Cubical Agda formalization of conditional independence as paths, Bayesian conditioning, and soundness of Pearl's d-separation on arbitrary finite DAGs, plus a minimal generalization of the convex-algebra interchange axiom.
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A cubical formalisation of conditional independence, Bayesian conditioning, and Pearl's d-separation soundness
Cubical Agda formalization of conditional independence as paths, Bayesian conditioning, and soundness of Pearl's d-separation on arbitrary finite DAGs, plus a minimal generalization of the convex-algebra interchange axiom.