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4b49f8405.pdf (s) \mid K(s) = A \}$, which means that [*partial information sets*]{}, i.e. $K(s)$ for certain states $s \in S$, are completely described. [^6]: Since we are focusing on model-checking, we do not have to distinguish between existential and universal models; we are using the more technical term model for all these. [^7]: For this issue, it turns out that K[ü]{}nle et al. [@epp:fsc11] could not find a proof that an edge-guarded transition system always computes a minimal action sequence. [^8]: Currently it is still not known if one can always compute all the reachable information sets. [^9]: In the previous paper [@embs:abs13], the set of reachable information sets was denoted by ${\mathbbm{T}}^{\mathsf{RIS}}_{\mathbbm{Q}}$. [^10]: The graph $\mathcal{R}_X$ can be seen as an extension of the critical graph, where we keep track of states that are visited during the computation of ${\mathcal{R}}_X$. [^11]: Note that the Cartesian product can be defined in a different way in the context of transition systems, cf. the work of Takahashi et al. [@rhvjt-rtcs-02]. [^12]: The basis of this derivation is a result of Dershowitz and Reiter [@rdr-foldbisim] stating that for discrete time systems, bisimulation invariance can be decided in linear time. [^13]: The motivation for this argument is an example that we have received from Boris Könighofer: He provides us with a simple intuitive example for the difference between $A$ and $B$ in Proposition \[prop:bisimfails\]. He also notes that the situation is rather similar for systems whose nondeterministic choices are determined using an invariant (and not by sampling), i.e. $A$ and $B$ behave quite similarly for a large fraction of the runs, when it comes to a certain property, but for one small counter-example, their 3e33713323
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