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Simulation and Bisimulations for Probabilistic Systems, and their Logical Contents

Talkat Symmetry, Logic, Computation 2016 · 2016-11-07..11-10
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slides:none on file

Defines models (labeled Markov chains, labeled MDPs with convex choices) and works on equivalence of the induced probability functions. Shows equality of two labeled Markov chains is decidable; existence of a strategy making an MDP match a Markov chain is decidable in coNP while the universal‑strategy version is undecidable. Recasts a distribution‑level notion of bisimulation on distributions as a spoiler/duplicator game, gives a PTIME algorithm and a modal logic that exactly characterizes distinguishability; a syntactic fragment corresponds to trace refinement and is undecidable.

AI-written summary · about

  1. 0:00Intro
  2. 0:12Bisimulation for Stochastic Systems
  3. 5:53Reasoning about Stochastic Models
  4. 9:09Key Notion: Bisimulation on Distributions
  5. 13:35The two bisimulations are different
  6. 15:11Spoiler and Duplicator
  7. 17:1325 years of research on Probabilistic Bisimulation
  8. 20:26Logical Characterisations
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