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This study introduces a robust algorithm for causal discovery in linear nongaussian acyclic models (LiNGAM). The method effectively identifies latent confounders, improving causal ordering accuracy even when model assumptions are violated.

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Area of Science:

  • Causal inference
  • Machine learning
  • Statistical modeling

Background:

  • Learning causal order from observational data is crucial but sensitive to model assumptions.
  • Existing methods for linear nongaussian acyclic models (LiNGAM) can fail when assumptions like no latent confounders are violated.
  • Latent confounders can distort the estimated causal relationships.

Purpose of the Study:

  • To develop a novel algorithm for learning causal orders that is robust to the presence of latent confounders in LiNGAM.
  • To improve the reliability of causal discovery in the presence of unobserved common causes.

Main Methods:

  • Propose a new algorithm for causal order learning in LiNGAM.
  • Detect latent confounders by testing independence between estimated external influences.
  • Identify variable subsets (parcels) unaffected by latent confounders to enhance robustness.

Main Results:

  • The proposed algorithm demonstrates robustness against latent confounders, a common violation in LiNGAM.
  • Effectiveness validated using both artificial datasets and simulated brain imaging data.
  • Successful detection of latent confounders and identification of unaffected variable subsets.

Conclusions:

  • The new algorithm provides a more reliable approach to causal discovery in LiNGAM when latent confounders are present.
  • This method enhances the accuracy of causal ordering by mitigating the impact of unobserved variables.
  • The findings have implications for fields relying on causal inference from observational data, such as neuroscience.