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On the generalization ability of on-line learning algorithms

 Nicolò Cesa-Bianchi, Alex Conconi and Claudio Gentile
  
 

Abstract:

In this paper we show that on-line algorithms for classification and regression can be naturally used to obtain hypotheses with good data-dependent tail bounds on their risk. Our results are proven without requiring complicated concentration-of-measure arguments and they hold for arbitrary on-line learning algorithms. Furthermore, when applied to concrete on-line algorithms, our results yield tail bounds that in many cases are comparable or better than the best known bounds.

 
 


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