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Causal inference via Kernel deviance measures

Abstract:
Discovering the causal structure among a set of variables is a fundamental problem in many areas of science. In this paper, we propose Kernel Conditional Deviance for Causal Inference (KCDC) a fully nonparametric causal discovery method based on purely observational data. From a novel interpretation of the notion of asymmetry between cause and effect, we derive a corresponding asymmetry measure using the framework of reproducing kernel Hilbert spaces. Based on this, we propose three decision rules for causal discovery. We demonstrate the wide applicability and robustness of our method across a range of diverse synthetic datasets. Furthermore, we test our method on real-world time series data and the real-world benchmark dataset Tübingen Cause-Effect Pairs where we outperform state-of-the-art approaches.
Publication status:
Published
Peer review status:
Peer reviewed

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Institution:
University of Oxford
Division:
MPLS Division
Department:
Statistics
Role:
Author
More by this author
Institution:
University of Oxford
Division:
MPLS
Department:
Statistics
Oxford college:
Mansfield College
Role:
Author
ORCID:
0000-0001-5547-9213
More by this author
Institution:
University of Oxford
Division:
MPLS Division
Department:
Statistics
Role:
Author


Publisher:
Massachusetts Institute of Technology Press
Host title:
Advances in Neural Information Processing Systems
Journal:
Advances in Neural Information Processing Systems More from this journal
Publication date:
2018-12-31
Acceptance date:
2018-09-05
ISSN:
1049-5258


Pubs id:
pubs:866281
UUID:
uuid:44578e36-4e4c-468f-ae8b-a00f80210c0b
Local pid:
pubs:866281
Source identifiers:
866281
Deposit date:
2018-09-11
ARK identifier:

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