# PURPOSE: Convert original data to symbols
#---------------------------------------------------
# USAGE: symbz <- symbolize(x,y,z,m)
# where: x = data, dependent at t
# y = data, dependent at t-1
# z = data, independent
# m = lag scope
#---------------------------------------------------
# RETURNS:
# symbz = a structure with sorted indices of
# ..$mhx, ..$mhy, ..$mhz, ..$mhxy, ..$mhxz and ...$mhxyz
#---------------------------------------------------
# COMMENTS: For joint use with TEntropy
#
# written by:
# Manuel Ruiz-Marin and Andres Romeu
# Universidad Politecnica de Cartagena and UMU
symbolize <- function(x,y,z,m) {
T <- length(x)
n <- T -m +1
sx <- NULL
sy <- NULL
sz <- NULL
sxy <- NULL
sxz <- NULL
sxyz <- NULL
for (i in 1:n) {
dx <- sort(x[i:(i+m-1)],decreasing=FALSE,index.return=TRUE)$ix
dy <- sort(y[i:(i+m-1)],decreasing=FALSE,index.return=TRUE)$ix
dz <- sort(z[i:(i+m-1)],decreasing=FALSE,index.return=TRUE)$ix
sx <- c(sx,dx)
sy <- c(sy,dy)
sz <- c(sz,dz)
sxy <- c(sxy,dx,dy)
sxz <- c(sxz,dx,dz)
sxyz <- c(sxyz,dx,dy,dz)
}
sx <- matrix(sx, nrow=m ,ncol =n )
sy <- matrix(sy, nrow=m ,ncol =n )
sz <- matrix(sz, nrow=m ,ncol =n )
sxy <- matrix(sxy, nrow=2*m, ncol=n )
sxz <- matrix(sxz, nrow=2*m, ncol=n )
sxyz <- matrix(sxyz, nrow=3*m, ncol=n )
return( list(mhx = t(sx), mhy = t(sy),mhz = t(sz),mhxy = t(sxy), mhxz = t(sxz), mhxyz = t(sxyz)) )
}
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