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Explaining epsilon in local differential privacy through the lens of quantitative information flow
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The study of leakage measures for privacy has been a subject of intensive research and is an important aspect of understanding how privacy leaks occur in computer systems. Differential privacy has been a focal point in the privacy community for some years and yet its leakage characteristics are not completely understood. In this paper we bring together two areas of research -- information theory and the g-leakage framework of quantitative information flow (QIF) -- to give an operational interpretation for the epsilon parameter of local differential privacy. We find that epsilon emerges as a capacity measure in both frameworks; via (log)-lift, a popular measure in information theory; and via max-case g-leakage, which we introduce to describe the leakage of any system to Bayesian adversaries modelled using ``worst-case'' assumptions under the QIF framework. Our characterisation resolves an important question of interpretability of epsilon and consolidates a number of disparate results covering the literature of both information theory and quantitative information flow.
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Cited by 1 Pith paper
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Comparing privacy notions for protection against reconstruction attacks in machine learning
Bayes' capacity, not the DP epsilon parameter, is shown to track how well Gaussian and von Mises-Fisher noise mechanisms resist gradient-based reconstruction attacks.
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