Causal discovery in mixed additive noise models
TL;DR: The paper studies causal discovery in additive noise models with mixed-type data, proves the identifiability theorem and proposes an algorithm showing outperformance in relatively low-dimensional data.
Abstract: Uncovering causal relationships in datasets that include both categorical and continuous variables is a challenging problem. The overwhelming majority of existing methods restrict their application to dealing with a single type of variable. Our contribution is a structural causal model designed to handle mixed-type data through a general function class. We present a theoretical foundation that specifies the conditions under which the directed acyclic graph underlying the causal model can be identified from observed data. In addition, we propose Mixed-type data Extension for Regression and Independence Testing (MERIT), enabling the discovery of causal connections in real-world classification settings. Our empirical studies demonstrate that MERIT outperforms its state-of-the-art competitor in causal discovery on relatively low-dimensional data.
Submission Number: 1112
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