Authors Response to PUep
We would first like to thank you for the time to review our work. We deeply appreciate that you have found that our work provides a more fine-grained understanding of compression methods. We are glad that you think our work provides interesting insights for SoTA LLM compression methods.
Next, we would like to address all the weaknesses pointed by you point-by-point below:
> **paper does not include any new model, data or algorithm, which I'd say makes this paper more suitable for a workshop, not a full conference paper**
We politely disagree with your comment that without proposing any new model, data, or algorithm, a submitted work is not suitable for a conference paper. To provide more context, [1,2,3,4,5,6,7,8] are some among numerous examples of top full conference papers (some cited >150) which doesn’t propose any new model, data, or algorithm. We kindly request you to acknowledge that scientific research can encompass novelty in various forms. We believe that thoroughly exploring existing solutions, and providing novel insights holds equal significance to the pursuit of new methods or architectures. We also very politely request you to look at other reviewers who find our work very important, timely, and can have a big impact on the LLM compression community.
[1] NeurIPS’19. A Meta-Analysis of Overfitting in Machine Learning, https://papers.nips.cc/paper_files/paper/2019/hash/ee39e503b6bedf0c98c388b7e8589aca-Abstract.html
[2] NeurIPS’20. The Lottery Ticket Hypothesis for Pre-trained BERT Networks https://proceedings.neurips.cc/paper/2020/file/b6af2c9703f203a2794be03d443af2e3-Paper.pdf
[3] CVPR’21. The Lottery Tickets Hypothesis for Supervised and Self-supervised Pre-training in Computer Vision Models https://openaccess.thecvf.com/content/CVPR2021/papers/Chen_The_Lottery_Tickets_Hypothesis_for_Supervised_and_Self-Supervised_Pre-Training_in_CVPR_2021_paper.pdf
[4] CVPR’23. Reproducible scaling laws for contrastive language-image learning, https://openaccess.thecvf.com/content/CVPR2023/papers/Cherti_Reproducible_Scaling_Laws_for_Contrastive_Language-Image_Learning_CVPR_2023_paper.pdf
[5] ICLR’23 - Top25%: Sparsity May Cry: Let Us Fail (Current) Sparse Neural Networks Together! https://openreview.net/forum?id=J6F3lLg4Kdp
[6] ICLR’22: The Unreasonable Effectiveness of Random Pruning: Return of the Most Naive Baseline for Sparse Training https://arxiv.org/pdf/2202.02643.pdf
[7] NeurIPS’22: Subgroup Robustness Grows On Trees: An Empirical Baseline Investigation https://proceedings.neurips.cc/paper_files/paper/2022/file/408cf1a1d9ff35d5fea7075565dbf434-Paper-Conference.pdf
[8] ACL’23: Understanding Factual Errors in Summarization: Errors, Summarizers, Datasets, Error Detectors https://aclanthology.org/2023.acl-long.650/
> **Some arguments are rather subjective. Why choose the 5% threshold? If we change the threshold to 10% it seems 4-bit quantization is then in the range in most cases, and sparse models can still be "competitive" for around 50% sparsity.**
Thank you for bringing this up and we are very happy to clarify your doubts. Firstly, **our threshold is simply an indicator to illustrate the tolerance level of performance drop** when we start compressing any LLM. Many prior works [1,2,3] consider matching thresholds to be the same as the dense subnetwork performance or within the margins of 1%. However, in our work, we carefully relaxed it to 5% performance drop as an acceptable tolerance (before calling the compressed model useless) keeping in mind that the performance of compressed LLM on any of our task categories/disciplines remains above the random guess. For example, to provide context, as you have mentioned, 10% threshold on MMLU can leave performance on some disciplines like Algebra, Econometrics drop to 19.7%, 21.1% which is below the random guess (25%) given MMLU has one correct out of four choices. Again, note that this threshold has nothing to do with any performance or insight reported in our draft. We will add additional clarification in our final draft.
[1] CVPR’21: The Lottery Tickets Hypothesis for Supervised and Self-supervised Pre-training in Computer Vision Models
[2] NeurIPS’23: The Emergence of Essential Sparsity in Large Pre-trained Models: The Weights that Matter
[3] NeurIPS’20: The Lottery Ticket Hypothesis for Pre-trained BERT Networks