In this paper is introduced a proof system for branching time temporal logic, called PTL. It allows to verify static and dynamic properties of nondeterministic programs, which are expressed as a temporal formulas of PTL language. The strong completeness theorem of this system is presented.
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A generalization of De Simone format, where labels of transitions are structured actions, is presented. This provides a parameterized SOS framework where several paradigms of the observational semantics of process calculi can be uniformly handled. Moreover, standard algebraic techniques provide the formal machineries to relate the different semantics. It is also shown that much of the meta results developed for standard SOS format extend to this parameterized context.
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