Nothing
###########################################
## Functions to estimate the parameters ##
###########################################
fj_bayes <- function(x, y, pij, sigma2, lambda, Xdiff = outer(x, x, `-`), cov.function, ...){
Kj <- cov.function(Xdiff, lambda = lambda, ...)
Aj <- Kj + diag(sigma2 / pij)
huge <- diag(Aj) > 10^8
Ajinv <- Aj; Ajinv[,] <- 0
Ajinv[!huge,!huge] <- solve(Aj[!huge,!huge])
H_j <- Kj %*% Ajinv
fjhat <- H_j %*%y
tracej <- sum(pij*diag(H_j))
list(f_hat = fjhat,
H = H_j,
trace = tracej)
}
## the covariance functions depends on x and on a set of parameters lambda
## in this case x will be the matrix XDiff, so that we do not need to calculate
## this all the time
covariance <- function(x, lambda, ...) {
## lambda is a parameter, it can be a vector depending on the
## covariance structure you choose;
## x here is a matrix with entries (x_i - x_j)
(1/(sqrt(2*pi)*lambda))*exp(-1/2*(x^2/(lambda^2)))
}
covariance_fixed_u <- function(x, lambda, u, ...) {
u * exp(-1/2*(x^2/(lambda^2)))
}
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