Does Your Reasoning Model Implicitly Know When to Stop Thinking?
Zixuan Huang, Xin Xia, Yuxi Ren, Jianbin Zheng, Xuanda Wang, Zhixia Zhang, Hongyan Xie, Songshi Liang, Zehao Chen, Xuefeng Xiao, Fuzhen Zhuang, Jianxin Li, Yikun Ban, Deqing Wang
TL;DR
The paper tackles the inefficiency of long, redundant CoTs in large reasoning models by revealing that models implicitly know when to stop, a capability obscured by current sampling paradigms. It introduces SAGE, a self-aware, step-wise sampling strategy that uncovers concise, high-confidence reasoning paths, and extends it with SAGE-RL to integrate these patterns into RLVR-based inference. Across six challenging mathematical benchmarks, SAGE and SAGE-RL deliver consistent improvements in pass@1 and token efficiency, while reducing unnecessary reasoning steps and even lowering inference latency in practical settings. The work demonstrates a practical path to combining efficient reasoning with strong accuracy, potentially enabling real-time deployment of LRMs on complex domains.
Abstract
Recent advancements in large reasoning models (LRMs) have greatly improved their capabilities on complex reasoning tasks through Long Chains of Thought (CoTs). However, this approach often results in substantial redundancy, impairing computational efficiency and causing significant delays in real-time applications. Recent studies show that longer reasoning chains are frequently uncorrelated with correctness and can even be detrimental to accuracy. In a further in-depth analysis of this phenomenon, we surprisingly uncover and empirically verify that LRMs implicitly know the appropriate time to stop thinking, while this capability is obscured by current sampling paradigms. Motivated by this, we introduce SAGE (Self-Aware Guided Efficient Reasoning), a novel sampling paradigm that unleashes this efficient reasoning potential. Furthermore, integrating SAGE as mixed sampling into group-based reinforcement learning (SAGE-RL) enables SAGE-RL to effectively incorporate SAGE-discovered efficient reasoning patterns into standard pass@1 inference, markedly enhancing both the reasoning accuracy and efficiency of LRMs across multiple challenging mathematical benchmarks.
