构建可持续升级的推理基准,测试大模型真实逻辑能力极限
Nondeterministic Polynomial-time Problem Challenge: An Ever-Scaling Reasoning Benchmark for LLMs
- 设计动态扩展的难题生成与评估系统,对抗模型过拟合
- 顶尖模型在复杂问题上表现下降至10%以下,验证基准强度
- 适合研究模型推理瓶颈、评测长期能力演进的研究者
推理是大语言模型的核心能力。由于大模型快速进步,现有评测基准面临两大问题:一是在一年内被轻易突破,二是容易被破解。为此,我们提出可持续扩展的评测理念,使基准在复杂度、实例多样性、防破解和真实覆盖性上持续增强。本文提出非确定性多项式问题挑战(NPPC),一个面向大模型的持续升级推理基准。NPPC包含三个模块:i)npgym,统一接口支持25种经典NP完全问题,可生成任意数量、任意复杂度的实例;ii)npsolver,通过API或本地部署支持在线与离线模型的评测;iii)npeval,提供性能分析工具,涵盖不同问题、词元数、推理错误与解题错误。广泛实验表明:i)NPPC能将先进模型性能降至10%以下,证明其未被当前模型击穿;ii)DeepSeek-R1、Claude-3.7-Sonnet 和 o1/o3-mini 是目前最强模型;iii)Claude-3.7-Sonnet 和 DeepSeek-R1 在问题难度上升时,词元数先增后减。通过持续扩展分析,NPPC为揭示大模型推理极限提供了关键洞见。
原文摘要 · Abstract (English)
Reasoning is the fundamental capability of large language models (LLMs). Due to the rapid progress of LLMs, there are two main issues of current benchmarks: i) these benchmarks can be crushed in a short time (less than 1 year), and ii) these benchmarks may be easily hacked. To handle these issues, we propose the ever-scalingness for building the benchmarks which are scaling over complexity against crushing, instance against hacking and exploitation, oversight for easy verification, and coverage for real-world relevance. This paper presents Nondeterministic Polynomial-time Problem Challenge (NPPC), an ever-scaling reasoning benchmark for LLMs. Specifically, the NPPC has three main modules: i) npgym, which provides a unified interface of 25 well-known NP-complete problems and can generate any number of instances with any levels of complexities, ii) npsolver, which provides a unified interface to evaluate the problem instances with both online and offline models via APIs and local deployments, respectively, and iii) npeval, which provides the comprehensive and ready-to-use tools to analyze the performances of LLMs over different problems, the number of tokens, the reasoning errors and the solution errors. Extensive experiments over widely-used LLMs demonstrate: i) NPPC can successfully decrease the performances of advanced LLMs to below 10%, demonstrating that NPPC is not crushed by current models, ii) DeepSeek-R1, Claude-3.7-Sonnet, and o1/o3-mini are the most powerful LLMs, and iii) the numbers of tokens in the advanced LLMs, e.g., Claude-3.7-Sonnet and DeepSeek-R1, are observed first to increase and then decrease when the problem instances become more and more difficult. Through continuously scaling analysis, NPPC can provide critical insights into the limits of LLMs' reasoning capabilities, exposing fundamental limitations and suggesting future directions for further improvements.
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