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Shears: Efficient Sparse Fine-Tuning of Large Language Models with Neural Low-Rank Adapter Search


Core Concepts
Shears effectively combines model compression through unstructured sparsity and parameter-efficient fine-tuning using neural low-rank adapter search to produce high-performing and efficient large language models.
Abstract
The paper introduces Shears, a novel approach that combines model compression through unstructured sparsity and parameter-efficient fine-tuning (PEFT) using neural low-rank adapter search (NLS). The key steps of the Shears approach are: Unstructured Sparsification: The paper employs a zeroth-order pruning algorithm, Wanda, to induce unstructured sparsity in the pre-trained large language model (LLM). Super-Adapter Training: Shears generates a weight-sharing super-adapter network using the space of low-rank adapters. The super-adapter network is then fine-tuned for a particular task through NLS. Sub-Adapter Search: Shears identifies an optimal sub-adapter configuration using a heuristic strategy and a cost-effective hill-climbing algorithm. The experiments demonstrate that Shears can produce sparse fine-tuned LLMs that maintain high accuracy while significantly increasing their sparsity levels. Compared to other PEFT approaches, Shears reaches high sparsity levels (up to 50%) with little drop in accuracy, utilizing a single GPU for a pair of hours. The paper also includes ablation studies that highlight the benefits of combining sparsified models with elastic low-rank adapters, outperforming the use of LoRA adapters alone.
Stats
Shears with 50% sparsity on LLaMA7B has 3.5B non-zero parameters, compared to 6.7B for the LoRA baseline. Shears with 50% sparsity on LLaMA13B has 6.7B non-zero parameters, compared to 13.0B for the LoRA baseline.
Quotes
"Shears effectively combines model compression through unstructured sparsity and parameter-efficient fine-tuning using neural low-rank adapter search to produce high-performing and efficient large language models." "Experiments and ablation studies confirm that our approach can produce models that maintain high accuracy while significantly increasing their sparsity levels."

Deeper Inquiries

How can the Shears approach be extended to other types of neural networks beyond large language models?

The Shears approach can be extended to other types of neural networks by adapting the concept of integrating cost-effective sparsity and neural low-rank adapter search to optimize model performance. Here are some ways to extend Shears to other neural networks: Customized Adapter Modules: Modify the adapter modules to suit the specific architecture and requirements of different neural networks. By tailoring the adapters to the unique characteristics of the network, Shears can be applied to a wide range of models. Task-Specific Fine-Tuning: Develop task-specific fine-tuning strategies for different types of neural networks. By understanding the intricacies of each network's architecture and training objectives, Shears can be customized to enhance performance across various tasks. Adaptation to Different Data Types: Extend Shears to handle diverse data types beyond text data. By adjusting the sparsity-inducing algorithms and adapter configurations, Shears can be applied to image recognition, speech processing, and other types of neural network tasks. Scalability and Efficiency: Ensure that the Shears framework is scalable and efficient for different network sizes and complexities. This involves optimizing the search algorithms, hyperparameters, and training processes to accommodate various network architectures. Transfer Learning Capabilities: Incorporate transfer learning techniques to enable the transfer of knowledge and fine-tuned adapters from one neural network to another. This can facilitate the adaptation of Shears to new models with minimal training data. By considering these aspects and customizing the Shears framework to suit the specific characteristics of different neural networks, it can be effectively extended beyond large language models to enhance the performance and efficiency of various types of models.

What are the potential limitations or drawbacks of the Wanda algorithm used for unstructured sparsification in Shears?

The Wanda algorithm, while effective for inducing sparsity in neural networks, has certain limitations and drawbacks that should be considered: Computational Overhead: The Wanda algorithm requires computing the weight importance scores based on the magnitude of weights and activations, which can be computationally expensive, especially for large models with numerous parameters. This computational overhead may hinder the scalability of the algorithm to extremely large networks. Sensitivity to Hyperparameters: The performance of the Wanda algorithm may be sensitive to hyperparameters such as the sparsity level threshold and weight importance calculation method. Suboptimal hyperparameter settings could lead to subpar sparsity results or impact model performance. Limited Adaptability: The Wanda algorithm's approach to sparsity induction may not be easily adaptable to different types of neural networks or tasks. It may lack flexibility in handling diverse architectures and data types, limiting its applicability in varied scenarios. Potential for Information Loss: Aggressive pruning based on weight importance scores calculated by the Wanda algorithm may lead to information loss in the network. Removing weights solely based on magnitude without considering their contextual importance could impact the model's representational capacity. Training Time: The process of sparsification using the Wanda algorithm may add overhead to the training time, especially if frequent recalculations of weight importance scores are required. This could prolong the overall training process and affect the efficiency of the sparsification technique. While the Wanda algorithm is effective in inducing sparsity in neural networks, it is essential to be mindful of these limitations and drawbacks to optimize its usage within the Shears framework.

How could the Shears framework be adapted to handle fine-tuning on multiple tasks simultaneously while maintaining high sparsity levels?

Adapting the Shears framework to handle fine-tuning on multiple tasks simultaneously while maintaining high sparsity levels involves several key considerations and modifications: Task-Agnostic Sparsity Induction: Develop a task-agnostic sparsity induction mechanism that can be applied uniformly across multiple tasks. This ensures consistent sparsity levels while fine-tuning on diverse tasks without compromising performance. Adapter Modularity: Enhance the modularity of the adapter architecture to accommodate multiple tasks. By designing adapters that can be easily switched or combined for different tasks, the Shears framework can efficiently handle task-specific fine-tuning while maintaining sparsity. Dynamic Adapter Configuration: Implement a dynamic adapter configuration strategy that automatically adjusts the adapter settings based on the task requirements. This adaptive approach ensures optimal adapter configurations for each task while preserving sparsity. Multi-Task Learning Techniques: Incorporate multi-task learning techniques to leverage shared knowledge across tasks and enhance model generalization. By jointly fine-tuning on multiple tasks, the Shears framework can improve efficiency and performance while maintaining high sparsity levels. Task-Specific Adapter Search: Develop task-specific adapter search algorithms that identify the most suitable adapter configurations for each task. By customizing the adapter search process for different tasks, Shears can optimize performance and sparsity levels across the board. Regularization and Transfer Learning: Integrate regularization techniques and transfer learning methods to facilitate knowledge transfer between tasks and prevent overfitting. By leveraging regularization and transfer learning, the Shears framework can enhance model robustness and adaptability to multiple tasks. By implementing these adaptations and strategies, the Shears framework can effectively handle fine-tuning on multiple tasks simultaneously while maintaining high sparsity levels, enabling efficient and optimized performance across diverse task domains.
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