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Extending the fundamental error bounds for asymmetric error reliable computation

机译:扩展基本误差范围以进行非对称误差可靠计算

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Future computing systems based on new emerging nanotechnologies will have to rely on very high failure rate devices. Therefore, the study of fault-tolerant architectures is of great interest today. One of the most challenging problems of this research area consists in finding the fundamental error bounds beyond which reliable computation is not possible. In the literature we can find the exact error threshold for circuits built out of noisy NAND gates under the von Neumann's probabilistic computing framework. In this paper we extend this result for asymmetric error designs and demonstrate that it is possible to compute reliably with 2-input noisy NAND gates beyond the well known error bound: ∈* = (3 − √7)/4.
机译:基于新兴纳米技术的未来计算系统将不得不依赖故障率极高的设备。因此,当今对容错体系结构的研究备受关注。该研究领域最具挑战性的问题之一是找到基本的误差范围,超过该范围就不可能进行可靠的计算。在文献中,我们可以找到在冯·诺依曼的概率计算框架下由嘈杂的“与非”门构建的电路的确切误差阈值。在本文中,我们将这个结果扩展到非对称误差设计中,并证明可以使用2输入噪声NAND门可靠地进行计算,而超出众所周知的误差范围:∈ * =(3 −√7) / 4。

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