Large Batch Experience Replay
This work provides theoretical foundations for replay buffer sampling in RL, addressing a bottleneck for researchers and practitioners, though it is incremental as it builds on existing prioritization methods.
The authors tackled the problem of non-uniform sampling in deep reinforcement learning replay buffers by framing it as an importance sampling task to derive a theoretically optimal distribution, which improved performance across Atari games and PyBullet environments compared to baseline agents and other prioritization schemes.
Several algorithms have been proposed to sample non-uniformly the replay buffer of deep Reinforcement Learning (RL) agents to speed-up learning, but very few theoretical foundations of these sampling schemes have been provided. Among others, Prioritized Experience Replay appears as a hyperparameter sensitive heuristic, even though it can provide good performance. In this work, we cast the replay buffer sampling problem as an importance sampling one for estimating the gradient. This allows deriving the theoretically optimal sampling distribution, yielding the best theoretical convergence speed. Elaborating on the knowledge of the ideal sampling scheme, we exhibit new theoretical foundations of Prioritized Experience Replay. The optimal sampling distribution being intractable, we make several approximations providing good results in practice and introduce, among others, LaBER (Large Batch Experience Replay), an easy-to-code and efficient method for sampling the replay buffer. LaBER, which can be combined with Deep Q-Networks, distributional RL agents or actor-critic methods, yields improved performance over a diverse range of Atari games and PyBullet environments, compared to the base agent it is implemented on and to other prioritization schemes.