LGAIOct 18, 2025

LANPO: Bootstrapping Language and Numerical Feedback for Reinforcement Learning in LLMs

arXiv:2510.16552v14 citationsh-index: 14
Originality Incremental advance
AI Analysis

This work addresses sample efficiency in LLM reinforcement learning, offering a robust method for integrating historical experiences, which is incremental but impactful for developing more effective learning agents.

The paper tackled the problem of inefficient reinforcement learning in large language models by proposing LANPO, a framework that separates language feedback for exploration and numerical rewards for optimization, resulting in significant improvements in test accuracy on mathematical reasoning benchmarks for 7B and 14B models compared to GRPO baselines.

Reinforcement learning in large language models (LLMs) often relies on scalar rewards, a practice that discards valuable textual rationale buried in the rollouts, forcing the model to explore \textit{de novo} with each attempt and hindering sample efficiency. While LLMs can uniquely learn from language feedback provided in-context, naively integrating on-line experiences into RL training presents a paradox: feedback from the same problem risks information leakage and memorization, while feedback from different problems often leads to behavior collapse due to irrelevant context. To resolve this tension, we propose \textbf{Language-And-Numerical Policy Optimization (LANPO)}, a framework that cleanly separates the roles of feedback: language guides exploration, while numerical rewards drive optimization. LANPO builds a dynamic experience pool from past trials and introduces two principles to ensure feedback is effective: \emph{Reward-Agnostic Reflection} for safe intra-sample self-correction and \emph{Relevant Abstraction} to distill generalizable lessons from inter-sample experiences. Across mathematical reasoning benchmarks, LANPO enables 7B and 14B models to significantly outperform strong baselines trained with GRPO in test accuracy. Our work provides a robust method for integrating historical experiences into the LLM RL loop, creating more effective and data-efficient learning agents.

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