Efficient SAGE Estimation via Causal Structure Learning

Abstract

The Shapley Additive Global Importance (SAGE) value is a theoretically appealing interpretability method that fairly attributes global importance to a model’s surplus performance contributions over an exponential number of feature sets. This is computationally expensive, particularly because estimating the surplus contributions requires sampling from conditional distributions. Thus, SAGE approximation algorithms only take a fraction of the feature sets into account. We propose d-SAGE, a method that accelerates SAGE approximation. d-SAGE is motivated by the observation that conditional independencies (CIs) between a feature and the model target imply zero surplus contributions, such that their computation can be skipped. To identify CIs, we leverage causal structure learning (CSL) to infer a graph that encodes (conditional) independencies in the data as d-separations. This is computationally more efficient because the expense of the one-time graph inference and the d-separation queries is negligible compared to the expense of surplus contribution evaluations. Empirically we demonstrate that d-SAGE enables the efficient and accurate estimation of SAGE values.

Cite

Text

Luther et al. "Efficient SAGE Estimation via Causal Structure Learning." Artificial Intelligence and Statistics, 2023.

Markdown

[Luther et al. "Efficient SAGE Estimation via Causal Structure Learning." Artificial Intelligence and Statistics, 2023.](https://mlanthology.org/aistats/2023/luther2023aistats-efficient/)

BibTeX

@inproceedings{luther2023aistats-efficient,
  title     = {{Efficient SAGE Estimation via Causal Structure Learning}},
  author    = {Luther, Christoph and König, Gunnar and Grosse-Wentrup, Moritz},
  booktitle = {Artificial Intelligence and Statistics},
  year      = {2023},
  pages     = {11650-11670},
  volume    = {206},
  url       = {https://mlanthology.org/aistats/2023/luther2023aistats-efficient/}
}