Description Usage Arguments Value References Examples
Performs an independence test when it is assumed that the marginal distribution of Y is known and can be simulated from.
1 |
x |
The n \times d_X data matrix of X values. |
y |
The n \times d_Y data matrix of Y values. |
k |
The value of k to be used for estimation of the joint entropy H(X,Y). |
ky |
The value of k to be used for estimation of the marginal entropy H(Y). |
w |
The weight vector to used for estimation of the joint entropy H(X,Y), with the same options as for the |
wy |
The weight vector to used for estimation of the marginal entropy H(Y), with the same options as for the |
y0 |
The data matrix of simulated Y values. |
The p-value corresponding the independence test carried out.
2017arXiv171106642BIndepTest
1 2 3 4 5 6 7 8 9 10 11 12 | library(mvtnorm)
x=rnorm(1000); y=rnorm(1000);
# Independent univariate normal data
MINTknown(x,y,k=20,ky=30,y0=rnorm(100000))
library(mvtnorm)
# Dependent univariate normal data
data=rmvnorm(1000,sigma=matrix(c(1,0.5,0.5,1),ncol=2))
# Dependent multivariate normal data
MINTknown(data[,1],data[,2],k=20,ky=30,y0=rnorm(100000))
Sigma=matrix(c(1,0,0,0,0,1,0,0,0,0,1,0.5,0,0,0.5,1),ncol=4)
data=rmvnorm(1000,sigma=Sigma)
MINTknown(data[,1:3],data[,4],k=20,ky=30,w=TRUE,wy=FALSE,y0=rnorm(100000))
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