Understanding Generalization through Decision Pattern Shift

TL;DR

This paper introduces Decision Pattern Shift (DPS), a new internal metric based on GradCAM patterns, to analyze and quantify neural network generalization failures across various scenarios.

Contribution

It proposes a novel internal decision pattern representation and the DPS metric, revealing systematic decision drift correlating with generalization gaps.

Findings

Decision patterns are highly structured and class-consistent.

DPS magnitude correlates strongly with generalization gap (Pearson r > 0.8).

DPS spectrum organizes diverse failure scenarios into a continuous trajectory.

Abstract

Understanding why deep neural networks (DNNs) fail to generalize to unseen samples remains a long-standing challenge. Existing studies mainly examine changes in externally observable factors such as data, representations, or outputs, yet offer limited insight into how a model's internal decision mechanism evolves from training to test. To address this gap, we introduce Decision Pattern Shift (DPS), a new perspective that defines generalization through the stability of internal decision patterns and quantifies failure as their deviation from those learned during training. Specifically, we represent each sample's decision pattern as a GradCAM-based channel-contribution vector, which captures how feature channels collectively support a prediction, and we propose the DPS metric to measure its discrepancy from the class-average pattern. Empirical analyses across multiple datasets and architectures show that, (i) decision patterns form a highly structured, class-consistent space with strong intra-class cohesion and low inter-class confusion, enabling direct analysis of a model's decision logic; (ii) the DPS magnitude correlates linearly with the generalization gap (nearly all Pearson r > 0.8), revealing generalization as a systematic drift in the model's internal decision mechanism; (iii) the DPS spectrum organizes diverse generalization degradation scenarios (covering ideal generalization, in-distribution degradation, domain shift, out-of-distribution, and shortcut learning) into a continuous trajectory, providing a unified explanation of their failure modes. These findings open up new possibilities for early generalization-risk detection, failure-mode diagnosis, and channel-level defect localization.