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Differentiating Transformer Sub-Layers for Efficient Structured Compression of Large Language Models


Core Concepts
Transformer sub-layers exhibit varying low-rank properties, requiring differentiated compression strategies for efficient model size reduction while preserving performance.
Abstract

The authors make an important observation that the multi-head self-attention (MHA) sub-layer of Transformer exhibits a more pronounced low-rank structure compared to the feed-forward network (FFN) sub-layer. Based on this insight, they propose a mixed compression model called LoRAP, which combines low-rank matrix approximation and structured pruning, with each technique applied to the respective sub-layers.

For the MHA sub-layer, the authors devise an Activation Weighted SVD (AWSVD) method, which evaluates the weight importance based on the ℓ2 norm of the corresponding input activations. They also discover that the weight matrices in the MHA sub-layer have varying low-rank degrees, and propose a novel parameter allocation scheme to address this discrepancy.

For the FFN sub-layer, the authors introduce a gradient-free structured channel pruning method, which removes the associated channels according to their group importance. Interestingly, they find that the least important 1% of parameters actually play a vital role in the model's performance, and suggest retaining these parameters under a fixed parameter budget.

The authors evaluate the performance of the compressed model through zero-shot perplexity on WikiText2 and PTB datasets, as well as zero-shot task classification on 7 common-sense reasoning datasets. At multiple compression ratios, their LoRAP method outperforms existing structured pruning and low-rank approximation methods.

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Stats
The least important 1% of parameters actually play a vital role in the model's performance. The weight matrices in the MHA sub-layer have varying low-rank degrees.
Quotes
"The least important 1% of parameters actually play a vital role in the model's performance." "The weight matrices in the MHA sub-layer have varying low-rank degrees."

Deeper Inquiries

How can the insights from this work be applied to other types of neural network architectures beyond Transformer-based models

The insights from this work on differentiated compression can be applied to other types of neural network architectures beyond Transformer-based models by considering the unique characteristics of each sub-layer or module within the network. For instance, in convolutional neural networks (CNNs), different convolutional layers may exhibit varying degrees of redundancy or low-rank structure. By analyzing the weight distributions and properties of each layer, a similar differentiated compression approach could be implemented. This could involve applying low-rank approximation to layers with pronounced low-rank characteristics and structured pruning to layers with less low-rank structure. Additionally, the concept of weighted singular value decomposition (SVD) based on input activations could be extended to other architectures to identify important weights and optimize the compression process.

What are the potential drawbacks or limitations of the differentiated compression approach proposed in this work, and how could they be addressed

One potential drawback of the differentiated compression approach proposed in this work is the complexity of determining the optimal parameter allocation and compression strategy for each sub-layer. This process may require extensive experimentation and tuning to achieve the best performance. To address this limitation, automated methods such as reinforcement learning or neural architecture search could be employed to optimize the compression process and parameter allocation. Additionally, the generalizability of the proposed approach to a wide range of neural network architectures and tasks may need further validation and testing to ensure its effectiveness across different models and datasets.

Given the importance of the least important 1% of parameters, what are the theoretical or practical implications for understanding the role of redundancy in large language models

The importance of the least important 1% of parameters in large language models has significant theoretical and practical implications for understanding the role of redundancy in these models. The retention of these seemingly unimportant parameters highlights the complexity and non-linear nature of neural networks, where even minor weights can contribute to the overall performance. The theoretical implication is that the distribution of knowledge and information within neural networks is not uniform, and certain weights may encode critical information for specific tasks or scenarios. From a practical standpoint, this finding suggests that a more nuanced approach to compression and pruning is necessary to preserve essential knowledge while reducing model size. It also underscores the need for further research into the interpretability and significance of individual parameters in large language models.
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