-
[pdf]
[supp]
[arXiv]
[bibtex]@InProceedings{Misra_2024_CVPR, author = {Misra, Diganta and Chaudhary, Muawiz and Goyal, Agam and Runwal, Bharat and Chen, Pin Yu}, title = {Uncovering the Hidden Cost of Model Compression}, booktitle = {Proceedings of the IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR) Workshops}, month = {June}, year = {2024}, pages = {1611-1621} }
Uncovering the Hidden Cost of Model Compression
Abstract
In an age dominated by resource-intensive foundation models the ability to efficiently adapt to downstream tasks is crucial. Visual Prompting (VP) drawing inspiration from the prompting techniques employed in Large Language Models (LLMs) has emerged as a pivotal method for transfer learning in the realm of computer vision. As the importance of efficiency continues to rise research into model compression has become indispensable in alleviating the computational burdens associated with training and deploying over-parameterized neural networks. A primary objective in model compression is to develop sparse and/or quantized models capable of matching or even surpassing the performance of their over-parameterized full-precision counterparts. Although previous studies have explored the effects of model compression on transfer learning its impact on visual prompting-based transfer remains unclear. This study aims to bridge this gap shedding light on the fact that model compression detrimentally impacts the performance of visual prompting-based transfer particularly evident in scenarios with low data volume. Furthermore our findings underscore the adverse influence of sparsity on the calibration of downstream visual-prompted models. However intriguingly we also illustrate that such negative effects on calibration are not present when models are compressed via quantization. This empirical investigation underscores the need for a nuanced understanding beyond mere accuracy in sparse and quantized settings thereby paving the way for further exploration in Visual Prompting techniques tailored for sparse and quantized models.
Related Material