零相关误差:随机计算中有限长度比特流独立性的度量

Hsuan Hsiao, Joshua San Miguel, Yuko Hara-Azumi, J. Anderson
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引用次数: 3

摘要

随机计算(SC)以其概率数据表示格式,由于它能够使用非常简单的电路来实现复杂的操作,已经引起了人们新的兴趣。尽管与传统的二进制计算不同,SC需要仔细处理存在于数据值之间的相关性,以避免出现不可接受的不准确结果的风险。由于许多SC电路被设计为在假设输入值是独立的情况下工作,因此提供准确测量和表征SC比特流独立性的能力非常重要。我们提出零相关误差(ZCE),这是一个量化两个有限长度比特流的独立性的指标,并表明它解决了SC社区目前使用的指标的基本限制。通过功能单元级和应用级的评估,我们展示了ZCE如何成为分析SC比特流、模拟电路和设计空间探索的有效工具。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Zero Correlation Error: A Metric for Finite-Length Bitstream Independence in Stochastic Computing
Stochastic computing (SC), with its probabilistic data representation format, has sparked renewed interest due to its ability to use very simple circuits to implement complex operations. Though unlike traditional binary computing, SC needs to carefully handle correlations that exist across data values to avoid the risk of unacceptably inaccurate results. With many SC circuits designed to operate under the assumption that input values are independent, it is important to provide the ability to accurately measure and characterize independence of SC bitstreams. We propose zero correlation error (ZCE), a metric that quantifies how independent two finite-length bitstreams are, and show that it addresses fundamental limitations in metrics currently used by the SC community. Through evaluation at both the functional unit level and application level, we demonstrate how ZCE can be an effective tool for analyzing SC bitstreams, simulating circuits and design space exploration.
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