Papers
Topics
Authors
Recent
Gemini 2.5 Flash
Gemini 2.5 Flash
119 tokens/sec
GPT-4o
56 tokens/sec
Gemini 2.5 Pro Pro
43 tokens/sec
o3 Pro
6 tokens/sec
GPT-4.1 Pro
47 tokens/sec
DeepSeek R1 via Azure Pro
28 tokens/sec
2000 character limit reached

Reinforcement Learning with Parameterized Actions (1509.01644v4)

Published 5 Sep 2015 in cs.AI and cs.LG

Abstract: We introduce a model-free algorithm for learning in Markov decision processes with parameterized actions-discrete actions with continuous parameters. At each step the agent must select both which action to use and which parameters to use with that action. We introduce the Q-PAMDP algorithm for learning in these domains, show that it converges to a local optimum, and compare it to direct policy search in the goal-scoring and Platform domains.

User Edit Pencil Streamline Icon: https://streamlinehq.com
Authors (3)
  1. Warwick Masson (1 paper)
  2. Pravesh Ranchod (3 papers)
  3. George Konidaris (71 papers)
Citations (202)

Summary

Reinforcement Learning with Parameterized Actions

The paper "Reinforcement Learning with Parameterized Actions" by Warwick Masson, Pravesh Ranchod, and George Konidaris introduces and evaluates an approach to reinforcement learning where actions are parameterized by continuous variables. This approach addresses the challenges arising from the dichotomy in traditional action spaces, which are typically either discrete or continuous. Parameterized actions bridge this gap by allowing discrete actions to have continuous parameters, thereby enabling more nuanced decision-making.

The authors propose a novel algorithm named Q-PAMDP, which stands out for its ability to work in environments with such parameterized action spaces—termed parameterized action Markov decision processes (PAMDPs). In PAMDPs, the critical task involves selecting a discrete action along with its corresponding continuous parameters, which introduces a two-level decision-making framework. The Q-PAMDP algorithm alternates learning policies for discrete actions and parameter selection, reaching a local optimum by following appropriate update rules.

An intriguing aspect of the paper is the comparison of Q-PAMDP with direct policy search methods in parameterized environments like the goal-scoring and Platform domains. The results indicate a superior performance of Q-PAMDP over direct policy searches and fixed-parameter SARSA. This empirical evidence suggests that Q-PAMDP efficiently optimizes action-selection policies in PAMDPs by taking advantage of the parameterization to achieve better control and adaptability in the action space.

The paper provides a theoretical foundation proving the convergence of Q-PAMDP to a local or global optimum under certain assumptions. This convergence is facilitated through the use of function approximation techniques for action-value function representation, ensuring that updates to policy and value functions are well-grounded mathematically. These theoretical results reinforce the algorithm's robustness and applicability in varied reinforcement learning scenarios.

The implications of this research are multifaceted. Practically, parameterized actions allow for more refined control strategies in complex environments, such as robotics and autonomous systems, where actions must be both discrete in type and continuous in execution control. Theoretically, this approach extends the scope of reinforcement learning to more accurately model environments where actions cannot be discretely isolated or need nuanced control.

Looking forward, the development of model-free algorithms like Q-PAMDP points towards a promising direction for reinforcement learning in complex systems. Future directions could involve extending the parameterization concepts to hierarchical or multi-agent environments, exploiting the variational possibilities that parameterized actions introduce. This paper sets a foundation for exploring more sophisticated reinforcement learning frameworks that balance the granularity of continuous spaces with the decisiveness of discrete actions.