Efficient nonparametric statistical inference on population feature importance using Shapley values
Brian D. Williamson, Jean Feng
摘要
The true population-level importance of a variable in a prediction task provides useful knowledge about the underlying data-generating mechanism and can help in deciding which measurements to collect in subsequent experiments. Valid statistical inference on this importance is a key component in understanding the population of interest. We present a computationally efficient procedure for estimating and obtaining valid statistical inference on the Shapley Population Variable Importance Measure (SPVIM). Although the computational complexity of the true SPVIM scales exponentially with the number of variables, we propose an estimator based on randomly sampling only Θ(n) feature subsets given n observations. We prove that our estimator converges at an asymptotically optimal rate. Moreover, by deriving the asymptotic distribution of our estimator, we construct valid confidence intervals and hypothesis tests. Our procedure has good finite-sample performance in simulations, and for an in-hospital mortality prediction task produces similar variable importance estimates when different machine learning algorithms are applied.
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- Measuring the Effect of Training Data on Deep Learning Predictions via Randomized ExperimentsJinkun Lin, Anqi Zhang, Mathias Lécuyer, Jinyang Li 等ICML 2022 · 被引用 70 次
- Explaining Predictive Uncertainty with Information Theoretic Shapley ValuesDavid S. Watson, Joshua O'Hara, Niek Tax, Richard Mudd 等NeurIPS 2023 · 被引用 56 次
- The Rashomon Importance Distribution: Getting RID of Unstable, Single Model-based Variable ImportanceJon Donnelly, Srikar Katta, Cynthia Rudin, Edward P. BrowneNeurIPS 2023 · 被引用 41 次
- Marginal Contribution Feature Importance - an Axiomatic Approach for Explaining DataAmnon Catav, Boyang Fu, Yazeed Zoabi, Ahuva Weiss-Meilik 等ICML 2021 · 被引用 34 次
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