LGMLNov 15, 2018

Neural Predictive Belief Representations

arXiv:1811.06407v282 citations
Originality Incremental advance
AI Analysis

This work addresses the problem of representation learning for AI agents in partially observable domains, where uncertainty is crucial for decision-making, but it is incremental as it builds on existing contrastive predictive coding methods.

The paper tackled learning belief representations in partially observable environments using neural networks, showing that one-step frame prediction and contrastive predictive coding variants can encode both state information and its uncertainty, with multi-step predictions and action-conditioning being critical in complex settings.

Unsupervised representation learning has succeeded with excellent results in many applications. It is an especially powerful tool to learn a good representation of environments with partial or noisy observations. In partially observable domains it is important for the representation to encode a belief state, a sufficient statistic of the observations seen so far. In this paper, we investigate whether it is possible to learn such a belief representation using modern neural architectures. Specifically, we focus on one-step frame prediction and two variants of contrastive predictive coding (CPC) as the objective functions to learn the representations. To evaluate these learned representations, we test how well they can predict various pieces of information about the underlying state of the environment, e.g., position of the agent in a 3D maze. We show that all three methods are able to learn belief representations of the environment, they encode not only the state information, but also its uncertainty, a crucial aspect of belief states. We also find that for CPC multi-step predictions and action-conditioning are critical for accurate belief representations in visually complex environments. The ability of neural representations to capture the belief information has the potential to spur new advances for learning and planning in partially observable domains, where leveraging uncertainty is essential for optimal decision making.

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