Abstract
Given a timed Buechi automaton G, we present a simplified procedure for computing the untimed language accepted by G, provided certain restrictions are made on the queries along the edges of G. The untimed language accepted by G is given as the language accepted by a Muller automaton. This finite automaton has fewer states than the Buechi automaton Untime(G) defined by Alur and Dill. Essentially in order to test acceptance of a word by G is only necessary to consider clock valuations that map all clocks to integers. Associated properties of the defined good sets of clock valuations are given.
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