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cal_df_gamma1 <-
function(yXb, poly.index, h, nbins, plmm){
bing<-binning(y=yXb, x=as.vector(plmm$T_mat), nbins=nbins)
x_til<-bing$x
M<-length(x_til)
C<-matrix(rep(bing$x.freq, M), ncol=M, byrow=T)
## = rep(1, M)%x%t(bing$x.freq)
X_til<-matrix(rep(x_til, rep(M, M)), byrow=T, ncol=M) - matrix(rep(x_til, rep(M, M)), byrow=F, ncol=M)
## = x_til%x%t(rep(1, M))-rep(1, M)%x%t(x_til)
## symmetric
## 1.row of X = elements of x-x.g1
## 2.row of X = elements of x-x.g2 etc
W_til<-exp(-0.5*(X_til/h)^2)
WC<-W_til*C
## 1.row of WC = elements of W.g1%*%C
## 2.row of WC = elements of W.g2%*%C etc
### tr(S) ###
if(poly.index==1){### Local Linear
s0<-WC%*%rep(1,M)## vector {s0.l} l=1~M
s1<-(WC*X_til)%*%rep(1,M)## vector {s1.l} l=1~M
s2<-(WC*X_til^2)%*%rep(1,M)## vector {s2.l} l=1~M
s0s2_s1s1<-s0*s2-s1^2## vector
## determinant for (XWCX)^(-1)
S.ll<-s2/s0s2_s1s1## diag(S_til) vector
tr_S<-sum(S.ll*bing$x.freq)
}else if (poly.index==0){
S.ll<-1/(WC%*%rep(1,M))## XWCX = scalar
tr_S<-sum(S.ll*bing$x.freq)
}
### tr(SS') ###
if(poly.index==1){### Local Linear
### XWWCX
WWC<-W_til*WC
## 1.row of WWC = elements of W.g1^2%*%C
## 2.row of WWC = elements of W.g2^2%*%C etc
z0<-WWC%*%rep(1,M)## vector {z0.l} l=1~M
z1<-(WWC*X_til)%*%rep(1,M)## vector {z1.l} l=1~M
z2<-(WWC*X_til^2)%*%rep(1,M)## vector {z2.l} l=1~M
### e(XWCX)XWWCX(XWCX)e
a.l<-s2/s0s2_s1s1
b.l<--s1/s0s2_s1s1
SS.ll<-a.l^2*z0+2*a.l*b.l*z1+b.l^2*z2
tr_SS<-sum(SS.ll*bing$x.freq)
}else if (poly.index==0){### NW
WWC<-W_til*WC
SS.ll<-S.ll^2*(WWC%*%rep(1,M))
tr_SS<-sum(SS.ll*bing$x.freq)
}
return(2*tr_S-tr_SS)
}
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