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One Subgoal at a Time: Zero-Shot Generalization to Arbitrary Linear Temporal Logic Requirements in Multi-Task Reinforcement Learning

Created by
  • Haebom

Author

Zijian Guo, Ilker I\c{s}{\i}k, HM Sabbir Ahmad, Wenchao Li

Outline

This paper proposes GenZ-LTL, a novel method utilizing Linear Temporal Logic (LTL) to address the generalization problem of Reinforcement Learning (RL) with complex, time-consuming task objectives and safety constraints. To overcome the limitations of existing methods, which struggle to handle nested, long-term tasks and safety constraints and fail to find alternatives when subgoals are unattainable, GenZ-LTL leverages the structure of Büchi automata to decompose LTL task specifications into a series of reach-avoid subgoals. Unlike conventional methods that condition the subgoal sequence, GenZ-LTL achieves zero-shot generalization by solving subgoals one by one using a safe RL formulation . Furthermore, it introduces a novel subgoal-induced observation reduction technique to mitigate the exponential complexity of subgoal-state combinations under realistic assumptions. Experimental results demonstrate that GenZ-LTL significantly outperforms existing methods in zero-shot generalization.

Takeaways, Limitations

Takeaways:
We present GenZ-LTL, a novel method that enables zero-shot generalization for LTL specifications.
Handling complex LTL job specifications through Büchi automation-based subgoal decomposition.
Improving zero-shot generalization performance by solving sub-goals one by one.
Complexity reduction through sub-goal-induced observation reduction techniques.
Experimentally proven to have superior zero-shot generalization performance compared to existing methods.
Limitations:
Further review of the realistic assumptions of the proposed sub-goal-induced observation reduction technique is needed.
Further experiments are needed to investigate generalization performance in various RL environments.
Possible performance degradation for certain types of LTL specifications (although not explicitly stated, it may be difficult to guarantee perfect generalization to all LTL specifications).
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