2016
DOI: 10.1007/s41060-016-0028-8
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Identifiability and transportability in dynamic causal networks

Abstract: In this paper, we propose a causal analog to the purely observational dynamic Bayesian networks, which we call dynamic causal networks. We provide a sound and complete algorithm for the identification of causal effects in dynamic causal networks, namely for computing the effect of an intervention or experiment given a dynamic causal network and probability distributions of passive observations of its variables, whenever possible. We note the existence of two types of hidden confounder variables that affect in … Show more

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Cited by 6 publications
(4 citation statements)
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“…To give credit where it is due, a limited amount of causal inference work has tried to account for such feedback processes. This work includes the use of chain graphs (Lauritzen and Richardson, 2002), directed cyclic graphs (Schmidt and Murphy, 2009), the "settable systems" framework developed by econometricians Halbert White and Karim Chalak (2009), and dynamic causal networks (Blondel et al, 2017). However, as with the aforementioned causal transportability studies, these techniques have seldom been used in real applications.…”
Section: Resultsmentioning
confidence: 99%
“…To give credit where it is due, a limited amount of causal inference work has tried to account for such feedback processes. This work includes the use of chain graphs (Lauritzen and Richardson, 2002), directed cyclic graphs (Schmidt and Murphy, 2009), the "settable systems" framework developed by econometricians Halbert White and Karim Chalak (2009), and dynamic causal networks (Blondel et al, 2017). However, as with the aforementioned causal transportability studies, these techniques have seldom been used in real applications.…”
Section: Resultsmentioning
confidence: 99%
“…In well-specified causal models, a variable's CPT is the same no matter the setting of other variables and policy interventions in which it occurs; this invariant causal prediction property, along with the facts that effects depend on their direct causes and that information flows from causes to their effects over time, have been used to develop causal discovery algorithms for learning CBNs from data (Pfister, Bühlmann, & Peters, 2019). Algorithms are now well developed for using observational data both to infer the qualitative structure of a CBN, showing which variables depend on which others, and to estimate CPTs quantifying these dependencies; recent advances also allow for the possibility of unmeasured ("latent" or "hidden") causes and multiperiod changes in the distributions of variables (Blondel, Arias, & Gavaldà, 2017;Goudet et al, 2018;Jabbari et al, 2017). Conditions under which CBN models can be uniquely identified from observations and generalized to predict effects of interventions under new conditions have also been elucidated (Blondel et al, 2017).…”
Section: Learning Causal Models From Datamentioning
confidence: 99%
“…Algorithms are now well developed for using observational data both to infer the qualitative structure of a CBN, showing which variables depend on which others, and to estimate CPTs quantifying these dependencies; recent advances also allow for the possibility of unmeasured ("latent" or "hidden") causes and multiperiod changes in the distributions of variables (Blondel, Arias, & Gavaldà, 2017;Goudet et al, 2018;Jabbari et al, 2017). Conditions under which CBN models can be uniquely identified from observations and generalized to predict effects of interventions under new conditions have also been elucidated (Blondel et al, 2017). Moreover, a rich theory has been developed within the CBN framework for determining what questions can (and cannot) be answered about effects of interventions and about effects of counterfactual conditions (e.g., how many more people would have died had it not been for an intervention or policy change?)…”
Section: Learning Causal Models From Datamentioning
confidence: 99%
“…Very recently complete algorithms for causal identification with respect to MPDAGs have been established [Per19]. Complete algorithms are also known for dynamic causal networks, a causal analogue for dynamic Bayesian networks that evolve over time [BAG16]. Causal chain graphs (CEGs, which are similar to ADMGs) are yet another class of graphs for which identifiability of interventions has been investigated and conditions (similar to Pearl's back-door criterion) have been established [TSR10,Thw13].…”
Section: Previous Workmentioning
confidence: 99%