[Paper] STARE: Surprisal-Guided Token-Level Advantage Reweighting for Policy Entropy Stability

Published: (June 17, 2026 at 12:13 PM EDT)
2 min read
Source: arXiv

Source: arXiv - 2606.19236v1

Overview

Reinforcement Learning with Verifiable Rewards algorithms like GRPO have emerged as the dominant post-training paradigm for complex reasoning in LLMs, yet commonly suffer from policy entropy collapse during training. We conduct a first-order gradient analysis of token-level entropy dynamics under GRPO and identify a token-level credit assignment mismatch: the per-token entropy variation decomposes into the product of the trajectory-level advantage and an entropy sensitivity function over the next-token distribution, yielding an advantage-surprisal four-quadrant structure and a near-criticality property. Motivated by it, we propose STARE (Surprisal-guided Token-level Advantage Reweighting for policy Entropy stability), which identifies entropy-critical token subsets via batch-internal surprisal quantiles, selectively reweights their effective advantages, and incorporates a target-entropy closed-loop gate for stable entropy regulation. Across model scales from 1.5B to 32B and three task families (Short CoT, Long CoT, and Multi-Turn Tool Use), STARE sustains stable RL training over thousands of steps while maintaining policy entropy within the target band. On AIME24 and AIME25, STARE outperforms DAPO and other competitive baselines by 4%-8% in average accuracy, with reflection tokens and response length growing in tandem, indicating sustained exploration-exploitation balance that further unlocks RL training potential.Code is available at https://github.com/hp-luo/STARE.

Key Contributions

This paper presents research in the following areas:

  • cs.LG
  • cs.AI
  • cs.CL

Methodology

Please refer to the full paper for detailed methodology.

Practical Implications

This research contributes to the advancement of cs.LG.

Authors

  • Haipeng Luo
  • Qingfeng Sun
  • Songli Wu
  • Can Xu
  • Wenfeng Deng
  • Han Hu
  • Yansong Tang

Paper Information

  • arXiv ID: 2606.19236v1
  • Categories: cs.LG, cs.AI, cs.CL
  • Published: June 17, 2026
  • PDF: Download PDF
0 views
Back to Blog

Related posts

Read more »