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Do It for HER: First-Order Temporal Logic Reward Specification in Reinforcement Learning (Extended Version)
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Do It for HER: First-Order Temporal Logic Reward Specification in Reinforcement Learning (Extended Version)

#Markov Decision Processes #LTLfMT #non-Markovian rewards #temporal logic #machine learning #arXiv #first-order logic

📌 Key Takeaways

  • Researchers introduced 'Do It for HER,' a framework for specifying non-Markovian rewards in reinforcement learning.
  • The system utilizes Linear Temporal Logic Modulo Theories over finite traces (LTLfMT) for higher expressiveness.
  • Unlike Boolean-based logic, this method uses first-order formulas to handle large and complex state spaces.
  • The framework allows agents to understand and act upon history-dependent tasks more effectively.

📖 Full Retelling

A team of researchers introduced a novel reinforcement learning framework called "Do It for HER" on the arXiv preprint server on February 11, 2025, to address the limitations of traditional reward systems in complex Markov Decision Processes (MDPs). The researchers developed this system to allow for the specification of non-Markovian rewards in environments with large state spaces, moving beyond simple Boolean predicates toward more sophisticated logical structures. By integrating these advanced specifications, the team aims to improve how autonomous agents learn and complete tasks that require memory and context-dependent decision-making. The core of the innovation lies in the use of Linear Temporal Logic Modulo Theories over finite traces, or LTLfMT. This mathematical approach serves as an extension of classical temporal logic, providing a more expressive language for defining goals and constraints. Unlike standard reinforcement learning models that rely on immediate, state-to-state rewards, LTLfMT allows for rewards based on the history of an agent's actions and the specific properties of the objects it interacts with. This effectively solves the "non-Markovian" challenge where the best action depends on past events rather than just the current snapshot of the environment. Furthermore, the framework's use of first-order formulas allows it to scale more effectively to large-scale environments. Traditional methods often struggle when the number of potential variables increases, but by using arbitrary first-order theories, the "Do It for HER" framework can handle complex attributes such as spatial relationships, numerical quantities, and object identities. This flexibility makes it particularly relevant for robotics and automated systems that must operate in the real world, where tasks are rarely as simple as reaching a single coordinate and often involve multi-step, conditional logic. Ultimately, this research represents a significant step forward in making artificial intelligence more capable of understanding complex human-defined instructions. By bridging the gap between high-level logical reasoning and low-level agent control, the authors provide a pathway for more reliable and interpretable machine learning models. The framework's ability to specify rewards through rigorous logic ensures that agents are not only more efficient but also adhere more closely to the intended behavior defined by their human operators.

🏷️ Themes

Artificial Intelligence, Reinforcement Learning, Formal Logic

📚 Related People & Topics

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Reinforcement learning

Reinforcement learning

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Markov decision process

Mathematical model for sequential decision making under uncertainty

A Markov decision process (MDP) is a mathematical model for sequential decision making when outcomes are uncertain. It is a type of stochastic decision process, and is often solved using the methods of stochastic dynamic programming. Originating from operations research in the 1950s, MDPs have since...

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📄 Original Source Content
arXiv:2602.06227v1 Announce Type: new Abstract: In this work, we propose a novel framework for the logical specification of non-Markovian rewards in Markov Decision Processes (MDPs) with large state spaces. Our approach leverages Linear Temporal Logic Modulo Theories over finite traces (LTLfMT), a more expressive extension of classical temporal logic in which predicates are first-order formulas of arbitrary first-order theories rather than simple Boolean variables. This enhanced expressiveness

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