A general agnostic active learning algorithm

Dasgupta, Sanjoy, Hsu, Daniel J., Monteleoni, Claire

Neural Information Processing Systems 

We present an agnostic active learning algorithm for any hypothesis class of bounded VC dimension under arbitrary data distributions. Most previous workon active learning either makes strong distributional assumptions, or else is computationally prohibitive. Our algorithm extends the simple scheme of Cohn, Atlas, and Ladner [1] to the agnostic setting, using reductions tosupervised learning that harness generalization bounds in a simple but subtle manner. We provide a fallback guarantee that bounds the algorithm's label complexity by the agnostic PAC sample complexity.

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