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Analog and threshold building blocks for variable-radix adders and other logic

机译:用于可变基数加法器和其他逻辑的模拟和阈值构建块

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摘要

A system of ¿TKM¿ logic, based on 3-state threshold devices, Kirchoff adders (i.e., summing amplifiers), and linear amplifiers is proposed. It is shown that TKM logic can realize any multiple-valued truth table, and that the length of the alphabet of truth values may be arbitrary. This logic is shown to be particularly well suited to the synthesis of variable-radix adders, in which alterations of the radix are obtained by adjustments of the gain or attenuation of one or more amplifiers. When TKM is used in conjunction with a proposed ¿symmetric analog coding¿ for the representation of numbers, the generation of r-1 complements and, as a consequence, the execution of r-ary subtraction and division, are facilitated. It is conjectured that the feasibility of variable-radix adders is a step toward the realization of adaptive computation at the hardware level.
机译:提出了一种基于三态阈值设备,基尔霍夫加法器(即求和放大器)和线性放大器的TKM逻辑系统。结果表明,TKM逻辑可以实现任何多值真值表,并且真值字母的长度可以是任意的。该逻辑被显示为特别适合于可变基数加法器的合成,其中基数的改变是通过调整一个或多个放大器的增益或衰减来获得的。当将TKM与提议的“对称模拟编码”结合使用来表示数字时,将有助于生成r-1补码,并因此简化了r元减法和除法的执行。据推测,可变基数加法器的可行性是朝着在硬件级别实现自适应计算迈出的一步。

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