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Tighter Expected Generalization Error Bounds via Wasserstein Distance

NeurIPS 2021 · Learning theory and algorithms › Kernels and regression theory · approach: Information-theoretic generalization bounds · 24 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use single-letter Wasserstein distances between the hypothesis distribution given one sample and its marginalExpected generalization error bounds in the standard setting · Standard settingexpected generalization error boundHelped
Use single-letter Wasserstein distances instead of the corresponding relative-entropy or mutual-information boundsExpected generalization error bounds with bounded loss · Standard settingexpected generalization error boundHelped
Use random-subset Wasserstein distances instead of the corresponding relative-entropy boundsExpected generalization error bounds with bounded loss · Standard settingexpected generalization error boundHelped
Use single-letter Wasserstein bounds in place of full-dataset Wasserstein boundsGaussian location model · Gaussian location modelrate of expected generalization error bound: O(√(σ²d)/n) versus O(√(σ²d/n))Helped
Use single-letter Wasserstein bounds in place of single-letter mutual-information boundsExpected generalization error bounds in the randomized-subsample setting · Randomized-subsample settingexpected generalization error boundHelped
Use randomized-subsample random-subset Wasserstein bounds rather than the single-letter boundExpected generalization error bounds in the randomized-subsample setting · Randomized-subsample settingexpected generalization error boundHurt
Use the backward channel and Lipschitz geometry of the sample spaceExpected generalization error bounds · Standard settingexpected generalization error boundHelped
Use bounded loss and the discrete metric to derive total-variation boundsStandard-setting relative-entropy generalization bounds · Standard settingvacuity of expected generalization error boundHelped

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