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- W1976991254 abstract "Continuous Markovian Logic (CML) is a multimodal logic that expresses quantitative and qualitative properties of continuous-time labelled Markov processes with arbitrary (analytic) state-spaces, henceforth called continuous Markov processes (CMPs). The modalities of CML evaluate the rates of the exponentially distributed random variables that characterize the duration of the labeled transitions of a CMP. In this paper we present weak and strong complete axiomatizations for CML and prove a series of metaproperties, including the finite model property and the construction of canonical models. CML characterizes stochastic bisimilarity and it supports the definition of a quantified extension of the satisfiability relation that measures the compatibility between a model and a property. In this context, the metaproperties allows us to prove two robustness theorems for the logic stating that one can perturb formulas and maintain approximate satisfaction." @default.
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- W1976991254 date "2012-11-29" @default.
- W1976991254 modified "2023-10-15" @default.
- W1976991254 title "Continuous Markovian Logics - Axiomatization and Quantified Metatheory" @default.
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- W1976991254 doi "https://doi.org/10.2168/lmcs-8(4:19)2012" @default.
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