Guillaume Buthmann, Tomoya Sakai, et al.
ICASSP 2025
This article provides a characterization of bias for evaluation metrics in classification (e.g., Information Gain, Gini, χ2, etc.). Our characterization provides a uniform representation for all traditional evaluation metrics. Such representation leads naturally to a measure for the distance between the bias of two evaluation metrics. We give a practical value to our measure by observing the distance between the bias of two evaluation metrics and its correlation with differences in predictive accuracy when we compare two versions of the same learning algorithm that differ in the evaluation metric only. Experiments on real-world domains show how the expectations on accuracy differences generated by the distance-bias measure correlate with actual differences when the learning algorithm is simple (e.g., search for the best single feature or the best single rule). The correlation, however, weakens with more complex algorithms (e.g., learning decision trees). Our results show how interaction among learning components is a key factor to understand learning performance.
Guillaume Buthmann, Tomoya Sakai, et al.
ICASSP 2025
R. Sebastian, M. Weise, et al.
ECPPM 2022
Ismail Akhalwaya, Shashanka Ubaru, et al.
ICLR 2024
Giuseppe Romano, Aakrati Jain, et al.
ECTC 2025