Performance-Efficiency Trade-off of Low-Precision Numerical Formats in Deep Neural Networks

March 25, 2019 Β· Declared Dead Β· πŸ› Proceedings of the Conference for Next Generation Arithmetic 2019

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Authors Zachariah Carmichael, Hamed F. Langroudi, Char Khazanov, Jeffrey Lillie, John L. Gustafson, Dhireesha Kudithipudi arXiv ID 1903.10584 Category cs.DC: Distributed Computing Cross-listed cs.LG Citations 58 Venue Proceedings of the Conference for Next Generation Arithmetic 2019 Last Checked 5 months ago
Abstract
Deep neural networks (DNNs) have been demonstrated as effective prognostic models across various domains, e.g. natural language processing, computer vision, and genomics. However, modern-day DNNs demand high compute and memory storage for executing any reasonably complex task. To optimize the inference time and alleviate the power consumption of these networks, DNN accelerators with low-precision representations of data and DNN parameters are being actively studied. An interesting research question is in how low-precision networks can be ported to edge-devices with similar performance as high-precision networks. In this work, we employ the fixed-point, floating point, and posit numerical formats at $\leq$8-bit precision within a DNN accelerator, Deep Positron, with exact multiply-and-accumulate (EMAC) units for inference. A unified analysis quantifies the trade-offs between overall network efficiency and performance across five classification tasks. Our results indicate that posits are a natural fit for DNN inference, outperforming at $\leq$8-bit precision, and can be realized with competitive resource requirements relative to those of floating point.
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