Felix Chern
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On Emergence of Activation Sparsity in Trained Transformers
Chong You
Daliang Li
Ke Ye
International Conference on Learning Representations (2023) (to appear)
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This paper reveals a curious observation that modern large-scale machine learning models with Transformer architectures have sparse activation maps. By activation map we refer to the intermediate output of the multi-layer perceptrons (MLPs) after a ReLU activation function, and by ``sparse'' we mean that on average very few entries (e.g., 3.0% for T5-Base and 6.3% for ViT-B16) are nonzero for each input to MLP. Through extensive experiments we demonstrate that the emergence of sparsity is a prevalent phenomenon that occurs for both natural language processing and vision tasks, on both training and evaluation data, for Transformers of various configurations, at layers of all depth levels, etc. Moreover, larger Transformers with more layers and higher MLP hidden dimensions are sparser as measured by the percentage of nonzero entries. To probe why sparsity emerges, we design experiments with random labels, random images, and infinite data, and find that sparsity may be due primarily to optimization while has little to do with the properties of training dataset. We discuss how sparsity immediately implies a means for significantly reducing the FLOP count and improving efficiency for Transformers. Moreover, we demonstrate perhaps surprisingly that explicitly enforcing an even sparser activation via Top-K thresholding with a small value of k brings a collection of desired but missing properties for Transformers, namely less sensitivity to noisy training data, more robustness to input corruptions, and better calibration for their prediction confidence.
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Accelerating Large-Scale Inference with Anisotropic Vector Quantization
Erik Lindgren
Quan Geng
David Simcha
International Conference on Machine Learning (2020)
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Quantization based techniques are the current state-of-the-art for scaling maximum inner product search to massive databases. Traditional approaches to quantization aim to minimize the reconstruction error of the database points. Based on the observation that for a given query, the database points that have the largest inner products are more relevant, we develop a family of anisotropic quantization loss functions. Under natural statistical assumptions, we show that quantization with these loss functions leads to a new variant of vector quantization that more greatly penalizes the parallel component of a datapoint's residual relative to its orthogonal component. The proposed approach, whose implementation is open-source, achieves state-of-the-art results on the public benchmarks available at ann-benchmarks.com.
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