetric, as for the following set of properties: {[p(u) = 1], [p(v) = 1], [p(w) = 1], [p(x) = 1]}.

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FIGURE 4.20 Measured E-plane (x z plane) and H-plane (y z plane) radiation patterns for the dual-frequency microstrip array studied in Figure 4.18; f = 2.03 GHz. (From Ref. 12, C 1999 IEE, reprinted with permission.)

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In contrast, if it is reduced to the identity relation {id}, then the state is fully asymmetric as for the set {[p(u) = 1], [p(v) = 2], [p(w) = 3], [p(x) = 4]} In most cases, the considered subgroup is non-trivial (different from id and G) More generally, in the context of well-formed Petri nets, the isotropic subgroup of an automaton state is implicitly de ned by a given partition of the set of colors (ie the color class), st this group is exactly the subgroup of permutations which leave each element of the partition invariant For instance, by considering {[p(u) = 1], [p(v) = 1]}, the resulting color partition is {{u, v}, {w, x}} We call this partition the local partition of the state We aim to build a quotient synchronized product, denoted GRQ(SK, B), within which an invalidating path is searched.

Table 15.4 States of glucose tolerance de ned by criteria set by the American Diabetes Association (1997) and World Health Organization (1999).

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In this quotient structure, every node corresponds to a triplet (H, O, q), where H is a subgroup of G, O S and q Q Moreover, the following two conditions must hold for it: (C1) s O, (q) (s) and (C2) HO = O The intuitive idea is that this node symbolically aggregates a set of nodes {(s, q)}q O of the (ordinary) synchronized product Moreover, as we will see, H is used in the de nition of the symbolic successor relation Let us illustrate this concept of a symbolic node For instance, H can be implicitly de ned by a given partition of colors D = {{u}, {v}, {w, x}}, and O will simply be represented by a symbolic marking (denoted by m in the following) According to this partition, the class C is temporarily decomposed into three static subclasses: {u}, {v} and {w, x}.

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An important property is that the permutations that preserve these static subclasses are the ones required to build O from any element of O Therefore, O is said to be the orbit of m under the color partition D Building starts from the set of initial nodes, de ned as (Gq0 , Gq0 s0 , q0 ) with s0 S0 , q0 Q0 and (b0 ) (q0 ) Note that the condition C1 holds due to the de nition of Gq0 and that the condition C2 immediately results from the fact that Gq0 is a group..

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