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2006 NeurIPS NeurIPS 2006

Logarithmic Online Regret Bounds for Undiscounted Reinforcement Learning

We present a learning algorithm for undiscounted reinforcement learning. Our interest lies in bounds for the algorithm's online performance after some finite number of steps. In the spirit of similar methods already successfully applied for the exploration-exploitation tradeoff in multi-armed bandit problems, we use upper confidence bounds to show that our UCRL algorithm achieves logarithmic online regret in the number of steps taken with respect to an optimal policy.

🚀 Conference Pioneer - NeurIPS 2006
🌉 Interdisciplinary Bridge - Artificial Intelligence and Reinforcement Learning
📈 Trend Setter - Online Algorithms
🧭 Keyword Pioneer - optimal policy
🐣 Hot Topic Early Bird - multi-armed bandit

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