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Theory of scissor products and applications
ZHU Yong-Wen *
School of Mathematics and Information Science, Yantai University, Yantai 264005
*Correspondence author
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Funding: Natural Science Foundation of Shandong Province (No.ZR2017MA022)
Opened online:25 November 2020
Accepted by: none
Citation: ZHU Yong-Wen.Theory of scissor products and applications[OL]. [25 November 2020] http://en.paper.edu.cn/en_releasepaper/content/4753020
 
 
In this paper, the concept of scissor products is introduced and its fundamental properties are discussed. Combining with the smaller-than-smaller carry method, scissor products can be used in the numerical calculation to form a new and systematic rapid calculation method for the multiplication of integers, which is parallel to but superior to the well-known rapid calculation method of Shi Fengshou. The advantages of the new theory lie in the following two aspects: (1) the scissor products can be understood and remembered very easily with the help of the ordinary $9\times 9$ multiplication table; (2) the smaller-than-smaller carry method makes carrying very easy. Our theory of scissor products can be applied to the rapid multiplication in two ways, in which we use or do not use the virtual carry method respectively.
Keywords:Number theory, rapid calculation, scissor product, smaller-than-smaller carry method, virtual carry method.
 
 
 

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