1) sample spacing
样本区间
1.
Properties of sample spacing probability distribution;
样本区间的概率分布及其性质
2.
Then the interval is divided into(n+1) sample spacing of lengths as Y_0,Y_1,…Y_n,respectively.
设(X1,X2,…,Xn)为服从I=[0,1]上均匀分布的简单随机样本,它们将[0,1]分成(n+1)个样本区间,以Y0,Y1,…,Yn分别表示这些样本区间的长度。
3.
Then the interval is divided into (n+1) sample spacings, of lengths Y 0,Y 1,…,Y n , respectively.
设 (Χ1 ,Χ2 ,…Χn)为服从I =[0 ,1]上均匀分布的容量为n的简单随机样本 ,它们将I =[0 ,1]分隔成 (n +1)个样本区间 (samplespacing) 。
3) sample space
样本空间
1.
To solve the expression difficulties resulting from variety of random sample spaces in decision network planning,an expanded decision unit structure including several sample spaces was presented.
为解决决策网络计划中随机样本空间变化而产生的模型表达上的困难,提出经拓展能够描述多个样本空间的决策单元结构。
4) indirect sample
间接样本
1.
These indirect samples are first calculated based on the direct ones in some textbooks, and then the sample averages and its variance are calculated based .
文章所针对的教材都用直接样本先计算出间接样本 ,再用间接样本计算样本均值及其方差 。
5) sampling interval
取样区间
6) product sample space
积样本空间
补充资料：闭区间
闭区间
interval, dosed
闭区l’ed[勿加口幻，d胎ed;o，e3o二」，线段(segnlellt) 直线上处于两给定点a和b之间的一切点(包括两端点a和b)的集合.记为【a，bl.亦见区间和线段(Intel砚laxldsegr阴nt).张鸿林译
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条