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On Optimal Differentially Private Mechanisms for Count-Range Queries

机译:最优差异民营机制的计数范围查询

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摘要

While there is a large and growing body of literature on differentially private mechanisms for answering various classes of queries, to the best of our knowledge “count-range” queries have not been studied. These are a natural class of queries that ask “is the number of rows in a relation satisfying a given predicate between two integers θ1 and θ2?” Such queries can be viewed as a simple form of SQL “having” queries. We begin by developing a provably optimal differentially private mechansim for count-range queries for a single consumer. For count queries (in contrast to count-range queries), Ghosh et al. [] have provided a differentially private mechanism that simultaneously maximizes utility for multiple consumers. This raises the question of whether such a mechanism exists for count-range queries. We prove that the answer is no — for count range queries, no such mechanism exists. However, perhaps surprisingly, we prove that such a mechanism does exist for “threshold” queries, which are simply count-range queries for which either θ1 = 0 or θ2 = +∞. Furthermore, we prove that this mechanism is a two-approximation for general count-range queries.
机译:尽管有大量关于差异化私有机制来回答各种类型查询的文献,但据我们所知,尚未研究“计数范围”查询。这是一类自然的查询,询问“满足两个整数θ1和θ2之间的给定谓词的关系中的行数吗?”此类查询可以视为SQL“具有”查询的一种简单形式。我们首先针对单个消费者的计数范围查询开发一种可证明的最佳差分私有机制。对于计数查询(与计数范围查询相反),Ghosh等人。 []提供了一种差分私有机制,该机制同时使多个消费者的效用最大化。这就提出了这样一个问题:计数范围查询是否存在这种机制。我们证明答案是否定的-对于计数范围查询,不存在这样的机制。但是,也许令人惊讶的是,我们证明了这种机制确实适用于“阈值”查询,即阈值查询只是θ1= 0或θ2= +∞的计数范围查询。此外,我们证明了这种机制对于一般的计数范围查询来说是两个近似值。

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