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Hint-before-Solving Prompting: Guiding LLMs to Effectively Utilize Encoded Knowledge

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arxiv 2402.14310 v1 pith:LGHLMVQD submitted 2024-02-22 cs.CL

Hint-before-Solving Prompting: Guiding LLMs to Effectively Utilize Encoded Knowledge

classification cs.CL
keywords knowledgellmspromptingreasoningaccuracydataseteffectivelyencoded
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Large Language Models (LLMs) have recently showcased remarkable generalizability in various domains. Despite their extensive knowledge, LLMs still face challenges in efficiently utilizing encoded knowledge to develop accurate and logical reasoning processes. To mitigate this problem, we introduced Hint-before-Solving Prompting (HSP), which guides the model to generate hints (e.g., specific knowledge or key ideas) for solving the problem and then generate solutions containing intermediate reasoning steps. Since HSP is orthogonal to prompting methods (e.g., Chain-of-Thought (CoT)), we applied HSP to CoT, Least-to-Most, Plan-and-Solve, and Standard promptings. The results of extensive experiments on 6 reasoning benchmarks and 4 open-source LLMs demonstrate that HSP can effectively improve the accuracy of reasoning tasks: (1) By applying high-quality hint-enhanced HSP to CoT prompting, Llama2-70B-Chat shows an improvement of 9.7. (2) Beyond exploring training-free LLM capabilities, we built the HSPMATH dataset based on HSP and fine-tuned Llemma-7B, reaching 64.3 accuracy, surpassing GPT-3.5 and WizardMath-13B. We make our code and dataset publicly available at \url{https://github.com/jinlanfu/HSP}.

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Forward citations

Cited by 2 Pith papers

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  1. Intelligent Drill-Down: Large Language Model-Driven Drill-Down Technique for Human-AI Collaborative Visual Exploration

    cs.HC 2026-04 unverdicted novelty 5.0

    An LLM-based framework recommends drill-down paths in visual analytics by approximating a greedy algorithm, interpreting user intent, and managing exploration branches to reduce cognitive load.

  2. Computational Experiments in Number Theory

    math.NT 2025-04 conditional novelty 5.0

    LLM reaches >=0.95 accuracy on 60 number theory problems with optimal hints; LightGBM classifier empirically supports Dirichlet conductor conjecture via zero features at 93.9% test accuracy for small q.