Question
a property p holds finitely many times in a path if there exists a state in the path such that in all states appearing after
a property p holds finitely many times in a path if there exists a state in the path such that in all states appearing after the former (state) p is satisfied.
prove/disprove that if a state satisfies AF(AG(p)), then along all paths starting from the state,p holds finitely many times.
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Logic In Databases International Workshop Lid 96 San Miniato Italy July 1 2 1996 Proceedings Lncs 1154
Authors: Dino Pedreschi ,Carlo Zaniolo
1st Edition
3540618147, 978-3540618140
