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python求用户输入数据的绝对值 spearman相关系数的检验?

浏览量:3716 时间:2023-05-15 19:51:48 作者:采采

spearman相关系数的检验?

Python的公式:r,pstats.spearmanr(X1,X2)结果为:r:相关系数,p:p_value功能:是两个数据集之间关系单调性的非参数度量,Spearman相关性不题中两个数据集是标准正态分布的。(检验2个变量之间的相关性)r:这个相关系数在-1和1之间变化,0意思是没有相关性。相关系数的绝对值约接近1,相关性越高,p:p值查阅地来表示不查找系统产生具备Spearman相关性的数据集的概率(简单通俗的说,那就是2个变量不相关的概率,总体上,若2个变量的相关系数越高,则P值会低些较高)。p值并不完全可靠,但相对于大于1500左右的数据集很有可能是合理不的。例子:r,pstats.spearmanr([1,2,3,4,5],[5,6,7,8,7])(1234321)x2nnp.random.randn(100,2)y2nnp.random.randn(100,2)stats.spearmanr(x2n)#最终(0.059969996999699973,0.55338590803773591)stats.spearmanr(x2n[:,0],x2n[:,1])#最终(0.059969996999699973,0.55338590803773591)rho,pvalstats.spearmanr(x2n,y2n)#最后gtgtgtrhoarray([[1.,0.05997,0.18569457,0.06258626],[0.05997,1.,0.110003,0.02534653],[0.18569457,0.110003,1.,0.03488749],[0.06258626,0.02534653,0.03488749,1.]])gtgtgtpvalarray([[0.,0.55338591,0.06435364,0.53617935],[0.55338591,0.,0.27592895,0.80234077],[0.06435364,0.27592895,0.,0.73039992],[0.53617935,0.80234077,0.73039992,0.]])gtgtgtrho,pvalstats.spearmanr(x2n.T, y2n.T,axis1)gtgtgtrhoarray([[1.,0.05997,0.18569457,0.06258626],[0.05997,1.,0.110003,0.02534653],[0.18569457,0.110003,1.,0.03488749],[0.06258626,0.02534653,0.03488749,1.]])stats.spearmanr(x2n,y2n,axisNone)#总体的相关性:(0.10816770419260482,0.1273562188027364)stats.spearmanr(x2n.ravel(),y2n.ravel())#总体的相关性:(0.10816770419260482,0.1273562188027364)xintnp.random.randint(10,size(100,2))stats.spearmanr(xint)#(0.052760927029710199,0.60213045837062351)

fab在python中的意思?

?请看:fabs()方法赶往数字的绝对值,如math.fabs(-10)直接返回10.0.

?语法:

importmath

math.fabs(x)

?参数:x-数值表达式

?返回值:赶往数字的绝对值.

?实例:

#!/usr/bin/python

#-*-coding:UTF-8-*-

importmath

#再导入数学模块

print#34math.fabs(-45.17):#34,math.fabs(-45.17)

print#34math.fabs(100.12):#34,math.fabs(100.12)

print#34math.fabs(100.72):#34,math.fabs(100.72)

print#34math.fabs(119L):#34,math.fabs(119L)

print#34math.fabs(math.pi):#34,math.fabs(math.pi)

作为输出结果:

math.fabs(-45.17):45.17

math.fabs(100.12):100.12

math.fabs(100.72):100.72

math.fabs(119L):119.0

math.fabs(math.pi):3.14159265359

相关性 相关系数 绝对值 stats.spearmanr

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