LGCVJun 13, 2024

Assessing Model Generalization in Vicinity

arXiv:2406.09257v1
Originality Incremental advance
AI Analysis

This work addresses the need for more reliable unsupervised evaluation metrics for model generalization in machine learning, though it is incremental as it builds upon existing indicators like average confidence and effective invariance.

The paper tackles the problem of evaluating classification model generalization on out-of-distribution data without ground truth labels by proposing a vicinal risk proxy (VRP) method that incorporates neighboring test sample responses, which consistently improves correlation with model accuracy over existing baselines, achieving stronger results on challenging test sets.

This paper evaluates the generalization ability of classification models on out-of-distribution test sets without depending on ground truth labels. Common approaches often calculate an unsupervised metric related to a specific model property, like confidence or invariance, which correlates with out-of-distribution accuracy. However, these metrics are typically computed for each test sample individually, leading to potential issues caused by spurious model responses, such as overly high or low confidence. To tackle this challenge, we propose incorporating responses from neighboring test samples into the correctness assessment of each individual sample. In essence, if a model consistently demonstrates high correctness scores for nearby samples, it increases the likelihood of correctly predicting the target sample, and vice versa. The resulting scores are then averaged across all test samples to provide a holistic indication of model accuracy. Developed under the vicinal risk formulation, this approach, named vicinal risk proxy (VRP), computes accuracy without relying on labels. We show that applying the VRP method to existing generalization indicators, such as average confidence and effective invariance, consistently improves over these baselines both methodologically and experimentally. This yields a stronger correlation with model accuracy, especially on challenging out-of-distribution test sets.

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