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Hybrid Causal Identification and Causal Mechanism Clustering

arXiv 2507.21792 ↗First posted 29 Jul 2025cs.AIcited by 0

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Abstract (arXiv)

Bivariate causal direction identification is a fundamental and vital problem in the causal inference field. Among binary causal methods, most methods based on additive noise only use one single causal mechanism to construct a causal model. In the real world, observations are always collected in different environments with heterogeneous causal relationships. Therefore, on observation data, this paper proposes a Mixture Conditional Variational Causal Inference model (MCVCI) to infer heterogeneous causality. Specifically, according to the identifiability of the Hybrid Additive Noise Model (HANM), MCVCI combines the superior fitting capabilities of the Gaussian mixture model and the neural network and elegantly uses the likelihoods obtained from the probabilistic bounds of the mixture conditional variational auto-encoder as causal decision criteria. Moreover, we model the casual heterogeneity into cluster numbers and propose the Mixture Conditional Variational Causal Clustering (MCVCC) method, which can reveal causal mechanism expression. Compared with state-of-the-art methods, the comprehensive best performance demonstrates the effectiveness of the methods proposed in this paper on several simulated and real data.

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References · 8

  1. 2017Explanation in Artificial Intelligence: Insights from the Social Sciencescited by 1,201
  2. 2013Causal Discovery with Continuous Additive Noise Modelscited by 252
  3. 2013CAM: Causal additive models, high-dimensional order search and penalized regressioncited by 175
  4. 2020Domain adaptation under structural causal modelscited by 28
  5. 2017Telling Cause from Effect using MDL-based Local and Global Regressioncited by 21
  6. 2019Causal Discovery with Cascade Nonlinear Additive Noise Modelscited by 10
  7. 2018Causal Inference and Mechanism Clustering of A Mixture of Additive Noise Modelscited by 9
  8. 2020Causal network learning with non-invertible functional relationshipscited by 6

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