Revisiting the Test-Time Scaling of o1-like Models: Do they Truly Possess Test-Time Scaling Capabilities?
Zhiyuan Zeng, Qinyuan Cheng, Zhangyue Yin, Yunhua Zhou, Xipeng Qiu
TL;DR
The study questions the existence of true test-time scaling in o1-like models by analyzing the impact of chain-of-thought length on accuracy in QwQ, R1, and LIMO. It uncovers that longer CoTs do not reliably improve performance and are often associated with increased self-revision that degrades results, especially for weaker variants. Parallel scaling demonstrates superior coverage and scalability over sequential revisions, leading to the development of Shortest Majority Vote, which uses solution-length-aware voting to boost test-time scalability. The findings offer practical guidance for inference-time strategies on open-source reasoning models and highlight the importance of self-revision dynamics in designing scalable evaluation protocols.
Abstract
The advent of test-time scaling in large language models (LLMs), exemplified by OpenAI's o1 series, has advanced reasoning capabilities by scaling computational resource allocation during inference. While successors like QwQ, Deepseek-R1 (R1) and LIMO replicate these advancements, whether these models truly possess test-time scaling capabilities remains underexplored. This study found that longer CoTs of these o1-like models do not consistently enhance accuracy; in fact, correct solutions are often shorter than incorrect ones for the same questions. Further investigation shows this phenomenon is closely related to models' self-revision capabilities - longer CoTs contain more self-revisions, which often lead to performance degradation. We then compare sequential and parallel scaling strategies on QwQ, R1 and LIMO, finding that parallel scaling achieves better coverage and scalability. Based on these insights, we propose Shortest Majority Vote, a method that combines parallel scaling strategies with CoT length characteristics, significantly improving models' test-time scalability compared to conventional majority voting approaches.
