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Cryptographic Limitations on Polynomial-Time a Posteriori Query Learning

机译:多项式时间后后验查询学习的加密限制

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We investigate the polynomial-time learnability by using examples and membership queries. Angluin and Kharitonov proved that various concept classes (e.g., Boolean formulae, non-deterministic finite automata) are not polynomial-time learnable in this learning model based on a public-key encryption scheme with a certain security (i.e., IND-CCA1). As a stronger learning model, we consider an a posteriori query learning model, and show that it is indeed stronger than the above learning model if a one-way function exists. Nevertheless, from a secure encryption scheme, we prove that many natural classes containing Boolean formula concept class is not polynomial-time learnable even in this stronger learning model. The security of an encryption scheme used in this paper is weaker than the one used by Angluin and Kharitonov.
机译:我们通过使用示例和隶属查询来调查多项式时间学习性。 Angluin和Kharitonov证明了各种概念类(例如,布尔公式,非确定性有限自动机)不是基于具有特定安全性的公共密钥加密方案(即Id-CCA1)的公共密钥加密方案中的多项式时间。作为更强大的学习模型,我们考虑一个后验查询学习模型,并且如果存在单向功能,它确实比上述学习模型更强。然而,从安全的加密方案中,我们证明了许多包含布尔公式概念类的自然类,即使在这种更强大的学习模型中,也不是多项式时光。本文使用的加密方案的安全性比Angluin和Kharitonov所用的加密方案较弱。

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