Causal discovery from observational and interventional data across multiple environments
Adam Li, Amin Jaber, Elias Bareinboim
摘要
A fundamental problem in many sciences is the learning of causal structure underlying a system, typically through observation and experimentation. Commonly, one even collects data across multiple domains, such as gene sequencing from different labs, or neural recordings from different species. Although there exist methods for learning the equivalence class of causal diagrams from observational and experimental data, they are meant to operate in a single domain. In this paper, we develop a fundamental approach to structure learning in non-Markovian systems (i.e. when there exist latent confounders) leveraging observational and interventional data collected from multiple domains. Specifically, we start by showing that learning from observational data in multiple domains is equivalent to learning from interventional data with unknown targets in a single domain. But there are also subtleties when considering observational and experimental data. Using causal invariances derived from do-calculus, we define a property called S-Markov that connects interventional distributions from multiple-domains to graphical criterion on a selection diagram. Leveraging the S-Markov property, we introduce a new constraint-based causal discovery algorithm, S-FCI, that can learn from observational and interventional data from different domains. We prove that the algorithm is sound and subsumes existing constraint-based causal discovery algorithms.
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引用它的顶会 Paper16
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它引用的顶会 Paper6
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- A Calculus for Stochastic Interventions: Causal Effect Identification and Surrogate ExperimentsJuan D. Correa, Elias BareinboimAAAI 2020 · 被引用 90 次
- Causal Discovery in Heterogeneous Environments Under the Sparse Mechanism Shift HypothesisRonan Perry, Julius von Kügelgen, Bernhard SchölkopfNeurIPS 2022 · 被引用 84 次
- Latent Hierarchical Causal Structure Discovery with Rank ConstraintsBiwei Huang, Charles Jia Han Low, Feng Xie, Clark Glymour 等NeurIPS 2022 · 被引用 78 次
- Conditional Distributional Treatment Effect with Kernel Conditional Mean Embeddings and U-Statistic RegressionJunhyung Park, Uri Shalit, Bernhard Schölkopf, Krikamol MuandetICML 2021 · 被引用 46 次
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