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Main Authors: Lv, Xinpeng, Mao, Yunxin, Li, Haoxuan, Liang, Ke, Yang, Jinxuan, Huang, Wanrong, Chi, Haoang, Chen, Huan, Lan, Long, Chen, Yuanlong, Yang, Wenjing, Wang, Haotian
Format: Preprint
Published: 2025
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Online Access:https://arxiv.org/abs/2511.06979
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author Lv, Xinpeng
Mao, Yunxin
Li, Haoxuan
Liang, Ke
Yang, Jinxuan
Huang, Wanrong
Chi, Haoang
Chen, Huan
Lan, Long
Chen, Yuanlong
Yang, Wenjing
Wang, Haotian
author_facet Lv, Xinpeng
Mao, Yunxin
Li, Haoxuan
Liang, Ke
Yang, Jinxuan
Huang, Wanrong
Chi, Haoang
Chen, Huan
Lan, Long
Chen, Yuanlong
Yang, Wenjing
Wang, Haotian
contents Strategic classification~(SC) explores how individuals or entities modify their features strategically to achieve favorable classification outcomes. However, existing SC methods, which are largely based on linear models or shallow neural networks, face significant limitations in terms of scalability and capacity when applied to real-world datasets with significantly increasing scale, especially in financial services and the internet sector. In this paper, we investigate how to leverage large language models to design a more scalable and efficient SC framework, especially in the case of growing individuals engaged with decision-making processes. Specifically, we introduce GLIM, a gradient-free SC method grounded in in-context learning. During the feed-forward process of self-attention, GLIM implicitly simulates the typical bi-level optimization process of SC, including both the feature manipulation and decision rule optimization. Without fine-tuning the LLMs, our proposed GLIM enjoys the advantage of cost-effective adaptation in dynamic strategic environments. Theoretically, we prove GLIM can support pre-trained LLMs to adapt to a broad range of strategic manipulations. We validate our approach through experiments with a collection of pre-trained LLMs on real-world and synthetic datasets in financial and internet domains, demonstrating that our GLIM exhibits both robustness and efficiency, and offering an effective solution for large-scale SC tasks.
format Preprint
id arxiv_https___arxiv_org_abs_2511_06979
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Breaking the Gradient Barrier: Unveiling Large Language Models for Strategic Classification
Lv, Xinpeng
Mao, Yunxin
Li, Haoxuan
Liang, Ke
Yang, Jinxuan
Huang, Wanrong
Chi, Haoang
Chen, Huan
Lan, Long
Chen, Yuanlong
Yang, Wenjing
Wang, Haotian
Machine Learning
Computer Science and Game Theory
Strategic classification~(SC) explores how individuals or entities modify their features strategically to achieve favorable classification outcomes. However, existing SC methods, which are largely based on linear models or shallow neural networks, face significant limitations in terms of scalability and capacity when applied to real-world datasets with significantly increasing scale, especially in financial services and the internet sector. In this paper, we investigate how to leverage large language models to design a more scalable and efficient SC framework, especially in the case of growing individuals engaged with decision-making processes. Specifically, we introduce GLIM, a gradient-free SC method grounded in in-context learning. During the feed-forward process of self-attention, GLIM implicitly simulates the typical bi-level optimization process of SC, including both the feature manipulation and decision rule optimization. Without fine-tuning the LLMs, our proposed GLIM enjoys the advantage of cost-effective adaptation in dynamic strategic environments. Theoretically, we prove GLIM can support pre-trained LLMs to adapt to a broad range of strategic manipulations. We validate our approach through experiments with a collection of pre-trained LLMs on real-world and synthetic datasets in financial and internet domains, demonstrating that our GLIM exhibits both robustness and efficiency, and offering an effective solution for large-scale SC tasks.
title Breaking the Gradient Barrier: Unveiling Large Language Models for Strategic Classification
topic Machine Learning
Computer Science and Game Theory
url https://arxiv.org/abs/2511.06979