How Does Bayesian Causal Discovery Fail? Characterising Structural Consequences in Linear Gaussian Networks under Latent Confounding

📰 ArXiv cs.AI

Learn how Bayesian causal discovery fails under latent confounding in linear Gaussian networks and how to characterise its structural consequences

advanced Published 13 Jul 2026
Action Steps
  1. Analyse the posterior distribution over DAGs under latent confounding
  2. Identify the structural consequences of latent confounding on Bayesian causal discovery
  3. Apply techniques to characterise and mitigate the effects of latent confounding
  4. Evaluate the performance of Bayesian causal discovery under different scenarios of latent confounding
  5. Compare the results with other causal discovery methods to understand their robustness
Who Needs to Know This

Data scientists and researchers working with Bayesian causal discovery and linear Gaussian networks can benefit from understanding the limitations and failures of this method, especially when dealing with latent confounding

Key Insight

💡 Bayesian causal discovery can produce misleading results under latent confounding, and characterising its structural consequences is crucial for reliable causal analysis

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🚨 Bayesian causal discovery can fail under latent confounding! 🤔 Learn how to characterise its structural consequences and improve your causal analysis 📈

Key Takeaways

Learn how Bayesian causal discovery fails under latent confounding in linear Gaussian networks and how to characterise its structural consequences

Full Article

Title: How Does Bayesian Causal Discovery Fail? Characterising Structural Consequences in Linear Gaussian Networks under Latent Confounding

Abstract:
arXiv:2607.09449v1 Announce Type: new Abstract: Bayesian causal discovery is widely used for its ability to quantify epistemic uncertainty over directed acyclic graphs (DAGs) through posterior inference. However, its behaviour under latent confounding remains poorly understood, as existing work typically notes that confounding breaks identifiability without characterising how the posterior distribution over DAGs responds. In this work, we analyse posterior behaviour under latent confounding in l
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