y
, a vector of length $n$,
V
, the (positive definite) covariance matrix of the
observed responses, Vp
, the
$np \times np$
covariance matrix of the responses to be predicted, Vop
,
the $n \times np$ matrix of covariances between the observed
responses and the responses to be predicted, and m
, a numeric vector
of length 1 identifying the value of the mean
for each response.krige.sk(y, V, Vp, Vop, m = 0, ...)
nsim
to be a positive integer, then nsim
conditional realizations of the predictive distribution will be generated. If this is less than 1, then no conditional simnsim
realizations of the conditional realizations. Each column of the matrix represents a realization of the conditional normal distribution.y
before determining the kriging weights,
and then the mean is added onto the predicted response.data(toydata)
y <- as.vector(toydata$y)
V <- toydata$V
Vp <- toydata$Vp
Vop <- toydata$Vop
krige.sk(y, V, Vp, Vop, m = 2)
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