2022
DOI: 10.1007/978-3-031-19992-9_13
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Temporal Causality in Reactive Systems

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Cited by 9 publications
(18 citation statements)
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“…HyperLTL [14] is the most studied logic for expressing hyperproperties. A range of problems from different areas in computer science can be expressed as Hyper-LTL MC problems, including (optimal) path panning [38], mutation testing [26], linearizability [30], robustness [21], information-flow control [35], and causality checking [17], to name only a few. Consequently, any model checking tool for HyperLTL is applicable to many disciples within computer science and provides a unified solution to many challenging algorithmic problems.…”
Section: Related Work and Hyperltl Verification Approachesmentioning
confidence: 99%
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“…HyperLTL [14] is the most studied logic for expressing hyperproperties. A range of problems from different areas in computer science can be expressed as Hyper-LTL MC problems, including (optimal) path panning [38], mutation testing [26], linearizability [30], robustness [21], information-flow control [35], and causality checking [17], to name only a few. Consequently, any model checking tool for HyperLTL is applicable to many disciples within computer science and provides a unified solution to many challenging algorithmic problems.…”
Section: Related Work and Hyperltl Verification Approachesmentioning
confidence: 99%
“…Hyperproperties [15] are system properties that relate multiple executions of a system. Such properties are of increasing importance as they naturally occur, e.g., in information-flow control [35], robustness [21], linearizability [29,30], path planning [38], mutation testing [26], and causality checking [17]. A prominent logic to express hyperproperties is HyperLTL, which extends linear-time temporal logic (LTL) with explicit trace quantification [14].…”
Section: Introductionmentioning
confidence: 99%
“…For instance, consider that changing atomic proposition u at position 0 has the same quantitative distance as changing it at position 1, but since the identity of these changes differs, the direction in the space of worlds is different. Many instances of counterfactual reasoning, therefore, base their notion of distance on subset relationships between changes, i.e., some world is further away than another if the changes necessary to obtain the former are a superset of the changes necessary to obtain the latter [26,25,16]. Then, if no subset relationship in either directions holds between the changes manifesting in two worlds, their distance is incomparable.…”
Section: The Distance Between Worldsmentioning
confidence: 99%
“…When reasoning about causation, we are most often interested in some notion of minimality to characterize the minimal changes necessary to avoid a given effect [26,25,30,15,16]. From a counterfactual point of view, minimality formulates an additional condition on the antecedent ϕ such that the property defines the largest set possible.…”
Section: Minimal Counterfactualsmentioning
confidence: 99%
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