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Differential Privacy without Sensitivity
Kentaro Minami, HItomi Arai, Issei Sato, Hiroshi Nakagawa
The exponential mechanism is a general method to construct a randomized estimator that satisfies ( ε, 0) -differential privacy. Recently, Wang et al. showed that the Gibbs posterior, which is a data-dependent probability distribution that contains the Bayesian posterior, is essentially equivalent to the exponential mechanism under certain boundedness conditions on the loss function. While the exponential mechanism provides a way to build an (ε, 0) -differential private algorithm, it requires boundedness of the loss function, which is quite stringent for some learning problems. In this paper, we focus on (ε,δ) -differential privacy of Gibbs posteriors with convex and Lipschitz loss functions. Our result extends the classical exponential mechanism, allowing the loss functions to have an unbounded sensitivity.
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