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data(menarche,package="MASS")
Age2=menarche$Age-13
summary(menarche)
plot(Menarche/Total ~ Age, data=menarche)
x<-matrix(as.numeric(1.0),nrow=length(Age2),ncol=2)
x[,2]=Age2
y=menarche$Menarche/menarche$Total
wt=menarche$Total
mu<-matrix(as.numeric(0.0),nrow=2,ncol=1)
mu[2,1]=(log(0.9/0.1)-log(0.5/0.5))/3
V1<-1*diag(as.numeric(2.0))
# 2 standard deviations for prior estimate at age 13 between 0.1 and 0.9
## Specifies uncertainty around the point estimates
V1[1,1]<-((log(0.9/0.1)-log(0.5/0.5))/2)^2
V1[2,2]=(3*mu[2,1]/2)^2 # Allows slope to be up to 1 times as large as point estimate
famfunc<-glmbfamfunc(binomial(logit))
f1<-famfunc$f1
f2<-famfunc$f2
f3<-famfunc$f3
f5<-famfunc$f5
f6<-famfunc$f6
dispersion2<-as.numeric(1.0)
start <- mu
offset2=rep(as.numeric(0.0),length(y))
P=solve(V1)
n=1000
###### Adjust weight for dispersion
wt2=wt/dispersion2
######################### Shift mean vector to offset so that adjusted model has 0 mean
alpha=x%*%as.vector(mu)+offset2
mu2=0*as.vector(mu)
P2=P
x2=x
##### Optimization step to find posterior mode and associated Precision
parin=start-mu
opt_out=optim(parin,f2,f3,y=as.vector(y),x=as.matrix(x),mu=as.vector(mu2),
P=as.matrix(P),alpha=as.vector(alpha),wt=as.vector(wt2),
method="BFGS",hessian=TRUE
)
bstar=opt_out$par ## Posterior mode for adjusted model
bstar
bstar+as.vector(mu) # mode for actual model
A1=opt_out$hessian # Approximate Precision at mode
## Standardize Model
Standard_Mod=glmb_Standardize_Model(y=as.vector(y), x=as.matrix(x),P=as.matrix(P),
bstar=as.matrix(bstar,ncol=1), A1=as.matrix(A1))
bstar2=Standard_Mod$bstar2
A=Standard_Mod$A
x2=Standard_Mod$x2
mu2=Standard_Mod$mu2
P2=Standard_Mod$P2
L2Inv=Standard_Mod$L2Inv
L3Inv=Standard_Mod$L3Inv
Env2=EnvelopeBuild(as.vector(bstar2), as.matrix(A),y, as.matrix(x2),
as.matrix(mu2,ncol=1),as.matrix(P2),as.vector(alpha),as.vector(wt2),
family="binomial",link="logit",Gridtype=as.integer(3), n=as.integer(n),
sortgrid=TRUE)
## These now seem to match
Env2
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