Nothing
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# lzstar
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lzstar <- function(matrix,
NA.method="Pairwise", Save.MatImp=FALSE,
IP=NULL, IRT.PModel="2PL", Ability=NULL, Ability.PModel="ML", mu=0, sigma=1)
{
matrix <- as.matrix(matrix)
N <- dim(matrix)[1]; I <- dim(matrix)[2]
IP.NA <- is.null(IP); Ability.NA <- is.null(Ability)
# Sanity check - Data matrix adequacy:
Sanity.dma(matrix, N, I)
# Estimate item parameters if not provided (using 'irtoys'):
IP <- estIP(matrix, IP, IRT.PModel)
# Estimate ability parameters if not provided (using 'irtoys'):
Ability <- estAb(matrix, IP, Ability, Ability.PModel, mu, sigma)
# Dealing with missing values:
res.NA <- MissingValues(matrix, NA.method, Save.MatImp, IP, IRT.PModel, Ability, Ability.PModel, mu, sigma)
matrix <- res.NA[[1]]
# Perfect response vectors allowed.
# Compute PFS:
A <- IP[, 1]; B <- IP[, 2]; C <- IP[, 3]
P <- do.call(cbind, lapply(1:I, function (x) {C[x] + (1 - C[x]) / (1 + exp(-A[x] * (Ability - B[x])))}))
Q <- 1-P
d1P <- do.call(cbind, lapply(1:I, function (x){
(1 - C[x]) * A[x] * exp(A[x] * (Ability - B[x])) / (1 + exp(A[x] * (Ability - B[x])))^2}))
d2P <- do.call(cbind, lapply(1:I, function (x){
(1 - C[x]) * (A[x]^2) * exp(A[x] * (Ability - B[x])) * (1 - exp(A[x] * (Ability - B[x]))) / (1 + exp(A[x] * (Ability - B[x])))^3}))
ri <- d1P / (P * Q)
r0 <- switch(Ability.PModel,
ML = 0,
BM = (mu - Ability) / (sigma^2),
WL = rowSums((d1P * d2P) / (P * Q)) / (2 * rowSums((d1P^2) / (P * Q))))
wi <- log(P/Q)
Wn <- rowSums((matrix - P)*wi, na.rm = TRUE)
sigma2n <- rowSums((wi^2) * P * Q) / I
cn <- rowSums(d1P * wi) / rowSums(d1P * ri)
wi.tilde <- wi - matrix(rep(cn, I), nrow = N) * ri
tau2n <- rowSums((wi.tilde^2) * P * Q) / I
EWn <- -cn * r0
VWn <- I * tau2n
res <- as.vector(round((Wn - EWn) / sqrt(VWn), 4))
# Export results:
export.res.P(matrix, N, res, "lzstar", vector("list", 5) , Ncat=2, NA.method,
IRT.PModel, res.NA[[2]], Ability.PModel, res.NA[[3]], IP.NA, Ability.NA, res.NA[[4]])
}
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