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Computationally efficient confidence intervals for cross-validated area under the ROC curve estimates.
Erin LeDell1, Maya Petersen1, Mark van der Laan1
1Division of Biostatistics, University of California, Berkeley, Berkeley, CA 94720, USA.
Estimating variance for cross-validated AUC is crucial but computationally expensive. This study introduces an efficient influence curve method as a faster alternative to bootstrapping for model performance evaluation.
Area of Science:
- Machine Learning
- Statistical Modeling
- Predictive Analytics
Background:
- Area Under the ROC Curve (AUC) is a standard metric for binary classification model performance.
- Cross-validation is frequently used with AUC to assess generalization to new data.
- Estimating the variance of cross-validated AUC is essential for evaluating estimate quality.
Purpose of the Study:
- To develop a computationally efficient method for estimating the variance of cross-validated AUC.
- To address the computational intractability of bootstrapping for large datasets or complex models.
- To provide a practical alternative for variance estimation in machine learning model evaluation.
Main Methods:
- Influence curve methodology applied to cross-validated AUC.
- Development of a computationally efficient algorithm for variance estimation.
- Comparison with traditional bootstrapping methods (where feasible).
Main Results:
- The proposed influence curve approach provides a computationally efficient variance estimate for cross-validated AUC.
- This method is particularly advantageous for massive datasets and complex prediction models where bootstrapping is infeasible.
- Demonstrated the accuracy and efficiency of the influence curve method.
Conclusions:
- The influence curve based approach offers a computationally tractable solution for variance estimation of cross-validated AUC.
- This method enhances the practical evaluation of predictive model performance, especially in resource-constrained settings.
- Facilitates more reliable assessment of model generalizability through efficient variance estimation.
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