Nothing
lisrel <- function(model,p,X=NULL,muX=NULL,varX=NULL,...) {
pp <- modelPar(model,p)
mom <- moments(model,p)
A <- t(index(model)$M)
J <- index(model)$J ## Observed var. selection matrix
eta.idx <- match(latent(model),vars(model))
obs.idx <- match(manifest(model),vars(model))
exo.idx <- match(exogenous(model),vars(model))
y <- setdiff(manifest(model), exogenous(model))
y.idx <- match(y, vars(model))
## Jy <- Jx <- Jeta <- I <- diag(length(vars(model)))
## if (length(eta.idx)>0)
## J[eta.idx,eta.idx] <- 0; J <- J[-eta.idx,]
## Jeta[obs.idx,obs.idx] <- 0; Jeta <- J[-obs.idx,]
A <- t(mom$A)
Lambda <- A[y.idx,eta.idx,drop=FALSE]
K <- A[y.idx,exo.idx,drop=FALSE]
B <- A[eta.idx,eta.idx,drop=FALSE]
I <- diag(nrow(B))
Gamma <- A[eta.idx,exo.idx,drop=FALSE]
V <- mom$P
Psi <- V[eta.idx,eta.idx] ## Residual variance
Theta <- V[y.idx,y.idx] ## -
IBi <- if (ncol(I)>0) solve(I-B) else I
LIBi <- Lambda%*%IBi
Phi <- LIBi%*%Gamma + K
Veta.x <- IBi%*%Psi%*%IBi ## Variance of eta given x
COVetay.x <- Veta.x%*%t(Lambda) ## Covariance of eta,y given x
## Vy.x <- Lambda%*%COVetay.x + Theta ## Omega
Vy.x <- LIBi%*%Psi%*%t(LIBi) + Theta
if (!is.null(X)) {
Ey.x <- t(apply(as.matrix(X)%*% t(LIBi%*%Gamma + K),1,function(x) x + mom$v[y.idx]))
} else Ey.x <- NULL
Sigma <- mom$Cfull
CV <- COVetay.x%*%Vy.x
## Sigma <- Vy.x + Phi%*%varX%*%t(Phi)
return(list(Lambda=Lambda, K=K, B=B, I=I, Gamma=Gamma, Psi=Psi, Theta=Theta, IBi=IBi, LIBi=LIBi, Phi=Phi,
Vy.x=Vy.x, Veta.x=Veta.x, COVetay.x=COVetay.x, CV=CV, Ey.x=Ey.x))
}
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