Abstract

We study runtime monitoring of ωω-regular properties. We consider a simple setting in which a run of an unknown finite-state Markov chain M\mathcal M is monitored against a fixed but arbitrary ωω-regular specification φφ. The purpose of monitoring is to keep aborting runs that are "unlikely" to satisfy the specification until M\mathcal M executes a correct run. We design controllers for the reset action that (assuming that φφ has positive probability) satisfy the following property w.p.1: the number of resets is finite, and the run executed by M\mathcal M after the last reset satisfies φφ.

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