1987
DOI: 10.1007/bf00264365
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Extensional equivalences for transition systems

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Cited by 194 publications
(117 citation statements)
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“…9. An overview of many other characterizations of unfair mustequivalence for transition systems can be found in [8]. Another approach to fairness is described in [13], where fairness is modelled as a structural property of the operator for parallel composition.…”
Section: Discussionmentioning
confidence: 99%
“…9. An overview of many other characterizations of unfair mustequivalence for transition systems can be found in [8]. Another approach to fairness is described in [13], where fairness is modelled as a structural property of the operator for parallel composition.…”
Section: Discussionmentioning
confidence: 99%
“…In the case of deterministic schedulers, we shall see that the family of equivalences that assign a central role to schedulers by requiring that the result of a specific choice in one process be fully matched by the other one (fully matching resolutions), yields a hierarchy that is in accordance with the one for fully probabilistic processes in [26,22]. Conversely, the family of equivalences that assign a weaker role to schedulers in resolving nondeterminism (partially matching resolutions), gives rise to relations that are coarser than the previous ones and yields a hierarchy that is in accordance with the one for fully nondeterministic processes in [13,39]. Finally, the family of equivalences that only consider extremal probabilities (max-min-matching resolution sets), has again several analogies with the fully nondeterministic spectrum and yields even coarser relations.…”
Section: Introductionmentioning
confidence: 87%
“…The first study in this direction was presented in [13]. There, most of the then known equivalences over LTS models were "ordered" and it was shown that trace equivalence (equating systems performing the same sequences of actions) is strictly coarser than failure equivalence (equating systems performing the same sequences of actions and refusing the same sets of actions after them), which in turn is strictly coarser than bisimulation equivalence (equating systems performing the same sequences of actions and recursively exhibiting the same behavior).…”
Section: Introductionmentioning
confidence: 99%
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