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Revisiting OPRO: The Limitations of Small-Scale LLMs as Optimizers

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arxiv 2405.10276 v2 pith:7VR3TNGM submitted 2024-05-16 cs.CL cs.HC

classification cs.CLcs.HC
keywords llmsopropromptingsmall-scaleoptimizationcapabilitiesengineeringinstructions
verification ladder T0 review T1 audit T2 compute T3 formal
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Numerous recent works aim to enhance the efficacy of Large Language Models (LLMs) through strategic prompting. In particular, the Optimization by PROmpting (OPRO) approach provides state-of-the-art performance by leveraging LLMs as optimizers where the optimization task is to find instructions that maximize the task accuracy. In this paper, we revisit OPRO for automated prompting with relatively small-scale LLMs, such as LLaMa-2 family and Mistral 7B. Our investigation reveals that OPRO shows limited effectiveness in small-scale LLMs, with limited inference capabilities constraining optimization ability. We suggest future automatic prompting engineering to consider both model capabilities and computational costs. Additionally, for small-scale LLMs, we recommend direct instructions that clearly outline objectives and methodologies as robust prompt baselines, ensuring efficient and effective prompt engineering in ongoing research.

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Cited by 3 Pith papers

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    cs.AI 2024-12 conditional novelty 6.0 of 10

    A small open-source LLM trained in the new Aviary environments with expert iteration and majority voting matches or exceeds a frontier LLM agent on SeqQA and LitQA2 at far lower inference cost.

  2. GReaTer: Gradients over Reasoning Makes Smaller Language Models Strong Prompt Optimizers

    cs.CL 2024-12 conditional novelty 6.0 of 10

    A gradient-based discrete prompt optimizer that uses reasoning chains to let small LMs self-optimize prompts, outperforming text-feedback baselines on reasoning benchmarks.

  3. A Systematic Survey on Large Language Models for Evolutionary Optimization: From Modeling to Solving

    cs.NE 2025-09 conditional novelty 4.0 of 10

    A literature survey that classifies LLM-based optimization research into modeling and solving, with solving divided into LLMs as optimizers, low-level components, and high-level managers.

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