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Task Vector Quantization for Memory-Efficient Model Merging

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arxiv 2503.06921 v2 pith:SNNP4MCQ submitted 2025-03-10 cs.LG

classification cs.LG
keywords taskcheckpointsmergingquantizationvectormodelfine-tunedmemory
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Model merging enables efficient multi-task models by combining task-specific fine-tuned checkpoints. However, storing multiple task-specific checkpoints requires significant memory, limiting scalability and restricting model merging to larger models and diverse tasks. In this paper, we propose quantizing task vectors (i.e., the difference between pre-trained and fine-tuned checkpoints) instead of quantizing fine-tuned checkpoints. We observe that task vectors exhibit a narrow weight range, enabling low precision quantization (e.g., 4 bit) within existing task vector merging frameworks. To further mitigate quantization errors within ultra-low bit precision (e.g., 2 bit), we introduce Residual Task Vector Quantization, which decomposes the task vector into a base vector and offset component. We allocate bits based on quantization sensitivity, ensuring precision while minimizing error within a memory budget. Experiments on image classification and dense prediction show our method maintains or improves model merging performance while using only 8% of the memory required for full-precision checkpoints.

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Cited by 2 Pith papers

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

  1. Dynamic Base model Shift for Delta Compression

    cs.CV 2025-05 conditional novelty 6.0 of 10

    A dynamic base-model shift plus two per-task scalars recovers much of the accuracy lost by extreme delta pruning and quantization, though the evaluation tunes the scalars on test-set samples.

  2. Task Vector Bases: A Unified and Scalable Framework for Compressed Task Arithmetic

    cs.LG 2025-02 conditional novelty 6.0 of 10

    Task Vector Bases compresses T task vectors into M softmax-mixed basis vectors that preserve task arithmetic operations, with empirical gains over PCA and random selection.

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