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Query Complexity of Bayesian Private Learning

NeurIPS 2018 · Learning theory and algorithms › Sample complexity · approach: Learning halfspaces under noise · 12 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Replicated Bisection instead of a single bisection searchBayesian Private Learning · one-dimensional target estimation with privacy level Lquery complexity: L\log(1/\veps) - L(\log L -1)-1Mixed
Require privacy level L while maintaining ε-accuracyBayesian Private Learning · one-dimensional target estimationquery complexity lower bound: L\log(1/\veps) - L\log(2/\delta)- 3L\log\log(\delta/\veps)Hurt
Increase privacy level LBayesian Private Learning · fixed δ as ε → 0query complexity: N(\veps, \delta, L) \sim L\log(1/\veps)Hurt
Use a proportional-sampling adversary estimator, sampling intervals in proportion to their query countsBayesian Private Learning lower-bound analysis · discrete target estimationadversary probability of correct estimation: \frac{1}{n}\lt[ (1-\nu) \log(\delta/\veps) - h(\nu)\rt]Helped
Extend replicated search to d-dimensional hyperplane queriesBayesian Private Learning · d-dimensional target estimationquery complexity: dL\log(1/\veps) - L\log L + dL^{1/d} \leq dL\log(1/\veps) - L(\log L -1)Mixed
Apply the one-dimensional proportional-sampling lower-bound argument to hyperplane queriesBayesian Private Learning · d-dimensional target estimationquery complexity lower bound: c_1 \delta^{d-1} L \log(\delta/\veps) - c_2 LHurt
Allow the adversary to observe only a partial or perturbed version of the queriesBayesian Private Learning · partial adversary observationquery complexity lower boundHurt

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