LGOCJun 28, 2024

ScaleBiO: Scalable Bilevel Optimization for LLM Data Reweighting

arXiv:2406.19976v232 citations
AI Analysis

This work addresses the scalability bottleneck for bilevel optimization in practical LLM applications, enabling more efficient data reweighting for improved model performance.

The paper tackles the challenge of scaling bilevel optimization for large language model (LLM) data reweighting by introducing ScaleBiO, a first-order algorithm that scales to ~30B-sized LLMs on 8×H100 GPUs, outperforming baselines like uniform sampling and influence-aware filtering in instruction-following and math reasoning tasks.

Bilevel optimization has shown its utility across various machine learning settings, yet most algorithms in practice require second-order information, making it challenging to scale them up. Only recently, a paradigm of first-order algorithms has emerged in the theoretical literature, capable of effectively addressing bilevel optimization problems. Nevertheless, the practical efficiency of this paradigm remains unverified, particularly in the context of large language models (LLMs). This paper introduces the first scalable instantiation of this paradigm called ScaleBiO, focusing on bilevel optimization for large-scale LLM data reweighting. By combining with a recently proposed memory-efficient training technique called LISA, our novel algorithm allows the paradigm to scale to $\sim$30B-sized LLMs on $8\times$H100 GPUs, marking the first successful application of bilevel optimization under practical scenarios for large-sized LLMs. Empirically, extensive experiments on data reweighting verify the effectiveness of ScaleBiO for different-scaled models, including Llama-3-8B, Gemma-2-9B, Qwen-2-7B, and Qwen-2.5-32B, where bilevel optimization succeeds in instruction-following and math reasoning tasks, outperforming several popular baselines, including uniform sampling, influence-aware data filtering, and reference-model-based sampling methods. Theoretically, ScaleBiO ensures the optimality of the learned data weights, along with a convergence guarantee matching the conventional first-order bilevel optimization paradigm on smooth and strongly convex objectives.

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