# NOT RUN {
# definition of a function for parameterized data simulation
sim.orclus <- function(k = 3, nk = 100, d = 10, l = 4,
sd.cl = 0.05, sd.rest = 1, locshift = 1){
### input parameters for data generation
# k number of clusters
# nk observations per cluster
# d original dimension of the data
# l subspace dimension where the clusters are concentrated
# sd.cl (within cluster subspace) standard deviations for data generation
# sd.rest standard deviations in the remaining space
# locshift parameter of a uniform distribution to sample different cluster means
x <- NULL
for(i in 1:k){
# cluster centers
apts <- locshift*matrix(runif(l*k), ncol = l)
# sample points in original space
xi.original <- cbind(matrix(rnorm(nk * l, sd = sd.cl), ncol=l) + matrix(rep(apts[i,], nk),
ncol = l, byrow = TRUE),
matrix(rnorm(nk * (d-l), sd = sd.rest), ncol = (d-l)))
# subspace generation
sym.mat <- matrix(nrow=d, ncol=d)
for(m in 1:d){
for(n in 1:m){
sym.mat[m,n] <- sym.mat[n,m] <- runif(1)
}
}
subspace <- eigen(sym.mat)$vectors
# transformation
xi.transformed <- xi.original %*% subspace
x <- rbind(x, xi.transformed)
}
clids <- rep(1:k, each = nk)
result <- list(x = x, cluster = clids)
return(result)
}
# simulate data of 2 classes where class 1 consists of 2 subclasses
simdata <- sim.orclus(k = 3, nk = 200, d = 15, l = 4,
sd.cl = 0.05, sd.rest = 1, locshift = 1)
x <- simdata$x
y <- c(rep(1,400), rep(2,200))
res <- orclass(x, y, k = 3, l = 4, k0 = 15, a = 0.75)
prediction <- predict(res, x)
# compare results
table(prediction$class, y)
# }
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