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constraints_slsqp_gausslegendre_v1 <- function(gams, rho, y, d, n.ints,
alpha, quad.info, natural){
# This module computes the coverage probability
# inequality constraints.
#
# Inputs
# gams: vector of values of the parameter gam at which the coverage
# is required to be greater than or equal to 1 - alpha
# rho: correlation between the least squares estimators of
# theta and tau
# y: the vector (b(d/n.ints),...,b((n.ints-1)d/n.ints),
# s(0),s(d/n.ints)...,s((n.ints-1)d/n.ints))
# For d=6 and n.ints=6, this vector is
# (b(1),...,b(5),s(0),...,s(5)).
# d: the functions b and s are specified by
# cubic splines on the interval [-d, d]
# n.ints: number of equal-length intervals in [0, d], where
# the endpoints of these intervals specify the knots,
# belonging to [0,d], of the cubic spline interpolations
# that specify the functions b and s
# alpha: the desired minimum coverage is 1 - alpha
# quad.info: list of Gauss Legendre nodes and weights
# natural: 1 when the functions b and s are
# specified by natural cubic spline interpolation
# or 0 if these functions are specified by clamped
# cubic spline interpolation.
#
# Output:
# A vector of coverage probability inequality constraints
#
# Written by P.Kabaila in June 2008
# Rewritten in R by R Mainzer, March 2017
# Revised by P. Kabaila in January 2023
# Changes made by P. Kabaila in January 2023
# are highlighted in yellow.
len.gams <- length(gams)
covs <- rep(0, len.gams)
c.alpha <- stats::qnorm(1 - alpha/2)
b.spl <- spline_b(y, d, n.ints, c.alpha, natural)
s.spl <- spline_s(y, d, n.ints, c.alpha, natural)
for(i in 1:len.gams){
covs[i] <- compute_cov_legendre_v1(gams[i], rho, y, d, n.ints,
alpha, quad.info, b.spl, s.spl)
}
covs - (1 - alpha)
}
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