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LORD: Low Rank Decomposition Of Monolingual Code LLMs For One-Shot Compression
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Low Rank Decomposition of matrix - splitting a large matrix into a product of two smaller matrix offers a means for compression that reduces the parameters of a model without sparsification, and hence delivering more speedup on modern hardware. Moreover, unlike quantization, the compressed linear layers remain fully differentiable and all the parameters trainable, while being able to leverage the existing highly efficient kernels over floating point matrices. We study the potential to compress Large Language Models (LLMs) for monolingual Code generation via Low Rank Decomposition (LoRD) and observe that ranks for the linear layers in these models can be reduced by upto 39.58% with less than 1% increase in perplexity. We then use Low Rank Decomposition (LoRD) to compress StarCoder 16B to 13.2B parameter with no drop and to 12.3B with minimal drop in HumanEval Pass@1 score, in less than 10 minutes on a single A100. The compressed models speeds up inference by up to 22.35% with just a single line of change in code over huggingface's implementation with pytorch backend. Low Rank Decomposition (LoRD) models remain compatible with state of the art near-lossless quantization method such as SpQR, which allows leveraging further compression gains of quantization. Lastly, QLoRA over Low Rank Decomposition (LoRD) model further reduces memory requirements by as much as 21.2% over vanilla QLoRA while offering similar gains from parameter efficient fine tuning. Our work shows Low Rank Decomposition (LoRD) as a promising new paradigm for LLM compression.
Forward citations
Cited by 2 Pith papers
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MGAA: Multi-Granular Adaptive Allocation fof Low-Rank Compression of LLMs
MGAA allocates low-rank compression budget by sublayer input-output cosine similarity and by matrix energy retention, improving compressed LLM perplexity and reasoning accuracy.
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Accelerating Attention with Basis Decomposition
A low-rank factorization of attention projection matrices (basis plus coefficients) gives modest FLOP savings in exact arithmetic, but the claimed losslessness and novelty are not supported.
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