aiqbench analysis
This research investigates the practical utility of Markov boundaries for feature selection in tabular prediction, revealing a critical gap between theoretical optimality and real-world performance. While oracle boundaries improve accuracy in sparse regimes, current causal discovery methods fail to recover them efficiently, often exhausting compute budgets without surpassing full-feature baselines. The study highlights that structural recovery objectives do not align with predictive goals, suggesting future models must learn to leverage causal structure directly rather than relying on explicit boundary estimation.
The Good, the Bad, and the Ugly of Markov Boundary for Tabular Prediction
arXiv:2605.29411v2 Announce Type: replace Abstract: Under standard graphical assumptions, the Markov boundary of a target variable is the smallest set of features that renders every other feature redundant. Once the boundary is observed, the target is conditionally independent of the rest of the table. This is a tempting object for tabular prediction, since it names exactly the columns a model should need. Yet modern regressors are still trained on the full feature set. We ask whether the Markov boundary is genuinely useful for prediction on SCM3K, a 3,450-task synthetic SCM benchmark with feature counts from 40 to 1000 and six SCM families, evaluated with six regressors. The answer is more nuanced than the theory suggests. Restricting a regressor to the oracle boundary often improves prediction substantially, and the improvement grows as the feature space becomes larger and sparser. But the natural pipeline of recovering the boundary with causal discovery and training on the recovered mask does not deliver. Existing estimators exhaust the compute budget before reaching the regime where the boundary helps most, and even where they run they rarely beat the full feature set. We trace this to three causes. Discovery optimizes structural recovery rather than prediction. False negatives and false positives carry sharply asymmetric predictive cost. The exact boundary is only one of many feature sets that beat all features. We then develop what these facts imply for prediction-aligned feature selection and for tabular models that learn to use causal structure.
Abstract:Under standard graphical assumptions, the Markov boundary of a target variable is the smallest set of features that renders every other feature redundant. Once the boundary is observed, the target is conditionally independent of the rest of the table. This is a tempting object for tabular prediction, since it names exactly the columns a model should need. Yet modern regressors are still trained on the full feature set. We ask whether the Markov boundary is genuinely useful for prediction on SCM3K, a 3,450-task synthetic SCM benchmark with feature counts from 40 to 1000 and six SCM families, evaluated with six regressors. The answer is more nuanced than the theory suggests. Restricting a regressor to the oracle boundary often improves prediction substantially, and the improvement grows as the feature space becomes larger and sparser. But the natural pipeline of recovering the boundary with causal discovery and training on the recovered mask does not deliver. Existing estimators exhaust the compute budget before reaching the regime where the boundary helps most, and even where they run they rarely beat the full feature set. We trace this to three causes. Discovery optimizes structural recovery rather than prediction. False negatives and false positives carry sharply asymmetric predictive cost. The exact boundary is only one of many feature sets that beat all features. We then develop what these facts imply for prediction-aligned feature selection and for tabular models that learn to use causal structure.
12 pages, 9 figures, 2 tables. Accepted at CIKM 2026 (35th ACM International Conference on Information and Knowledge Management)
Machine Learning (cs.LG); Artificial Intelligence (cs.AI); Methodology (stat.ME); Machine Learning (stat.ML)
I.2.6; I.5.2; G.3
arXiv:2605.29411 [cs.LG]
(or arXiv:2605.29411v2 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2605.29411 Focus to learn more arXiv-issued DOI via DataCite
https://doi.org/10.1145/3799682.3841161 Focus to learn more DOI(s) linking to related resources
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Full text under the publisher's open licence · 370 words
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