Interpretable multiclass classification by MDL-based rule lists
arXiv:1905.00328 · doi:10.1016/j.ins.2019.10.050
Abstract
Interpretable classifiers have recently witnessed an increase in attention from the data mining community because they are inherently easier to understand and explain than their more complex counterparts. Examples of interpretable classification models include decision trees, rule sets, and rule lists. Learning such models often involves optimizing hyperparameters, which typically requires substantial amounts of data and may result in relatively large models. In this paper, we consider the problem of learning compact yet accurate probabilistic rule lists for multiclass classification. Specifically, we propose a novel formalization based on probabilistic rule lists and the minimum description length (MDL) principle. This results in virtually parameter-free model selection that naturally allows to trade-off model complexity with goodness of fit, by which overfitting and the need for hyperparameter tuning are effectively avoided. Finally, we introduce the Classy algorithm, which greedily finds rule lists according to the proposed criterion. We empirically demonstrate that Classy selects small probabilistic rule lists that outperform state-of-the-art classifiers when it comes to the combination of predictive performance and interpretability. We show that Classy is insensitive to its only parameter, i.e., the candidate set, and that compression on the training set correlates with classification performance, validating our MDL-based selection criterion.
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Cited by in corpus (7)
- The Minimum Description Length Principle for Pattern Mining: A Survey
- Robust subgroup discovery
- Discovering outstanding subgroup lists for numeric targets using MDL
- Interpretable Models Capable of Handling Systematic Missingness in Imbalanced Classes and Heterogeneous Datasets
- Scalable Rule Lists Learning with Sampling
- Label-Descriptive Patterns and Their Application to Characterizing Classification Errors
- First Steps of an Approach to the ARC Challenge based on Descriptive Grid Models and the Minimum Description Length Principle