# NOT RUN {
#### First Example
## Get data
dat <- HolzingerSwineford1939[,7:15]
hs.n <- nrow(dat)
## Covariance matrix divided by n
hscov <- ((hs.n-1)/hs.n) * cov(dat)
## Generate new, raw data corresponding to hscov
newdat <- kd(hscov, hs.n)
## Difference between new covariance matrix and hscov is minimal
newcov <- (hs.n-1)/hs.n * cov(newdat)
summary(as.numeric(hscov - newcov))
## Generate sample data, treating hscov as population matrix
newdat2 <- kd(hscov, hs.n, type="sample")
#### Another example
## Define a covariance matrix
covmat <- matrix(0, 3, 3); diag(covmat) <- 1.5; covmat[2:3,1] <- c(1.3, 1.7); covmat[3,2] <- 2.1
covmat <- covmat + t(covmat)
## Generate data of size 300 that have this covariance matrix
rawdat <- kd(covmat, 300)
## Covariances are exact if we compute sample covariance matrix by
## dividing by n (vs by n-1)
summary(as.numeric((299/300)*cov(rawdat) - covmat))
## Generate data of size 300 where covmat is the population covariance matrix
rawdat2 <- kd(covmat, 300)
# }
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