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When majority rules, minority loses: bias amplification of gradient descent

NeurIPS 2025 · Optimization › Implicit bias and generalization · approach: Implicit bias in linear networks · 0 citations (OpenAlex)

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Develops a perturbation-theoretic framework for majority-minority gradient descent, showing the full-data loss's critical points lie close to majority-only ("stereotypical") critical points, and that debiasing requires a lower-bounded extra training time, illustrated on CIFAR-10, EuroSAT and Adult.

Problem

Why standard gradient-based training under strong population and variance imbalance first learns majority-only (stereotypical) predictors and how long debiasing takes; theory of bias amplification is poorly understood.

Approach

Treats the full loss as L = L1 + L0 with L0 small in C2 norm, uses Kantorovich/Newton-type perturbation arguments to pair critical points of L with those of L1 (the stereotype gap), defines majority-training and majority-adverse zones, and derives lower bounds on the time needed to escape a stereotypical critical point (debiasing duration and catch-up overcost).

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Increase subgroup imbalanceCIFAR-10 models · CIFAR-10, κ=90%Catch-up overcost (%)Helped
Use a larger modelCIFAR-10 models · CIFAR-10, ζ=1%, κ=90%Catch-up overcost (%)Helped
Train until minority accuracy reaches the target, rather than stopping at global accuracyGradient-trained models · Imbalanced CIFAR-10, EuroSAT, and AdultTraining durationHelped
Use AdamW or XGBoost instead of the tested gradient-training approachImbalanced subgroup learning · Numerical experimentsRelative training increase for minority awarenessNo clear effect

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-10 EuroSAT Adult

Benchmarks: CIFAR-10 EuroSAT Adult

Metrics: training accuracy catch-up overcost average loss per group

Baselines: AdamW XGBoost

Builds on: Newton-Kantorovich theorem ridge regularization

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