2012
DOI: 10.1007/s00165-012-0236-5
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Probabilistic may/must testing: retaining probabilities by restricted schedulers

Abstract: This paper considers the probabilistic may/must testing theory for processes having external, internal, and probabilistic choices. We observe that the underlying testing equivalence is too strong and distinguishes between processes that are observationally equivalent. The problem arises from the observation that the classical compose-and-schedule approach yields unrealistic overestimation of the probabilities, a phenomenon that has been recently well studied from the point of view of compositionality, in the c… Show more

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Cited by 13 publications
(27 citation statements)
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References 63 publications
(126 reference statements)
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“…To express linear semantics we need to evaluate and compare the probability of particular sequences of events to occur. As in PTSs this probability highly depends also on nondeterminism, schedulers [18,24,28] (or adversaries) resolving it become fundamental. They can be classified into two main classes: deterministic and randomized schedulers [24].…”
Section: Definition 3 (Computation)mentioning
confidence: 99%
“…To express linear semantics we need to evaluate and compare the probability of particular sequences of events to occur. As in PTSs this probability highly depends also on nondeterminism, schedulers [18,24,28] (or adversaries) resolving it become fundamental. They can be classified into two main classes: deterministic and randomized schedulers [24].…”
Section: Definition 3 (Computation)mentioning
confidence: 99%
“…Intuitively, a scheduler reduces an ipBES to a element of H 1 Ω. While the technicalities of the schedulers we define in this paper is tailored towards a rely-guarantee reasoning, there might be relationships with previous works [22,23] where schedulers (and associated testing theories) are restricted in order achieve a broader class observationally equivalent processes.…”
Section: Schedulers On Ipbesmentioning
confidence: 99%
“…This includes theories based on bisimulations; see for instance [32,9] for typical examples. But there are also theories based on testing [31] such as [36,17,14]. Much of this work is based on an intensional model called Probabilistic Labelled Transition Systems, pLTSs in [14], which are roughly equivalent to the Probabilistic Automata from [36] and the NPLTS model of [2].…”
Section: Y Deng M Hennessy / Science Of Computer Programming ( ) -mentioning
confidence: 99%