AI Bibliography
AI Bibliography |
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Lundberg, S. M., Erion, G., Chen, H., DeGrave, A., Prutkin, J. M., & Nair, B., et al.. (2020). From local explanations to global understanding with explainable ai for trees. Nature machine intelligence, 2(1), 2522–5839. |
| Resource type: Journal Article BibTeX citation key: Lundberg2020 View all bibliographic details  |
Categories: Artificial Intelligence, Cognitive Science, Computer Science, Data Sciences, Decision Theory, General Subcategories: Big data, Deep learning, Machine learning, Psychology of human-AI interaction Creators: Bansal, Chen, DeGrave, Erion, Himmelfarb, Katz, Lee, Lundberg, Nair, Prutkin Publisher: Collection: Nature machine intelligence |
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Tree-based machine learning models such as random forests, decision trees and gradient boosted trees are popular nonlinear predictive models, yet comparatively little attention has been paid to explaining their predictions. Here we improve the interpretability of tree-based models through three main contributions. (1) A polynomial time algorithm to compute optimal explanations based on game theory. (2) A new type of explanation that directly measures local feature interaction effects. (3) A new set of tools for understanding global model structure based on combining many local explanations of each prediction. We apply these tools to three medical machine learning problems and show how combining many high-quality local explanations allows us to represent global structure while retaining local faithfulness to the original model. These tools enable us to (1) identify high-magnitude but low-frequency nonlinear mortality risk factors in the US population, (2) highlight distinct population subgroups with shared risk characteristics, (3) identify nonlinear interaction effects among risk factors for chronic kidney disease and (4) monitor a machine learning model deployed in a hospital by identifying which features are degrading the model’s performance over time. Given the popularity of tree-based machine learning models, these improvements to their interpretability have implications across a broad set of domains.
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