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Optimal Transport Reweighting for Robust Learning under Spurious Correlations and Label Noise
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Proposes POTER, an optimal-transport reweighting method that derives per-sample importance from class-conditioned OT dual potentials between training data and a validation-built reference, enabling single-stage ERM robust to spurious correlations and label noise.
Problem
Worst-group accuracy under subpopulation shift from spurious correlations degrades further under label noise, since loss-based sample selection picks up mislabeled samples; group labels are only available on a limited validation set.
Approach
Derive sample weights from class-conditioned OT dual potentials between the noisy training empirical distribution and a reference distribution built from validation group annotations, then apply a KL-regularized closed-form exponential reweighting for a single ERM stage, avoiding loss-based selection and retraining.
Key results
- On Waterbirds at 30% symmetric label noise, POTER reaches 85.3% worst-group accuracy vs 68.9% for KNN-RAD.
- On CelebA at 30% symmetric label noise, POTER reaches 78.2% worst-group accuracy vs 70.2% for KNN-RAD.
- Under standard benchmarks POTER gets 72.5 (CMNIST), 90.9 (Waterbirds), 90.4 (CelebA) worst-group accuracy, best among validation-label-only methods on those three datasets (CivilComments 71.0 vs 72.9 for LEIA).
Surprising findings
- KNN-RAD falls from 88.1% to 7.5% worst-group accuracy on Waterbirds as subgroup-concentrated noise rises from 10% to 60%.
- Group DRO drops from 90.6% to 52.2% on Waterbirds at 30% symmetric label noise.
Limitations
- Depends on a representative, class-labeled validation set with group annotations; missing validation subgroups remain an open challenge.
- No finite-sample generalization guarantee for the weighted ERM classifier.
- On CivilComments POTER is slightly behind the best validation-label baseline (71.0 vs 72.9).
Experimental setup
Datasets: CMNIST Waterbirds CelebA CivilComments
Benchmarks: CMNIST Waterbirds CelebA CivilComments
Metrics: worst-group accuracy average accuracy
Baselines: ERM Group DRO LISA DFR PDE JTT CnC SSA AFR GIC LEIA KNN-RAD
Builds on: Sinkhorn algorithm Kantorovich duality Group DRO AFR KNN-RAD JTT
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