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CAMEO: Curiosity Augmented Metropolis for Exploratory Optimal Policies

arXiv 2205.09433 ↗First posted 19 May 2022cs.LG cs.AIcited by 0

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Abstract (arXiv)

Reinforcement Learning has drawn huge interest as a tool for solving optimal control problems. Solving a given problem (task or environment) involves converging towards an optimal policy. However, there might exist multiple optimal policies that can dramatically differ in their behaviour; for example, some may be faster than the others but at the expense of greater risk. We consider and study a distribution of optimal policies. We design a curiosity-augmented Metropolis algorithm (CAMEO), such that we can sample optimal policies, and such that these policies effectively adopt diverse behaviours, since this implies greater coverage of the different possible optimal policies. In experimental simulations we show that CAMEO indeed obtains policies that all solve classic control problems, and even in the challenging case of environments that provide sparse rewards. We further show that the different policies we sample present different risk profiles, corresponding to interesting practical applications in interpretability, and represents a first step towards learning the distribution of optimal policies itself.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 8 of its 16 references that are in the map. First posted on arXiv 19 May 2022.

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References · 8

  1. 2022Generative Adversarial Networkscited by 5,603
  2. 2013Playing Atari with Deep Reinforcement Learningcited by 3,211
  3. 2016Generative Adversarial Imitation Learningcited by 1,576
  4. 2017Curiosity-driven Exploration by Self-supervised Predictioncited by 1,173
  5. 2016A Connection between Generative Adversarial Networks, Inverse Reinforcement Learning, and Energy-Based Modelscited by 167
  6. 2016Connecting Generative Adversarial Networks and Actor-Critic Methodscited by 49
  7. 2021A survey of Monte Carlo methods for noisy and costly densities with application to reinforcement learning and ABCcited by 8
  8. 2022Optimality in Noisy Importance Samplingcited by 2

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