Learning Discretized Bayesian Networks with GOMEA
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Abstract (arXiv)
Bayesian networks model relationships between random variables under uncertainty and can be used to predict the likelihood of events and outcomes while incorporating observed evidence. From an eXplainable AI (XAI) perspective, such models are interesting as they tend to be compact. Moreover, captured relations can be directly inspected by domain experts. In practice, data is often real-valued. Unless assumptions of normality can be made, discretization is often required. The optimal discretization, however, depends on the relations modelled between the variables. This complicates learning Bayesian networks from data. For this reason, most literature focuses on learning conditional dependencies between sets of variables, called structure learning. In this work, we extend an existing state-of-the-art structure learning approach based on the Gene-pool Optimal Mixing Evolutionary Algorithm (GOMEA) to jointly learn variable discretizations. The proposed Discretized Bayesian Network GOMEA (DBN-GOMEA) obtains similar or better results than the current state-of-the-art when tasked to retrieve randomly generated ground-truth networks. Moreover, leveraging a key strength of evolutionary algorithms, we can straightforwardly perform DBN learning multi-objectively. We show how this enables incorporating expert knowledge in a uniquely insightful fashion, finding multiple DBNs that trade-off complexity, accuracy, and the difference with a pre-determined expert network.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 4 of its 29 references that are in the map. First posted on arXiv 19 Feb 2024.
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4 of 29 references.
References · 4
- 2022Diagnose Like a Radiologist: Hybrid Neuro-Probabilistic Reasoning for Attribute-Based Medical Image Diagnosiscited by 21
- 2015Learning Discrete Bayesian Networks from Continuous Datacited by 6
- 2021MIxBN: library for learning Bayesian networks from mixed datacited by 3
- 2023A Joint Python/C++ Library for Efficient yet Accessible Black-Box and Gray-Box Optimization with GOMEAcited by 1
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