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#
# test for the function 'mloglik.fd.deriv', it evaluates the analytical
# expressions for the derivatives of the negative of the spectral
# log-likelihood function 'mloglik.fd';
# numerical derivatives obtained with package 'numDeriv' are taken
# as benchmark
#
# NOTE: the analytical derivatives for 'mcloglik.fd()'
# are not currently implemented for a model parameterized
# according to a non-null 'transPars'
# a barrier term is not considered either
library("stsm")
library("numDeriv")
y <- log(AirPassengers)
pars <- c("var2" = 7, "var3" = 3.5, "var4" = 25)
cpar <- c("var1" = 12)
nopars <- NULL
transP <- NULL
bar <- list(type = "1", mu = 0)
m <- stsm.model(model = "BSM", y = y,
pars = pars, cpar = cpar, nopars = nopars,
transPars = transP)
get.pars(m)
get.cpar(m)
get.nopars(m)
mcloglik.fd(model = m, barrier = bar)
mcloglik.fd(x = m@pars, model = m, barrier = bar)
a1 <- mcloglik.fd.deriv(model = m,
gradient = TRUE, hessian = TRUE, infomat = TRUE)
a1$gradient
a1$hessian
a2 <- mcloglik.fd.deriv(model = m,
gradient = TRUE, hessian = TRUE, infomat = TRUE)
a2$gradient
a2$hessian
length(a1) == length(a2)
for (i in seq(along = a1))
print(all.equal(a1[[i]], a2[[i]], check.attributes = FALSE))
g <- grad(func = mcloglik.fd, x = m@pars, model = m, barrier = bar)
g
h <- hessian(func = mcloglik.fd, x = m@pars, model = m, barrier = bar)
h
all.equal(a1$gradient, g, check.attributes = FALSE)
all.equal(a1$hessian, h, check.attributes = FALSE)
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