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Online Learning of k-CNF Boolean Functions

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Authors

Veness, Joel
Hutter, Marcus
Orseau, Laurent
Bellemare, Marc

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AAAI Press

Abstract

This paper revisits the problem of learning a k-CNF Boolean function from examples, for fixed k, in the context of online learning under the logarithmic loss. We give a Bayesian interpretation to one of Valiant’s classic PAC learning algorithms, which we then build upon to derive three efficient, online, probabilistic, supervised learning algorithms for predicting the output of an unknown k-CNF Boolean function. We analyze the loss of our methods, and show that the cumulative log-loss can be upper bounded by a polynomial function of the size of each example.

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Exploiting Symmetries by Planning for a Descriptive Quotient

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Open Access

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