Nothing
###############################################
#
# Peacock test statistic: two-dimensional case
#
###############################################
peacock2 <- function(x, y)
{
xx <- as.matrix(x)
yy <- as.matrix(y)
n1 <- nrow(xx)
n2 <- nrow(yy)
n <- n1 + n2
##########################
# geatest common divisor: dd
# least common multiple: L
##########################
dd <- gcd(n1, n2)
L <- n1/dd*n2
d1 <- L/n1
d2 <- L/n2
##########################
dim1 <- ncol(xx)
dim2 <- ncol(yy)
dmin <- min(dim1, dim2)
if( dmin < 2 ) stop('The dimensions of both samples should be at least two')
######################################
# just deal with the first 2 columns
######################################
######################################
# sort the matrix rows by each column
######################################
xy1 <- c(xx[,1], yy[,1])
xy2 <- c(xx[,2], yy[,2])
I1 <- order( xy1 )
I2 <- order( xy2 )
max_hnn <- 0
max_hpn <- 0
max_hnp <- 0
max_hpp <- 0
for(zu in xy1[I1]){
hnn <- 0
hpn <- 0
t <- 1
while( t <= n ){
v <- I2[t]
if(xy1[v] <= zu){
if(v <= n1) hnn <- hnn + d1
else hnn <- hnn - d2
max_hnn <- max(max_hnn, abs(hnn))
}else{
if(v <= n1) hpn <- hpn + d1
else hpn <- hpn - d2
max_hpn <- max(max_hpn, abs(hpn))
}
t <- t + 1
}
hnp <- 0
hpp <- 0
t <- n
while(t > 1){
v <- I2[t]
if(xy1[v] <= zu){
if(v <= n1) hnp <- hnp + d1
else hnp <- hnp - d2
max_hnp <- max(max_hnp, abs(hnp))
}else{
if(v <= n1) hpp <- hpp + d1
else hpp <- hpp - d2
max_hpp <- max(max_hpp, abs(hpp))
}
t <- t - 1
}
}
return (max(max_hnn, max_hpn, max_hnp, max_hpp)/L)
}
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