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Auditing $f$-Differential Privacy in One Run
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abstract
Empirical auditing has emerged as a means of catching some of the flaws in the implementation of privacy-preserving algorithms. Existing auditing mechanisms, however, are either computationally inefficient requiring multiple runs of the machine learning algorithms or suboptimal in calculating an empirical privacy. In this work, we present a tight and efficient auditing procedure and analysis that can effectively assess the privacy of mechanisms. Our approach is efficient; similar to the recent work of Steinke, Nasr, and Jagielski (2023), our auditing procedure leverages the randomness of examples in the input dataset and requires only a single run of the target mechanism. And it is more accurate; we provide a novel analysis that enables us to achieve tight empirical privacy estimates by using the hypothesized $f$-DP curve of the mechanism, which provides a more accurate measure of privacy than the traditional $\epsilon,\delta$ differential privacy parameters. We use our auditing procure and analysis to obtain empirical privacy, demonstrating that our auditing procedure delivers tighter privacy estimates.
Forward citations
Cited by 3 Pith papers
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Sequential Auditing for f-Differential Privacy
A new sequential auditor for f-differential privacy adaptively chooses its sample size, detects violations across the whole privacy tradeoff curve, and holds a user-set false-rejection rate.
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Tight Privacy Audit in One Run
A one-run privacy audit claims tight lower bounds for general DP algorithms, but the core dominance proof is invalid.
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UniAud: A Unified Auditing Framework for High Auditing Power and Utility with One Training Run
UniAud uses synthetic uncorrelated canaries and self-comparison inference to reach near-optimal empirical epsilon lower bounds in one black-box DP audit run, while UniAud++ improves the utility-auditing trade-off via ...
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