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Adversarial Resilience in Sequential Prediction via Abstention

NeurIPS 2023 · Adversarial robustness and security › Certified and empirical robustness · approach: Attack evaluation and defense critique

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Allow abstention on adversarial examples and measure error by mistakes plus abstentions on non-adversarial examplesSequential prediction with adversarial injections · Adversarial injections, known marginalmisclassification error: d^2 \log THelped
Use higher-order shattering probabilities rather than only the disagreement regionLevel-based learner · Adversarial injections, known marginalabstention error: 6dHelped
Use a reference function and modified leave-one-out disagreement to decide whether to predict or abstainStructure-based learner · Adversarial injections, unknown marginal, VC dimension 1misclassification error: 2 \sqrt{T \log T}Helped
Use a reference function and modified leave-one-out disagreement to decide whether to predict or abstainStructure-based learner · Adversarial injections, unknown marginal, VC dimension 1abstention error: \sqrt{T\log T}Helped
Use the smallest enclosing rectangle and the α-based rule for uncertain examplesStructure-based rectangle learner · Adversarial injections, unknown marginal, axis-aligned rectangles in \mathbb{R}^pmisclassification error: \sqrt{pT \log T}Helped
Use the smallest enclosing rectangle and the α-based rule for uncertain examplesStructure-based rectangle learner · Adversarial injections, unknown marginal, axis-aligned rectangles in \mathbb{R}^pabstention error: 2\sqrt{pT\log T} + 2p \log THelped
Abstain on the disagreement region and predict only where consistent hypotheses agreeDisagreement-based learner · Adversarial injections, thresholds in one dimensionmisclassification error: 0Helped
Use interval structure to predict when an example lies between two examples with the same label, abstaining otherwiseInterval strategy · Adversarial injections, d-intervals in one dimensionmisclassification error: \le 2dHelped

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