arithmetic progression

noun

1. 算术级数，等差级数（如2、4、6、8）
   a series of numbers that decrease or increase by the same amount each time, for example 2, 4, 6, 8

1. 1-4-7-10-13-is the start of an arithmetic progression.
   1-4-7-10-13是一个等差级数的开始部分。
2. The result shows that the utility of the arithmetic progression can limit the first kind of misread.
   结果表明，等差数列的利用可规范第一种误读。
3. ( math) a progression of terms whose reciprocals form an arithmetic progression.
   （数学）其倒数构成一个等差级数的级数术语。
4. The Number of Primes in a Class of Arithmetic Progression
   一类特殊等差数列中的素数个数问题
5. Prove that no four consecutive binomial coefficients can be in arithmetic progression.
   证明不存在四个连续的二项系数成算术级数。
6. A core property of the arithmetic progression is the same difference.
   等差是等差数列最核心的本质特征。
7. On Several Inequality of the Power of Positive Term Arithmetic Sequence; The result shows that the utility of the arithmetic progression can limit the first kind of misread.
   关于正项等差数列方幂的若干不等式研究结果表明，等差数列的利用可规范第一种误读。
8. The formula of finite summation of K Steps arithmetic progression is seeked out by using the summation function of power series.
   用幂级数和函数的思想来给出阶等差数列求有限和的公式。
9. The article approaches the resolution of the sum of preceding N terms among a type of particular sequence, which consists of arithmetic product of arithmetic progression or arithmetic product reciprocal. It obtains two theorems and 6 deductions, along with the application of them.
   对由等差数列的乘积以及乘积的倒数所构成的一类特殊的数列的前n项和的求解作了探讨，得出两个定理及6个推论以及应用。
10. Some special patterns of annuity changes whose payments are of the arithmetic progression of higher order or of the reverse rainbow are studied, and their beginning values and ending values are given.
    并研究了付款额呈高阶等差数列及倒虹式年金等某些特殊的年金变化形式，给出了其期初值和期末值。
11. On the integer represented as the product of k prime numbers in arithmetic progression
    关于表整数为算术数列中k个素数的乘积
12. The Enshrouded Difference of Arithmetic Progression with n Order
    n阶等差数列的隐蔽公差
13. The record difference was 0.1 with the increase of every line of the sight mark, it showed arithmetic progression arrangement.
    视力记录视标每增加1行，记录相差0.1，呈算术等差级数排列。
14. Exponential Sums over Primes in an Arithmetic Progression
    算术级数中的指数和估计
15. Property of based on HPA nonlinear distortion arithmetic of Volterra progression
    放大器非线性失真的Volterra级数算法研究
16. In this paper, it is proved that there is an infinite arithmetic progression of positive even numbers each of which is prime to 3, and has no representation of the form p+ 3~ k.
    证明了如下定理：存在一个正偶整数的无穷算术数列，其中每一项都与3互素且不能表为p+3k形式。
17. This paper introduces the classical arithmetic of Dijkstra, and it's limitation, which needs geometrical progression memory with increase of network nodes.
    详细介绍了经典的Dijkstra算法，举例说明了该算法的实现方法以及该算法的缺点：即需要网络结点数平方级的内存；
18. On a Problem of Summing a Kind of Higher-Order Arithmetic-Geometric Progression
    关于一种高阶算术几何级数的求和问题
19. Integer which represented as the product of k prime numbers in arithmetic progression was studied and two important results are obtained.
    研究表整数为算术数列中k个素数的乘积，得到两个重要结果。
20. It is questioned that thickness curves of concrete structures having uneven surface are directly derived without migrate, and depth is taken directly from ordinate in arithmetic progression.
    常见的不作偏移，即对其背后岩石凹凸不平的混凝土结构物作厚度曲线，或在时间剖面上用等差级数的深度纵坐标，有基本概念的问题。
21. And identification arithmetic of the Volterra progression model for aero engines was proposed. It was applied to a certain turbofan engine by imitating the dynamic respondence.
    利用某型涡扇发动机的动态仿真，进行了发动机Volterra模型辨识及验证。
22. According to principles of economy, the seepage control effectiveness of canals which is studied under static and dynamic conditions and with arithmetic and geometric progression of seepage control performance to time as well as with no change seepage control performance to time is studied.
    依据经济学原理，对混凝土渠道在经济静态和动态条件下，防渗性能随运行时间呈等差衰减、等比衰减及不随运行时间衰减时的防渗效益进行了研究。
23. We asked them to learn the concept and the formula of general term of arithmetic progression under a teacher instruction or self-learning. After learning, they were asked to finish a test of far-transfer problems and near-transfer problems.
    要求他们在教师指导或自学完成学习等差数列概念和通项公式。
24. Butterfly processing uses integer arithmetic and each operation has certain error. Along with the increase-ment in arithmetic progression, errors will increase.
    蝶形处理采用整数运算，每次运算存在一定误差，且随着运算级数的增多，误差会随之增大。

noun

1. (mathematics) a progression in which a constant is added to each term in order to obtain the next term
   1. 1-4-7-10-13- is the start of an arithmetic progression