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# Shared fixtures for the generalized ll() carry tests (#1004,
# test-focei-lincmt-carry-ll.R / -ll-fit.R): likelihood models embedding
# the linCmt() concentration, and their event table.
# The model functions are rxode2 ini()/model() DSL blocks, which lintr's
# object_usage cannot follow.
# nolint start: object_usage_linter.
.carryModLlNorm <- function() {
ini({
tcl <- log(2)
tv <- log(20)
eta.cl ~ 0.1
add.sd <- 0.5
})
model({
cl <- exp(tcl) * (wt / 70)^0.75 * exp(eta.cl)
v <- exp(tv)
cp <- linCmt()
ll(err) ~ -0.5 * log(2 * pi) - log(add.sd) - 0.5 * ((DV - cp) / add.sd)^2
})
}
.carryModLlProp <- function() {
ini({
tcl <- log(2)
tv <- log(20)
eta.cl ~ 0.1
prop.sd <- 0.2
})
model({
cl <- exp(tcl) * (wt / 70)^0.75 * exp(eta.cl)
v <- exp(tv)
cp <- linCmt()
ll(err) ~ -0.5 * log(2 * pi) - log(prop.sd * cp) - 0.5 * ((DV - cp) / (prop.sd * cp))^2
})
}
# count endpoint whose rate is driven by the concentration, with a second
# eta that only enters the likelihood outside the concentration
.carryModLlPois <- function() {
ini({
tcl <- log(2)
tv <- log(20)
tb <- 0.5
slope <- 0.3
eta.cl ~ 0.1
eta.b ~ 0.1
})
model({
cl <- exp(tcl) * (wt / 70)^0.75 * exp(eta.cl)
v <- exp(tv)
cp <- linCmt()
lam <- exp(tb + eta.b + slope * cp)
ll(err) ~ DV * log(lam) - lam - lgamma(DV + 1)
})
}
# the same eta on the kernel and in the likelihood intercept
.carryModLlPoisShared <- function() {
ini({
tcl <- log(2)
tv <- log(20)
tb <- 0.5
slope <- 0.3
eta.cl ~ 0.1
})
model({
cl <- exp(tcl) * (wt / 70)^0.75 * exp(eta.cl)
v <- exp(tv)
cp <- linCmt()
lam <- exp(tb + eta.cl + slope * cp)
ll(err) ~ DV * log(lam) - lam - lgamma(DV + 1)
})
}
.carryModLlNoCov <- function() {
ini({
tcl <- log(2)
tv <- log(20)
eta.cl ~ 0.1
add.sd <- 0.5
})
model({
cl <- exp(tcl) * exp(eta.cl)
v <- exp(tv)
cp <- linCmt()
ll(err) ~ -0.5 * log(2 * pi) - log(add.sd) - 0.5 * ((DV - cp) / add.sd)^2
})
}
# nolint end
.carryLlEv <- function() {
ev <- .carryEv()
ev$dv <- 0
ev$dv[ev$evid == 0] <- c(3, 2.5, 2, 1.5)
ev
}
.carryLlPars <- c(
`THETA[1]` = log(2),
`THETA[2]` = log(20),
`THETA[3]` = 0.5,
`ETA[1]` = 0.3
)
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