Cumulative distribution function of the univariate skew-normal, $$F(q; \xi, \omega, \alpha) = \Phi(z) - 2 T(z, \alpha),$$ where \(z = (q - \xi) / \omega\) and \(T\) is Owen's T function. Owen's T is evaluated by base R numerical quadrature; no extra dependencies are required.
Arguments
- q
Numeric vector of quantiles.
- sn
Skew-normal parameter list from
sn_match()with elementsxi,omega,alpha.