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#' The score function to estimate the latent variables
#' @inheritParams deriv2LagrangianLatentVars
#' @param Jac an empty jacobian matrix
#' @param ... arguments to the jacobian function, currently ignored
#' @param distributions,links,compositional,meanVarTrends,offsets,numVars,paramMats,paramEsts
#' Characteristics of the view
#' @param numCov The number of covariates
#' @param nn number of samples
#' @param nLambda1s The number of centering restrictions
#' @param covMat the covariates matrix
#'
#' @return A vector of length nn, the evaluation of the score functions of the latent variables
deriv2LagrangianLatentVarsConstr = function(x, data, distributions, offsets, paramEsts, paramMats,
numVars, latentVarsLower, nn, m, Jac,
numSets, meanVarTrends, links, numCov,
covMat, nLambda1s, varPosts,
compositional, indepModels,...){
latentVar = c(covMat %*% x[seq_len(numCov)])
latentVarsLower = covMat %*% latentVarsLower
sepJacs = vapply(seq_len(numSets),
FUN.VALUE = matrix(0, nrow = numCov, ncol = numCov),
function(i){
jacLatentVarsConstr(data = data[[i]], distribution = distributions[[i]],
paramEsts = paramEsts[[i]], offSet = offsets[[i]], paramMats = paramMats[[i]],
latentVar = latentVar, latentVarsLower = latentVarsLower,
meanVarTrend = meanVarTrends[[i]], numCov = numCov,
covMat = covMat, varPosts = varPosts[[i]], compositional = compositional[[i]],
indepModel = indepModels[[i]], mm = m)
})
Jac[seq_len(numCov), seq_len(numCov)] = rowSums(sepJacs, dims = 2)
diag(Jac)[seq_len(numCov)] = diag(Jac)[seq_len(numCov)] + 2*x[numCov + nLambda1s + 1]
Jac[seq_len(numCov), numCov+1+nLambda1s] = Jac[numCov+1+nLambda1s, seq_len(numCov)] =
2*x[seq_len(numCov)]
#Extract Lagrange multipliers immediately
return(Jac)
}
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