Nothing
# Tests for the inverse chi-squared distribution
# If X ~ Chi2(nu), then 1/X ~ InvChisq(nu)
# scale defaults to 1/df (standard parameterisation)
test_that("invchisq passes standard distribution checks (df=5)", {
check_continuous_dist(
dfun = dinvchisq,
pfun = pinvchisq,
qfun = qinvchisq,
xs = c(0.05, 0.1, 0.2, 0.5, 1),
lower = 0, upper = Inf,
df = 5
)
})
test_that("invchisq passes standard distribution checks (df=10, scale=0.5)", {
check_continuous_dist(
dfun = dinvchisq,
pfun = pinvchisq,
qfun = qinvchisq,
xs = c(0.1, 0.2, 0.4, 0.8, 1.5),
lower = 0, upper = Inf,
df = 10, scale = 0.5
)
})
test_that("invchisq AD gradient has no NaN", {
check_ad_gradient(dinvchisq, rinvchisq, df = 10, scale = 0.5)
})
test_that("pinvchisq has correct Hessians and finite third derivatives", {
q <- c(0.05, 0.2, 1, 3, 8)
check_ad_cdf_hessian(pinvchisq, q, df = 5, scale = 0.5)
F3 <- RTMB::MakeTape(function(p) sum(log(pinvchisq(q, p[1], p[2]))), c(5, 0.5))$jacfun()$jacfun()
expect_true(all(is.finite(F3$jacobian(c(5, 0.5)))))
})
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