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#' @param data is a highly correlated data set with missing
#' @param df1 is a highly correlated data set
#' @param maxiter is the maximum number of iterations
#'
#' @return Y01,Yhat
#' @export
#'
#' @examples
#' ECME(data,df1,maxiter)
ECME<-function(data,df1,maxiter){
X0=as.matrix(data[,c(2,3,4)])
Z0=as.matrix(data[,c(5,6)])
Y0=df1[,1]
n <- dim(X0)[1]
p <- dim(X0)[2]
q <- dim(Z0)[2]
nna=sum(is.na(data))
nob=n-nna
data[is.na(data)]=0
Y=data[,1]
delta=Y/Y0
mr=which(delta==0)
r=matrix(rbind(1:(n-nob),mr),nrow=n-nob,byrow=T)
R=matrix(rep(0,(n-nob)*n),ncol=n)
R[r]=1
nr=which(delta==1)
v=matrix(rbind(1:nob,nr),nrow=nob,byrow=T)
V=matrix(rep(0,nob*n),ncol=n)
V[v]=1
J=rbind(R,V)
Y01=J%*%Y0
Y1=J%*%Y
X1=J%*%X0
Z1=J%*%Z0
Yobs=V%*%Y
Ymis=R%*%Y
Xobs=as.matrix(X1[(n-nob+1):n,])
Zobs=V%*%Z0
sigma2_a <- sigma2_e <- NULL
sigma2_e[1]=sigma2_e.start=1
sigma2_a[1]=sigma2_a.start=1
Kappa <- list()
Kappa.change <- LL <- NULL
Kappa[[1]] <- c(sigma2_a[1], sigma2_e[1])
nn <- dim(Xobs)[1]
pp <- dim(Xobs)[2]
qq <- dim(Zobs)[2]
K <- diag(nn) - Xobs%*%ginv(t(Xobs)%*%Xobs)%*%t(Xobs)
for(w in 1:maxiter)
{
G <- sigma2_a[w]*diag(qq)
Ginv=ginv(G)
R=sigma2_e[w]*diag(nn)
Rinv=ginv(R)
U=ginv(Ginv+t(Zobs)%*%Rinv%*%Zobs)
H <- Zobs%*%G%*%t(Zobs) + sigma2_e[w]*diag(nn)
Hinv <- ginv(H)
P <- Hinv - Hinv%*%Xobs%*%ginv(t(Xobs)%*%Hinv%*%Xobs)%*%t(Xobs)%*%Hinv
beta <- ginv(t(Xobs)%*%Hinv%*%Xobs)%*%t(Xobs)%*%Hinv%*%Yobs
sigma2_e[w+1]=(1/nn)*(t(Yobs-Xobs%*%beta)%*%K%*%(Yobs-Xobs%*%beta))
b=U%*%t(Zobs)%*%P%*%(Yobs-Xobs%*%beta)
sigma2_a[w+1] <- (1/qq)*(sigma2_a[w]*t(b)%*%b+tr(U))
Kappa[[w+1]] <- c(sigma2_a[w+1], sigma2_e[w+1])
Kappa.change[w] <- sqrt( (t(Kappa[[w+1]] - Kappa[[w]])%*%(Kappa[[w+1]] - Kappa[[w]])) / (t(Kappa[[w]])%*%Kappa[[w]]) )
if (Kappa.change[w] < 10^-8) {
message("Converged in ", w, " iterations")
break
}
}
for (i in 1:(n-nob)){
betahat=beta
bhat=b
Y1[i]=X1[i,]%*%betahat+Z1[i,]%*%bhat}
Yhat=Y1
result <- list(Y01=Y01, Yhat = Yhat)
return(result)
}
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