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Instruction-Following Pruning for Large Language Models

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arxiv 2501.02086 v3 pith:TDFV634R submitted 2025-01-03 cs.CL

Instruction-Following Pruning for Large Language Models

classification cs.CL
keywords pruningmodelapproachmaskmodelsinstruction-followingdynamicallyinstruction
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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With the rapid scaling of large language models (LLMs), structured pruning has become a widely used technique to learn efficient, smaller models from larger ones, delivering superior performance compared to training similarly sized models from scratch. In this paper, we move beyond the traditional static pruning approach of determining a fixed pruning mask for a model, and propose a dynamic approach to structured pruning. In our method, the pruning mask is input-dependent and adapts dynamically based on the information described in a user instruction. Our approach, termed "instruction-following pruning", introduces a sparse mask predictor that takes the user instruction as input and dynamically selects the most relevant model parameters for the given task. To identify and activate effective parameters, we jointly optimize the sparse mask predictor and the LLM, leveraging both instruction-following data and the pre-training corpus. Experimental results demonstrate the effectiveness of our approach on a wide range of evaluation benchmarks. For example, our 3B activated model improves over the 3B dense model by 5-8 points of absolute margin on domains such as math and coding, and rivals the performance of a 9B model.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Fragile Knowledge, Robust Instruction-Following: The Width Pruning Dichotomy in Llama-3.2

    cs.CL 2025-12 unverdicted novelty 7.0

    Width pruning in Llama-3.2 models reduces parametric knowledge while enhancing instruction-following and preserving reasoning.

  2. Understanding Layer Patching in Model Size Interpolation

    cs.LG 2026-07 conditional novelty 6.0

    Optimal layer-patching order for boomerang distillation is a shortest path on a KL-weighted Boolean lattice; greedy KLPatch and simple sequential orders often yield near-optimal interpolations.