Abstract

A central problem in artificial intelligence is to choose actions to maximize reward in a partially observable, uncertain environment. To do so, we must learn an accurate environment model, and then plan to maximize reward. Unfortunately, learning algorithms often recover a model that is too inaccurate to support planning or too large and complex for planning to succeed; or they require excessive prior domain knowledge or fail to provide guarantees such as statistical consistency. To address this gap, we propose a novel algorithm which provably learns a compact, accurate model directly from sequences of action-observation pairs. We then evaluate the learner by closing the loop from observations to actions. In more detail, we present a spectral algorithm for learning a predictive state representation (PSR), and evaluate it in a simulated, vision-based mobile robot planning task, showing that the learned PSR captures the essential features of the environment and enables successful and efficient planning. Our algorithm has several benefits which have not appeared together in any previous PSR learner: it is computationally efficient and statistically consistent; it handles high-dimensional observations and long time horizons; and, our close-the-loop experiments provide an end-to-end practical test.

Highlights

  • We propose a novel algorithm for learning a variant of Predictive State Representations (PSRs) [12] directly from execution traces

  • We propose a novel algorithm for learning a variant of PSRs [12] directly from execution traces

  • Our algorithm is closely related to subspace identification for linear dynamical systems (LDSs) [15] and spectral algorithms for Hidden Markov Models (HMMs) [5] and reduced-rank HMMs [13]

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Summary

Introduction

We propose a novel algorithm for learning a variant of PSRs [12] directly from execution traces. We show that the learned state space compactly captures the essential features of the environment, allows accurate prediction, and enables successful and efficient planning.

Results
Conclusion
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