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Sparse Orthogonal Parameters Tuning (SoTU) for Continual Learning: Merging Sparse Deltas from Fine-Tuned Vision Transformers to Combat Catastrophic Forgetting


Kernekoncepter
Merging sparsely updated parameter deltas from fine-tuned Vision Transformers, guided by the principle of orthogonality, effectively combats catastrophic forgetting in continual learning tasks.
Resumé
  • Bibliographic Information: Ning, K.-P., Ke, H.-J., Liu, Y.-Y., Yao, J.-Y., Tian, Y.-H., & Yuan, L. (2024). Sparse Orthogonal Parameters Tuning for Continual Learning. arXiv preprint arXiv:2411.02813v1.
  • Research Objective: This paper investigates the potential of merging sparse, orthogonal parameter updates (deltas) derived from fine-tuned Vision Transformers (ViTs) to address catastrophic forgetting in continual learning.
  • Methodology: The researchers propose SoTU (Sparse Orthogonal Parameters Tuning), a method that fine-tunes a pre-trained ViT on each task in a sequence. Instead of updating all parameters, SoTU calculates the delta between the pre-trained and fine-tuned weights and applies a random binary mask to achieve high sparsity. These sparse deltas are then merged to create a unified model. The effectiveness of SoTU is evaluated on six continual learning benchmarks, comparing its performance against twelve state-of-the-art baselines.
  • Key Findings: The study reveals that merging highly sparse delta parameters, obtained by masking a significant portion of the original deltas, leads to comparable or even superior performance on downstream tasks compared to using dense deltas or other continual learning methods. This observation holds across various datasets and ViT architectures. The authors attribute this effectiveness to the approximate orthogonality achieved among the sparse deltas, minimizing interference between updates from different tasks.
  • Main Conclusions: SoTU offers a simple yet effective approach for continual learning with pre-trained Vision Transformers. By encouraging sparsity and leveraging the orthogonality of parameter updates, SoTU effectively mitigates catastrophic forgetting and achieves strong performance on a variety of continual learning benchmarks. Notably, SoTU excels in preserving feature representation quality, eliminating the need for complex classifier designs and making it a potentially plug-and-play solution for continual learning scenarios.
  • Significance: This research provides valuable insights into the dynamics of parameter updates in continual learning with pre-trained models. The findings suggest that focusing on sparse, orthogonal updates can be a promising direction for developing more robust and scalable continual learning methods.
  • Limitations and Future Research: The study primarily focuses on image classification tasks using ViT architectures. Further investigation is needed to explore the applicability and effectiveness of SoTU in other continual learning settings, such as natural language processing or reinforcement learning. Additionally, exploring different sparsity-inducing techniques and analyzing the theoretical properties of SoTU in more depth could lead to further advancements in the field.
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Statistik
Merging delta parameters with a 10% masking rate can lead to a parameter collision rate of 99.96%. Increasing the masking rate in delta merging leads to decreased parameter collisions and significantly improved model performance. Randomly masking 90% of delta parameters in CIFAR100 across 10 tasks results in high orthogonality among the sparse deltas. SoTU achieves a final accuracy improvement of +3.7% in Cars196, +2.3% in ImageNet-A, and +1.6% in ImageNet-R compared to the current SOTA method (RanPAC). Without nonlinear feature projection, SoTU significantly improves classification accuracy compared to RanPAC, particularly on ImageNet-R, demonstrating its effectiveness in combating catastrophic forgetting in feature space. Randomly masking 40% ∼60% of delta parameters retains similar attention maps, supporting the theoretical analysis. Masking 80% ∼90% of delta parameters maintains competitive performance, indicating that a few delta parameters can store task-specific knowledge. Larger models (e.g., ViT-L) tolerate higher delta sparsity compared to smaller models (e.g., ViT-S). Merging high-sparsity deltas (p ≈ 0.7) achieves competitive performance with fully fine-tuned models across different datasets and ViT models. Merging low-sparsity deltas severely hurts model performance due to parameter collisions. A delta sparsity of 1−p ≈ 1/T, where T is the number of tasks, appears to be a promising strategy for balancing knowledge preservation and parameter collision avoidance.
Citater
"We found that merging sparse orthogonality of models learned from multiple streaming tasks has great potential in addressing catastrophic forgetting." "We believe that merging sparse orthogonal delta parameters holds enormous promise in mitigating catastrophic forgetting problems." "Our method is noteworthy for its ability to achieve optimal feature representation for streaming data without the need for any elaborate classifier designs."

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by Kun-Peng Nin... kl. arxiv.org 11-06-2024

https://arxiv.org/pdf/2411.02813.pdf
Sparse Orthogonal Parameters Tuning for Continual Learning

Dybere Forespørgsler

How does the performance of SoTU compare to other continual learning methods that utilize different sparsity-inducing techniques beyond random masking?

While the paper focuses on the effectiveness of random masking for achieving sparsity in delta parameters, comparing SoTU's performance with other sparsity-inducing techniques would provide a more comprehensive evaluation. Here's a breakdown of potential alternative techniques and considerations for comparison: Alternative Sparsity-Inducing Techniques: Magnitude-based Pruning: Instead of random masking, parameters with the smallest magnitudes could be pruned after fine-tuning on each task. This approach directly targets less important parameters. L1 Regularization: Adding an L1 penalty term to the loss function during fine-tuning encourages sparsity by pushing some parameter values towards zero. Group Sparsity: Techniques like group LASSO could be explored to induce sparsity at the level of groups of parameters (e.g., within a layer or attention head), potentially leading to more structured sparsity patterns. Comparison Considerations: Performance Metrics: Compare not only accuracy (average and final) but also the sparsity levels achieved (percentage of non-zero parameters) to assess the trade-off between performance and memory efficiency. Computational Overhead: Analyze the computational cost of different sparsity-inducing techniques during both training and inference. Sensitivity to Hyperparameters: Investigate the sensitivity of each method to its hyperparameters (e.g., pruning rate, regularization strength) and how easily they can be tuned for optimal performance. Potential Advantages of SoTU's Random Masking: Simplicity: Random masking is straightforward to implement and does not require complex optimization procedures. Orthogonality Encouragement: While not explicitly enforced, random masking has the potential to implicitly encourage orthogonality among delta parameters, as discussed in the paper. Overall: Directly comparing SoTU with methods employing these alternative sparsity-inducing techniques would provide valuable insights into the strengths and limitations of different approaches for achieving sparse, orthogonal parameter updates in continual learning.

Could the reliance on pre-trained Vision Transformers limit the applicability of SoTU in scenarios where pre-training on large image datasets is not feasible or relevant?

Yes, the reliance on pre-trained Vision Transformers (ViTs) could potentially limit the applicability of SoTU in certain scenarios. Limitations: Domains Without Large Pre-trained Models: In domains where large, labeled image datasets are not available for pre-training (e.g., medical imaging with limited data), using SoTU directly would be challenging. Transferability of Pre-trained Features: The effectiveness of SoTU relies on the assumption that the features learned by the pre-trained ViT are transferable and generalizable to the downstream continual learning tasks. If the downstream tasks are significantly different from the pre-training domain, the performance of SoTU might degrade. Computational Constraints: ViTs, especially large-scale ones, can be computationally expensive. In resource-constrained settings (e.g., mobile or embedded devices), deploying SoTU with large ViTs might not be feasible. Potential Solutions: Alternative Pre-training Strategies: Explore pre-training on smaller, domain-specific datasets or using self-supervised learning techniques that do not require extensive labeled data. Model Adaptation: Investigate methods to adapt or fine-tune the pre-trained ViT on a small set of data from the target domain before applying SoTU. Hybrid Architectures: Consider using a smaller, more efficient backbone network (e.g., a CNN) and leveraging pre-trained ViT features as additional inputs or in a late-fusion approach. Overall: While the current SoTU approach is well-suited for domains with access to pre-trained ViTs, exploring these alternative strategies would broaden its applicability to a wider range of continual learning scenarios.

How can the insights from SoTU about sparse, orthogonal parameter updates be applied to improve continual learning in other domains, such as natural language processing or robotics?

The insights from SoTU about sparse, orthogonal parameter updates have the potential to be extended and adapted to improve continual learning in domains beyond computer vision. Natural Language Processing (NLP): Sparse Delta Updates for Language Models: Similar to ViTs, large language models (LLMs) could be fine-tuned on new NLP tasks with a focus on sparse delta updates. Random masking or other sparsity-inducing techniques could be applied to the LLM's parameters. Orthogonality for Task-Specific Knowledge: Encouraging orthogonality among delta parameters could help prevent catastrophic forgetting by separating task-specific knowledge within the LLM's parameter space. Efficient Memory Usage: Sparse updates would be particularly beneficial in NLP, where LLMs often have billions of parameters. Robotics: Continual Learning for Robot Control: SoTU's principles could be applied to train robots to perform new tasks sequentially without forgetting previously learned skills. Sparse Updates for Policy Networks: Sparsity could be induced in the policy networks of reinforcement learning agents, allowing them to acquire new behaviors with minimal interference with existing ones. Orthogonality for Skill Representation: Encouraging orthogonal parameter updates could lead to more modular and interpretable skill representations in robots. Generalization Across Domains: Transfer Learning with Sparse Models: The concept of sparse, orthogonal updates could be incorporated into transfer learning methods, enabling more efficient adaptation of pre-trained models to new domains. Meta-Learning with Sparsity: Meta-learning algorithms could be designed to learn sparse update rules, allowing models to quickly adapt to new tasks with minimal training data. Challenges and Considerations: Domain-Specific Adaptations: The specific techniques for inducing sparsity and orthogonality might need to be tailored to the characteristics of each domain. Evaluation Metrics: Appropriate evaluation metrics should be chosen to measure not only performance on individual tasks but also the ability to retain knowledge and generalize to unseen tasks. Overall: The principles of sparse, orthogonal parameter updates uncovered by SoTU provide a promising direction for improving continual learning across various domains. By adapting these insights and addressing domain-specific challenges, we can develop more efficient and robust continual learning systems for a wider range of applications.
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