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Approximate hardware generation using symbolic computer algebra employing grobner basis

机译:使用Grebner基础使用符号计算机代数的近似硬件生成

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Many applications are inherently error tolerant. Approximate Computing is an emerging design paradigm, which gives the opportunity to make use of this error tolerance, by trading off accuracy for performance. The behavior of a circuit can be defined at an arithmetic level, by describing the input and output relation as a polynomial. Symbolic Computer Algebra (SCA) has been employed to verify that a given circuit netlist matches the behavior specified at the arithmetic level. In this paper, we present a method that relaxes the exactness requirement of the implementation. We propose a heuristic method to generate an approximation for a given netlist and use SCA to ensure that the result is within application-specific bounds for given error-metrics. In addition, our approach allows for automatic generation of approximate hardware wrt. application-specific input probabilities. To the best of our knowledge taking input probabilities, which are known for many practical applications, into account has not been considered before. We employ the proposed approach to generate approximate adders and show that the results outperform state-of-the-art, handcrafted approximate hardware.
机译:许多应用程序本质上是错误的。近似计算是一种新兴的设计范式,它通过交易性能的准确性提供了利用这种误差容忍度的机会。可以通过描述作为多项式的输入和输出关系来定义电路的行为。符号计算机代数(SCA)已被用于验证给定电路网表是否匹配算术级别指定的行为。在本文中,我们介绍了一种放松实施的精确要求的方法。我们提出了一种启发式方法来为给定的网表生成近似,并使用SCA确保结果在给定错误指标的特定于应用程序的范围内。此外,我们的方法允许自动生成近似硬件WRT。应用特定的输入概率。据我们所知,我们的知识众所周知,这是在许多实际应用中都知道的概率尚未考虑在此之前。我们采用所提出的方法来生成近似加法者,并表明结果优于最先进的,手工近似硬件。

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