| 单词 | 整数 |
| 释义 | 〔aliquot〕Of, relating to, or denoting an exact divisor or factor of a quantity, especially of an integer.能整除的：关于或指示一个量的除数或因数的，尤指一个整数的除数或因数〔transcendental〕Not expressible as an integer or as the root or quotient of integers. Used of numbers, especially nonrepeating infinite decimals.超越的：不能表示为整数或整数的根或商的，用指来数字，尤其是无限不循环小数〔integral〕Expressed as or involving integrals.积分的：表示为或包含整数的〔arithmetic〕The mathematics of integers, rational numbers, real numbers, or complex numbers under addition, subtraction, multiplication, and division.算术：整数，有理数，实数或复数进行加，减，乘和除的运算〔decimal〕A linear array of integers that represents a fraction, every decimal place indicating a multiple of a negative power of 10. For example, the decimal 0.1 = 1/10, 0.12 = 12/100, 0.003 = 3/1000. Also called decimal fraction 小数：表示分数的整数的线性排列，每一个小数点后的位置表示10的负次幂。例如，小数0.1== 1/10，0.12== 12/100，0.003== 3/1000 也作 decimal fraction〔modulus〕Abbr. modA number by which two given numbers can be divided and produce the same remainder.缩写 mod模数：一个整数，当分别被两个给定整数除时，得到相同的余数〔boson〕Any of a class of particles, such as the photon, pion, or alpha particle, that have zero or integral spin and obey statistical rules permitting any number of identical particles to occupy the same quantum state.玻色子：具有零或整数自旋状态，并且任意数目的相同粒子占据相同量子状态的统计学规则的粒子，如光子、π介子或α粒子〔transcendental〕Not capable of being determined by any combination of a finite number of equations with rational integral coefficients.超越的：无法通过任何有限数目的方程式与有理整数系数的组合决定的〔multiplication〕The operation that, for integers, consists of adding a number (the multiplicand) to itself a certain number of times. The operation is extended to other real numbers according to the rules governing the multiplication of integers.乘法运算：对于整数，一个被乘数乘以一定倍数的乘数的运算。根据整数乘法运算法则，此种乘法运算可运用到其他实数〔integer〕A member of the set of positive whole numbers (1, 2, 3, . . . ), negative whole numbers (-1, -2, -3, . . . ), and zero (0).整数：全部正整数（1，2，3…），负整数（－1，－2，－3，…）和零（0）中的任一数〔integral〕Expressed or expressible as or in terms of integers.整数的：用整数表示的或可用整数表示的〔Bernoulli〕Family of Swiss mathematicians and scientists, includingJakob or Jacques (1654-1705), an important theorist of ordinary calculus and the calculus of variations. His brother Johann or Jean (1667-1748) developed integral and exponential calculus. Johann's son Daniel (1700-1782) anticipated the law of conservation of energy, did pioneering work in the molecular theory of gases, and contributed to probability theory and the theory of differential equations. 伯努利：瑞士数学家和科学家家族，包括雅各 或 雅克 （1654-1705年），是关于一般微积分和变分微分的重要理论家。其兄弟 约翰 或 让 （1667-1748年）发展了整数和指数微积分。约翰的儿子 丹尼尔 （1700-1782年）提前发现了能量守恒定律，在气体分子理论方面做了开拓性的工作，并对概率理论和微分方程理论有所贡献 |
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