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This paper addresses the problem of multiclass classification with corrupted or noisy bandit feedback. In this setting, the learner may not receive true feedback. Instead, it receives feedback that has been flipped with some non-zero probability. We propose a novel approach to deal with noisy bandit feedback based on the unbiased estimator technique. We further offer a method that can efficiently estimate the noise rates, thus providing an end-to-end framework. The proposed algorithm enjoys a mistake bound of the order of $O(sqrt{T})$ in the high noise case and of the order of $O(T^{ icefrac{2}{3}})$ in the worst case. We show our approachs effectiveness using extensive experiments on several benchmark datasets.
This paper introduces a new online learning framework for multiclass classification called learning with diluted bandit feedback. At every time step, the algorithm predicts a candidate label set instead of a single label for the observed example. It
In many real-world applications, multiple agents seek to learn how to perform highly related yet slightly different tasks in an online bandit learning protocol. We formulate this problem as the $epsilon$-multi-player multi-armed bandit problem, in wh
We formulate a new problem at the intersectionof semi-supervised learning and contextual bandits,motivated by several applications including clini-cal trials and ad recommendations. We demonstratehow Graph Convolutional Network (GCN), a semi-supervis
We consider the problem of learning in episodic finite-horizon Markov decision processes with an unknown transition function, bandit feedback, and adversarial losses. We propose an efficient algorithm that achieves $mathcal{tilde{O}}(L|X|sqrt{|A|T})$
We consider the online multiclass linear classification under the bandit feedback setting. Beygelzimer, P{a}l, Sz{o}r{e}nyi, Thiruvenkatachari, Wei, and Zhang [ICML19] considered two notions of linear separability, weak and strong linear separability