Nothing
SA_hetero <-
function(N, p, m, plmm, invarIND){
XQXXQy_XPXXPy<-sapply(as.list(plmm$clsLev), cal_XQXXQy_XPXXPy, p=p, plmm=plmm, invarIND)
### Within Beta
XQy0<-XQXXQy_XPXXPy[rownames(XQXXQy_XPXXPy)=="XQy"]# List of m (p by 1) vectors
XQy1<-matrix(unlist(XQy0), nrow=p-sum(invarIND))
XQy<-rowSums(XQy1)
XQX0<-XQXXQy_XPXXPy[rownames(XQXXQy_XPXXPy)=="XQX"]# List of m (p by p) matrices
XQX1<-matrix(unlist(XQX0), nrow=(p-sum(invarIND))*(p-sum(invarIND)))
XQX<-matrix(rowSums(XQX1), ncol=(p-sum(invarIND)))
beta_w<-solve(XQX)%*%XQy
### Between Beta
XPy0<-XQXXQy_XPXXPy[rownames(XQXXQy_XPXXPy)=="XPy"]# List of m (p by 1) vectors
XPy1<-matrix(unlist(XPy0), nrow=p)
XPy<-rowSums(XPy1)
XPX0<-XQXXQy_XPXXPy[rownames(XQXXQy_XPXXPy)=="XPX"]# List of m (p by p) matrices
XPX1<-matrix(unlist(XPX0), nrow=p*p)
invXPX<-solve(matrix(rowSums(XPX1), ncol=p))
beta_b<-invXPX%*%XPy
### Quadratic estimation ###
eQe_vPv_eta_Csa<-sapply(as.list(plmm$clsLev), cal_eQe_vPv_eta_Csa, beta_w=beta_w, beta_b=beta_b, invXPX, p=p, plmm=plmm, invarIND=invarIND)
## for var_e
eQe<-eQe_vPv_eta_Csa[rownames(eQe_vPv_eta_Csa)=="eQe"]# List of m scalars
eQe<-sum(unlist(eQe))
### for var_u
vPv<-sum(unlist(eQe_vPv_eta_Csa[rownames(eQe_vPv_eta_Csa)=="vPv"]))
eta_Csa<-sum(unlist(eQe_vPv_eta_Csa[rownames(eQe_vPv_eta_Csa)=="eta_Csa"]))
return(list(eQe=eQe, vPv=vPv, eta_Csa=eta_Csa))
}
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