Primary Area: learning theory
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Keywords: algorithmic stability; generalization bound
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Abstract: One of the central problems of statistical learning theory is quantifying the generalization ability of learning algorithms within a probabilistic framework. Algorithmic stability is a powerful tool for deriving generalization bounds, however, it typically builds on a critical assumption that losses are bounded. In this paper, we relax this condition to unbounded loss functions with subweibull diameter. This gives new generalization bound for algorithmic stability and also includes existing results of subgaussian and subexponential diameters as specific cases. Our main probabilistic result is a general concentration inequality for subweibull random variables, which may be of independent interest.
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Supplementary Material: pdf
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Submission Number: 5181
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