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 pieter abbeel






Supplementary material: Enhanced Meta Reinforcement Learning using Demonstrations in Sparse Reward Environments

Neural Information Processing Systems

We will use the well known Performance Difference Lemma [16] in our analysis. We can obtain a performance difference lemma for the meta-policies as follows. Here, we get (a)is from Assumption 3.1 from which we have P In this section, we describe all the simulation and real-world environments in detail. B.1 Simulation Environments Point 2DNavigation: Point 2DNavigation [9] is a 2 dimensional goal reaching environment with S R2, A R2, and the following dynamics, xt+1 = xt +dxt, yt+1 = xt +dyt, such that dx2t +dy2t 0.12 Where xt and yt are the x and y location of the agent, dxt and dyt are the actions taken which correspond to the displacement in the x and y direction respectively, all taken at time step t. The goals are located on a semi circle of radius 2, and the episode terminates when the agent reaches the goal or spends more than 100time steps in the environment.






Doubly Robust Augmented Transfer for Meta-Reinforcement Learning

Neural Information Processing Systems

RL problems through the idea of "learning to learn". Current meta-RL methods can be classified in to two categories. These methods mainly differ in their ways of inference [3, 4, 20]. The other line follows the technique of relabeling that enables sample reuse across tasks, i.e., learning a task Packer et al. apply hindsight relabeling for meta-RL, and propose hindsight task relabeling (HTR) to relabel the trajectories Taking a step further than hindsight relabelling, Wan et al. introduce additionally foresight Huang et al. derive a general form of policy gradient from DR value estimator [29], whereas a DR off-policy actor-critic Kallus et al. propose the doubly robust method to find a robust policy that can Depending on the knowledge to be transferred, these methods in RL can be roughly divided into classes including sampled transitions [32, 33], learned policies or value networks [34, 35, 36, 37], features [38, 39, 40], and skills [41, 42]. Doubly Robust Property for Direct Use of Doubly Robust Estimator We show the doubly robust property of the DR estimator for value function in Eq. (5) in the main text, as follows.