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Does Distributionally Robust Supervised Learning Give Robust Classifiers?

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arxiv 1611.02041 v6 pith:4SN7ARHR submitted 2016-11-07 stat.ML cs.LG

classification stat.MLcs.LG
keywords drslrobustdistributionlearningtrainingclassificationclassifierdata
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Distributionally Robust Supervised Learning (DRSL) is necessary for building reliable machine learning systems. When machine learning is deployed in the real world, its performance can be significantly degraded because test data may follow a different distribution from training data. DRSL with f-divergences explicitly considers the worst-case distribution shift by minimizing the adversarially reweighted training loss. In this paper, we analyze this DRSL, focusing on the classification scenario. Since the DRSL is explicitly formulated for a distribution shift scenario, we naturally expect it to give a robust classifier that can aggressively handle shifted distributions. However, surprisingly, we prove that the DRSL just ends up giving a classifier that exactly fits the given training distribution, which is too pessimistic. This pessimism comes from two sources: the particular losses used in classification and the fact that the variety of distributions to which the DRSL tries to be robust is too wide. Motivated by our analysis, we propose simple DRSL that overcomes this pessimism and empirically demonstrate its effectiveness.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Moment Alignment: Unifying Gradient and Hessian Matching for Domain Generalization

    cs.LG 2025-06 reject novelty 6.0 of 10

    A unified moment-alignment theory bounds target-domain error by cross-domain differences in loss derivatives, and the new CMA algorithm implements exact gradient and Hessian matching in closed form.

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