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[ARTICLE · art-66409] src=arxiv.org ↗ pub= topic=machine-learning verified=true sentiment=· neutral

Orthogonal Gradient Constraints Shape Noisy-Label Memorization Dynamics

A new study on arXiv (2607.16231v1) evaluates OrthoGrad, a geometric intervention that removes the radial component of weight gradients during optimizer updates, in noisy-label image classification. On MNIST with small-data regimes, OrthoGrad improves test accuracy for CNNs while reducing corrupted-label fitting, but on CIFAR-10 with ResNet-18 it alters memorization trajectories without preventing eventual noisy-label memorization. The findings show that orthogonal update constraints are regime-dependent and serve as a useful diagnostic for studying learning dynamics.

read1 min views2 publishedJul 21, 2026

arXiv:2607.16231v1 Announce Type: new Abstract: Modern neural networks can fit corrupted training labels, making noisy-label learning a useful setting for studying memorization-driven overfitting. Most regularization methods modify the objective, architecture, or data distribution; here we instead study a geometric intervention on the optimizer update itself. We evaluate OrthoGrad, which removes the component of each weight gradient parallel to the current weight vector, in noisy-label image classification. On MNIST with small-data regimes, OrthoGrad improves test accuracy most clearly for CNNs while reducing corrupted-label fitting. Mechanism diagnostics based on weight norms and gradient-weight cosine similarity suggest that the projection has the strongest effect when the raw gradient contains a nontrivial radial component, and becomes weaker in larger-data regimes where gradients are already nearly orthogonal to weights. Additional CIFAR-10 ResNet-18 experiments show that the method can alter memorization trajectories but does not prevent eventual noisy-label memorization. These results support orthogonal update constraints as a useful diagnostic for studying learning dynamics, while showing that OrthoGrad is regime-dependent rather than universally regularizing.

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