Fast rates for the multi-armed bandit
published: Oct. 6, 2014, recorded: December 2013, views: 2204
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Since the seminal work of Lai and Robbins (1985) we know bandit strategies with normalized regret of order (i) 1/sqrt(T) for any stochastic bandit, and (ii) log(T) / T for 'benign' distributions. In Bubeck and Slivkins (2012) we designed a new strategy which extends property (i) to adversarial bandits while still having the fast rate given in (ii). I will present this algorithm and I will also discuss the possibility of even faster rates of order 1/T when extra information is available.
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