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2-1 addition and related arithmetic operations with threshold logic

机译:2-1带阈值逻辑的加法及相关算术运算

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In this paper we investigate the reduction of the size for small depth feed-forward linear threshold networks performing binary addition and related functions. For n bit operands we propose a depth-3 O(n/sup 2//log n) asymptotic size network for the binary addition with O polynomially bounded weights. We propose also a depth-3 addition of optimal O(n) asymptotic sits network and a depth-2 comparison of O(/spl radic) asymptotic size network, both with O(2/sup /spl radic/) asymptotic size of weight values. For existing architectural formats we show that our schemes, with equal or smaller depth networks, substantially outperform existing schemes in terms of size and fan-in requirements and on occasions in weight requirements.
机译:在本文中,我们研究了执行二元加法和相关功能的小深度前馈线性阈值网络的尺寸减小。对于n位操作数,我们提出了深度为3的O(n / sup 2 // log n)渐近大小网络,用于具有O多项式有界权重的二进制加法。我们还提出了最佳O(n)渐近坐点网络的深度3加法和O(/ spl radic / n)渐近大小网络的深度2比较,均与O(2 / sup / spl radic / n /)权重值的渐近大小。对于现有的体系结构格式,我们表明,具有相等或较小深度网络的方案在大小和扇入要求以及有时在重量要求方面都大大优于现有方案。

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