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Towards Implementing Uncertainty Propagation in Probabilistic Floating-Point Computation Error Bounding

机译:实现概率浮点计算误差误差中的不确定性传播

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Reconfigurable microprocessor has the flexibility of allocating the number of bits for floating point number representation. This allows the hardware to manage the trade-off between computational accuracy versus resource utilization. By fine-tuning the precision used in mathematical computation, it is possible to optimize the memory usage, processing speed, power budget, latency, and maximum frequency while using less silicon area in the design. Thus, ignoring this potential will significantly limit the achievable performance. This paper extends the application of uncertainty analysis developed for measurement to the error bound estimation for floating-point computation. The results show that by searching for probabilistic bounds instead of mathematically guaranteed bounds, the tightness of the bounds can be substantially improved compared to the mainstream interval arithmetic and affine arithmetic methods. The proposed method will be useful for the design optimization of digital signal processing or machine intelligence modules that are not sensitive against occasional overflow and underflow.
机译:可重新配置的微处理器具有分配浮点数表示的比特数的灵活性。这允许硬件管理计算精度与资源利用率之间的权衡。通过微调数学计算中使用的精度,可以在设计中使用较少的硅区域来优化内存使用,处理速度,功率预算,延迟和最大频率。因此,忽略这种潜力将显着限制可实现的性能。本文扩展了在浮点计算的误差累计估计中开发出来的不确定性分析的应用。结果表明,通过搜索概率范围而不是数学上保证的限制,与主流间隔算术和仿射算术方法相比,可以大大提高界限的紧密性。所提出的方法对于数字信号处理或机器智能模块的设计优化是有用的,这些模块不敏感,偶尔溢出和下溢。

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