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# Tests for the beta2 distribution
# (beta reparameterised by mean mu and concentration phi)
#
# Parameters chosen so shape1 = mu*phi and shape2 = (1-mu)*phi are both > 1,
# which avoids boundary singularities that would complicate numerical integration.
test_that("beta2 passes standard distribution checks (mu=0.4, phi=5)", {
# shape1 = 2, shape2 = 3
check_continuous_dist(
dfun = dbeta2,
pfun = pbeta2,
qfun = qbeta2,
xs = c(0.1, 0.3, 0.5, 0.7, 0.9),
lower = 0, upper = 1,
mu = 0.4, phi = 5
)
})
test_that("beta2 passes standard distribution checks (mu=0.7, phi=20)", {
# shape1 = 14, shape2 = 6 — different region of parameter space
check_continuous_dist(
dfun = dbeta2,
pfun = pbeta2,
qfun = qbeta2,
xs = c(0.05, 0.25, 0.5, 0.75, 0.95),
lower = 0, upper = 1,
mu = 0.7, phi = 20
)
})
test_that("beta2 AD gradient has no NaN", {
check_ad_gradient(dbeta2, rbeta2, mu = 0.7, phi = 1.5)
})
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