A systematic approach to the design of structures for addition and subtraction — Case of radix r = mk

D. Nguyen
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Abstract

The results of Robertson concerning, a systematic approach to the design of Adder/Subtracter structures of radix r=2k, k ≥ I are generalised to cover all structures of radix r = mk, k ≥ I and m ≥ 2 The use of Quasi binary representations help reduce the number of types of fundamental structures required. In addition to the types encountered in the earlier case, only one new type of fundamental structures called Radix-m Carry Generator is needed. Examples in the particular case of Decimal Adder/Subtracter structures are used to illustrate the results.
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加减法结构设计的系统方法——基数r = mk的情况
Robertson关于基数r=2k, k≥I的加/减结构的系统设计方法的结果被推广到涵盖基数r= mk, k≥I和m≥2的所有结构。准二进制表示的使用有助于减少所需基本结构类型的数量。除了前面案例中遇到的类型之外,只需要一种称为Radix-m进位生成器的新型基本结构。在十进制加/减法结构的特殊情况下,使用示例来说明结果。
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A systematic approach to the design of structures for arithmetic Compound algorithms for digit online arithmetic A systematic approach to the design of structures for addition and subtraction — Case of radix r = mk Extension of the MC68000 architecture to include Standard Floating-point arithmetic Floating-point on-line arithmetic: Algorithms
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