Verification of Several Parallel Coordination Programs Based On Descriptions of
Verification of Several Parallel Coordination Programs Based On Descriptions of
B D Lubachevsky
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Thus we have (2) R C S2 U S4 U S5. Properties (1) and (2) together give R = S2 U S4 U S5 In subsequent examples a similar argument shows that R is the union of the sets presented in the RSD. The above analysis has actually involved a hidden assumption that N is sufficiently large. For example when we considered those states s in S3 such that n2 > 0, we tacitly assumed that N > 1 (or else no such s exists). For each example in this paper it is easy to see that there exists an Nq such that for al...l N > Ng all the required states do exist. In particular, for the semaphore example just discussed, one may choose Nq = 2. However, the REACHABILITY TREE and the RSD tables are actually valid for all N > 1 if interpreted correctly. Although for small N some sets Si are empty and some branching conditions are unsatisf iable, no contradiction arises. This may be easily checked on a case-by-case basis. Before analysing the semaphore program using the above RSD let us make the following general remarks.
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