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1)  number of remainder needle
余针数
2)  remainder [英][rɪ'meɪndə(r)]  [美][rɪ'mendɚ]
余数
1.
A correct formula of the fixed point two′s complement division is given,which is applicable not only for the final result, but also for every intermediate result of the operation,so there can be no mistaking the quotient and the remainder.
对补码加减交替除法公式做了修正 ,新公式不仅适用于最终结果 ,而且适用于运算的每个中间结果 ,从而消除了确定商和余数可能引起的错误。
2.
This article deals with the calculating rules, several handling situations of quotient and remainder in "Binary fixed point mending code division by one figure" based on the teaching material THE THEORY OF COMPUTER COMPOSITION .
针对《计算机组成原理》教材中关于“二进制定点补码一位除法”中的运算规则、商及余数的几种情况,进行了深入、详实的研究与讨论,补充了教材中的缺憾,论证了计算机在除法操作中的基本原理。
3.
A graphic method to solve the first order remainder set is presented,based on the analysis of variation behavior of the set.
在分析同余数组变化规律的基础上,提出了一种数、图结合解一次同余式组的方法———圆图法。
3)  residue [英]['rezɪdju:]  [美]['rɛzə'du]
余数
1.
A binary image watermark algorithm based on residue in the wavelet domain;
一种基于余数的小波域二值图像水印算法
2.
For any positive n,let f(n) denote the pentagon number residue,that is,for any fixed positive n,f(n) is the smallest nonnegative integer number such that n-f(n) is a pentagon number (m(3m-1))/2.
对于任意的正整数n,设f(n)表示n的五边形数的余数,即f(n)是使得n-f(n)为一五边形数(m(m-1))/2的最小非负整数。
4)  remainder [英][rɪ'meɪndə(r)]  [美][rɪ'mendɚ]
余数;余式;剩余
5)  comodule coalgebra
余模余代数
1.
This paper introduces the conception of two-sided Hopf comodule coalgebras and mainly gives the Maschke theorem for two-sided H-comodule coalgebra.
引入了双边Hopf余模余代数概念,并证明了双边Hopf余模余代数的Maschke定理。
6)  Surplus function
剩余函数
1.
Surplus function variational quantum Monte Carlo (SFVMC) approach for the electronic excited state has been established in this paper.
提出了用于电子激发态的剩余函数变分量子Monte Carlo(SFVMC)方法。
2.
The solutions included treating bracket,calculating the surplus function,changing string into numeric and so on.
其中包括括号处理、计算剩余函数、字符串转换成数值等问题的处理方法。
补充资料:刘贡父见余歌词数首以诗见戏聊次其韵
【诗文】:
十载漂然未可期,那堪重作看花诗。
门前恶语谁传去,醉后狂歌自不知。
刺舌君今犹未戒,灸眉我亦更何辞。
相従痛饮无余事,正是春容最好时。



【注释】:



【出处】:
苏轼诗集 卷八
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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