Nothing
context('fiEmaxB with mixture pbo prior')
#### NOTE: processors set to 15 for final simulation
### stan parallel options
options(mc.cores = parallel::detectCores())
### continuous
set.seed(12357)
doselev<-c(0,5,25,50,100,350)
n<-c(78,81,81,81,77,80)
n1<-sum(n)
n2<-sum(n[1:4])
doselev<-c(doselev,doselev[1:4])
n<-c(n,n[1:4])
### population parameters for simulation
e0<-2.465375
ed50<-67.481113
emax<-15.127726
sdy<-8.0
pop<-c(log(ed50),emax,e0)
dose<-rep(doselev,n)
meanlev<-emaxfun(dose,pop)
y<-rnorm(n1+n2,meanlev,sdy)
prots<-c(rep(1,n1),rep(2,n2))
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
testout<-suppressWarnings(fitEmaxB(y,dose,prior=prior,modType=4,prot=prots,
mcmc=mcmc,diagnostics=FALSE,nproc=3))
parms<-coef(testout)
estimate<-apply(parms,2,mean)
se<-sqrt(diag(var(parms)))
z<-(estimate-c(pop[1],1,pop[2:3],pop[3]))/se
### check parameter estimates
test_that("model parameters agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
})
### check predictions
predout<-predict(testout,dosevec=c(20,80),int=2)
poppred<-emaxfun(c(20,80),pop[c(1:3)])
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
### check predictions
test_that("predictions agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
expect_lt(as.numeric(max(abs(zdif))),2.5)
})
test_that("check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*sdy/sqrt(70),scale=1))
expect_that(as.numeric(predout$fitdif),
equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
})
##########################################################
### check aggregated, with larger n for better asymptotics
set.seed(12357)
doselev<-c(0,5,25,50,100,350)
n<-5*c(78,81,81,81,77,80)
n1<-sum(n)
n2<-sum(n[1:4])
doselev<-c(doselev,doselev[1:4])
n<-c(n,n[1:4])
### population parameters for simulation
e0<-2.465375
ed50<-67.481113
emax<-15.127726
sdy<-8.0
pop<-c(log(ed50),emax,e0)
dose<-rep(doselev,n)
meanlev<-emaxfun(dose,pop)
y<-rnorm(n1+n2,meanlev,sdy)
prots<-c(rep(1,n1),rep(2,n2))
ymean<-tapply(y,list(dose,prots),mean)
ymean<-ymean[!is.na(ymean)]
msSat<-(summary(lm(y~factor(dose)))$sigma)^2
protshort<-c(rep(1,6),rep(2,4))
nag<-table(dose,prots)
nag<-as.vector(nag[nag>0])
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
suppressWarnings(testout<-fitEmaxB(ymean,doselev,prior=prior,modType=4,
prot=protshort,count=nag,msSat=msSat,
mcmc=mcmc,diagnostics=FALSE,nproc=3))
parms<-coef(testout)
estimate<-apply(parms,2,mean)
se<-sqrt(diag(var(parms)))
z<-(estimate-c(pop[1],1,pop[2:3],pop[3]))/se
### check parameter estimates
test_that("model parameters agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
})
### check predictions
predout<-predict(testout,dosevec=c(20,80),int=2)
poppred<-emaxfun(c(20,80),pop[c(1:3)])
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
### check predictions
test_that("predictions agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
expect_lt(as.numeric(max(abs(zdif))),2.5)
})
test_that("check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*sdy/sqrt(70),scale=1))
expect_that(as.numeric(predout$fitdif),
equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
})
###############################################################
###############################################################
#### repeat with 3 parm
#### no intercept
####
set.seed(12357)
doselev<-c(0,5,25,50,100,350)
n<-10*c(78,81,81,81,77,80)
n1<-sum(n)
n2<-sum(n[1:4])
doselev<-c(doselev,doselev[1:4])
n<-c(n,n[1:4])
### population parameters for simulation
e0<-0
ed50<-67.481113
emax<-15.127726
sdy<-8.0
pop<-c(log(ed50),emax,e0)
dose<-rep(doselev,n)
meanlev<-emaxfun(dose,pop)
y<-rnorm(n1+n2,meanlev,sdy)
prots<-c(rep(1,n1),rep(2,n2))
ysub<-y[dose!=0]
dsub<-dose[dose!=0]
protsub<-prots[dose!=0]
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
suppressWarnings(testout<-fitEmaxB(ysub,dsub,prior,modType=3,prot=protsub,pboAdj=TRUE,
mcmc=mcmc,diagnostics=FALSE,nproc=3))
parms<-coef(testout)
estimate<-apply(parms,2,mean)
se<-sqrt(diag(var(parms)))
z<-(estimate-pop[1:2])/se
### check parameter estimates
test_that("pboadj model parameters agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
})
### check predictions
predout<-predict(testout,dosevec=c(20,80),int=2)
poppred<-emaxfun(c(20,80),pop)-emaxfun(0,pop)
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
test_that("pboadj predictions agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
expect_lt(as.numeric(max(abs(zdif))),2.5)
})
test_that("pboadj check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*sdy/sqrt(700),scale=1))
expect_that(as.numeric(predout$fitdif),
equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
})
###############################################################
#### no intercept with 4 parm, non-zero reference group
#### large sample sizes, grouped
set.seed(12357)
doselev<-c(0,5,25,50,100,350)
n<-100*c(78,81,81,81,77,80)
n1<-sum(n)
n2<-sum(n[1:4])
doselev<-c(doselev,doselev[1:4])
n<-c(n,n[1:4])
### population parameters for simulation
e0<-0
ed50<-67.481113
emax<-15.127726
sdy<-8.0
pop<-c(log(ed50),emax,e0)
dose<-rep(doselev,n)
meanlev<-emaxfun(dose,pop)
y<-rnorm(n1+n2,meanlev,sdy)
prots<-c(rep(1,n1),rep(2,n2))
ysub<-y[dose!=0]
dsub<-dose[dose!=0]
protsub<-prots[dose!=0]
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,
propInit=0.15,adapt_delta = .9)
ymean<-tapply(ysub,list(dsub,protsub),mean)
ymean<-ymean[!is.na(ymean)]
msSat<-(summary(lm(y~factor(dose)))$sigma)^2
protshort<-c(rep(1,5),rep(2,3))
nag<-table(dsub,protsub)
nag<-as.vector(nag[nag>0])
dlevsub<-doselev[doselev!=0]
suppressWarnings(testout<-fitEmaxB(ymean,dlevsub,prior,modType=4,prot=protshort,
count=nag,pboAdj=TRUE,msSat=msSat,
mcmc=mcmc,diagnostics=FALSE,nproc=3))
parms<-coef(testout)
estimate<-apply(parms,2,mean)
se<-sqrt(diag(var(parms)))
z<-(estimate-c(pop[1],1,pop[2]))/se
### check parameter estimates
test_that("pboadj4 model parameters agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
})
### check predictions
predout<-predict(testout,dosevec=c(20,80),int=1,dref=50)
poppred<-emaxfun(c(20,80),c(pop[1],1,pop[2],0))
popref<-emaxfun(50,c(pop[1],1,pop[2],0))
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-popref))/predout$sedif
### check predictions
test_that("pboadj4 predictions agree within 2.5se",{
expect_lt(as.numeric(max(abs(z))),2.5)
expect_lt(as.numeric(max(abs(zdif))),2.5)
})
test_that("pboadj4 check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*sdy/sqrt(700),scale=1))
expect_that(as.numeric(predout$fitdif),
equals((poppred-popref),tol=2*sdy/sqrt(70),scale=1))
})
#############################################################
#############################################################
### 4 parm model and grouped data, one protocol
### and replicated measurement per dose/protocol condition
runsim<-function(j,seed,nsim){
set.seed(seed[j])
doselev<-c(0,5,25,50,100,350)
n<-50*c(78,81,81,81,77,80)
n1<-sum(n)
n2<-sum(n[1:4])
doselev<-c(doselev,doselev[1:4])
n<-c(n,n[1:4])
### population parameters for simulation
e0<-2.465375
ed50<-67.481113
emax<-15.127726
sdy<-1
pop<-c(log(ed50),emax,e0)
dose<-rep(doselev,n)
meanlev<-emaxfun(dose,pop)
poppred<-emaxfun(c(20,80),pop)
popref<-emaxfun(50,pop)
modtype<-4
if(modtype==4){pparm<-c(pop[1],1,pop[2:3])
}else pparm<-pop
z<-matrix(numeric(modtype*nsim),ncol=modtype)
zabs<-matrix(numeric(nsim*2),ncol=2)
zdif<-matrix(numeric(nsim*2),ncol=2)
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=1,warmup=500,iter=5000,seed=53453,
propInit=0.15,adapt_delta = .9)
estan<-selEstan('mrmodel')
for(i in 1:nsim){
y<-rnorm(n1+n2,meanlev,sdy)
prots<-c(rep(1,n1),rep(2,n2))
### by dose
ysum<-tapply(y,dose,mean)
nsum<-as.numeric(table(dose))
msSat<-tapply(y,dose,var)
msSat<-sum((nsum-1)*msSat)/(sum(nsum)-length(nsum))
### by dose/prots
ysum<-c(tapply(y[prots==1],dose[prots==1],mean),
tapply(y[prots==2],dose[prots==2],mean))
suppressWarnings(testout<-fitEmaxB(ysum,doselev,prior=prior,count=n,
modType=modtype,
msSat=msSat,mcmc=mcmc,estan=estan,
diagnostics=FALSE,nproc = 1))
parms<-coef(testout)
estimate<-apply(parms,2,mean)
se<-sqrt(diag(var(parms)))
z[i,]<-(estimate-pparm)/se
predout<-predict(testout,dosevec=c(20,80),int=1,dref=50)
zabs[i,]<-(predout$pred-poppred)/predout$se
zdif[i,]<-(predout$fitdif-(poppred-popref))/predout$sedif
}
return(list(z=z,zabs=zabs,zdif=zdif))
}
nsim<-67
### set up independent stream of random numbers for
### each simulation iteration.
RNGkind("L'Ecuyer-CMRG")
set.seed(12357)
seed<-matrix(integer(nsim*7),ncol=7)
seed[1,]<-as.integer(.Random.seed)
for(i in 2:nsim){
seed[i,]<-nextRNGStream(seed[i-1,])
}
cl<-makeCluster(nprocdef)
registerDoParallel(cl)
outsim<-foreach(j=1:nprocdef, .packages=c('clinDR')) %dopar%{
runsim(j,seed,nsim)
}
stopCluster(cl)
RNGkind("default")
z<-NULL
zabs<-NULL
zdif<-NULL
for(i in 1:nprocdef){
z<-rbind(z,outsim[[i]]$z)
zabs<-rbind(zabs,outsim[[i]]$zabs)
zdif<-rbind(zdif,outsim[[i]]$zdif)
}
nsim<-nsim*nprocdef
### check parameter estimates
test_that("grouped data model parameters agree within 3se",{
expect_lt(as.numeric(mean(apply(abs(z)>2,2,mean))),0.075)
})
test_that("predictions agree within 3se",{
expect_that(0.05,
equals(as.numeric(mean(apply(abs(zabs)>1.96,2,mean))),
tolerance=3*sqrt(.05*.95/nsim),scale=1))
})
test_that("dif predictions agree within 2se",{
expect_lt( as.numeric(max(apply(abs(zdif)>1.96,2,mean))),0.075 )
})
#########################################################
#########################################################
#### continuous with vcest specified
####
#################
### base case with missing values
### fully saturated first-stage
#############
###
set.seed(12357)
nrep<-10
nd<-6
nv<-4
sig<-sqrt(10/4)
doselev<-c(0,1,2,4,8,16)
dose<-sort(rep(doselev,nrep*nv))
id<-sort(rep(1:(nrep*nd),nv))
vis<-rep(1:nv,nd*nrep)
led50<-log(3)
emax<-5
e0<-0
popparm<-c(led50,emax,e0)
misprop<-0.15 # mcar
modmean<-emaxfun(dose,popparm)+vis
poppred<-tapply(modmean,list(dose,vis),mean)[,nv]
poppred<-tapply(modmean,list(dose,vis),mean)[,nv]
popcov<-matrix(rep(0.25,nv^2),ncol=nv)
popcov[1,2]<-0.75
popcov[2,1]<-0.75
diag(popcov)<-1
popcov<-popcov*sig^2
y<-modmean+as.vector(t(rmvnorm(nd*nrep,rep(0,nv),popcov)))
dosefac<-factor(dose)
visfac<-factor(vis)
### impose missing data
ntot<-nd*nrep*nv
misid<-sample(1:ntot,round(ntot*misprop),replace = FALSE)
y<-y[-misid]
dosefac<-dosefac[-misid]
visfac<-visfac[-misid]
vis<-vis[-misid]
id<-id[-misid]
modfit<-gls(y ~ dosefac*visfac-1,
correlation = corSymm(form = ~ vis | id),
weights = varIdent(form = ~ 1 | vis))
preddat<-data.frame(dosefac=factor(doselev),
visfac=factor(rep(nv,nd),levels=c(1:4)))
predvals<-predict(modfit,preddat)
L<-model.matrix(~ dosefac*visfac-1,preddat)
vcpred<-L%*%tcrossprod(vcov(modfit),L)
###############################################
## bayes model fit
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc=mcmc.control(chains=3)
bfitout<-fitEmaxB(y=predvals,dose=doselev,prior=prior,modType=3,
vcest=vcpred,mcmc=mcmc,nproc=3)
#plot(bfitout)
bpred<-predict(bfitout,dosevec=doselev)
best<-bpred$predMed
bse<-bpred$se
test_that("z-stat dose estimated using vcest: 3-parm",{
expect_lt(max(abs((best-poppred)/bse)),
2.5)
})
### repeat with 4-parm
bfitout<-fitEmaxB(y=predvals,dose=doselev,prior=prior,modType=4,
vcest=vcpred,mcmc=mcmc,nproc=3)
#plot(bfitout)
bpred<-predict(bfitout,dosevec=doselev)
best<-bpred$predMed
bse<-bpred$se
test_that("z-stat dose estimated using vcest: 4-parm",{
expect_lt(max(abs((best-poppred)/bse)),
2.5)
})
##############################################
### pbo adjusted
LL<-model.matrix(~ dosefac*visfac-1,preddat)
predpbo<-data.frame(dosefac=factor(rep(0,nd-1),levels=doselev),
visfac=factor(rep(nv,nd-1),levels=c(1:4)))
predvalspbo<-predvals[2:nd]-predvals[1]
Lpbo<-model.matrix(~ dosefac*visfac-1,predpbo)
LL<-LL[-1,]
vcpredpbo<-(LL-Lpbo)%*%tcrossprod(vcov(modfit),(LL-Lpbo))
bfitoutpbo<-fitEmaxB(y=predvalspbo,dose=doselev[-1],prior=prior,modType=3,
pboAdj=TRUE,vcest=vcpredpbo,mcmc=mcmc,nproc=3)
#plot(bfitoutpbo)
bpredpbo<-predict(bfitoutpbo,dosevec=doselev[-1])
bestpbo<-bpredpbo$predMed
bsepbo<-bpredpbo$se
test_that("z-stat dose estimated using vcest:pbo-adj 3 parm",{
expect_lt(max(abs((bestpbo-(poppred[-1]-poppred[1]))/bsepbo)),
2.5)
})
### repeat with 4 parm
bfitoutpbo<-fitEmaxB(y=predvalspbo,dose=doselev[-1],prior=prior,modType=4,
pboAdj=TRUE,vcest=vcpredpbo,mcmc=mcmc,nproc=3)
#plot(bfitoutpbo)
bpredpbo<-predict(bfitoutpbo,dosevec=doselev[-1])
bestpbo<-bpredpbo$predMed
bsepbo<-bpredpbo$se
test_that("z-stat dose estimated using vcest:pbo-adj 4 parm",{
expect_lt(max(abs((bestpbo-(poppred[-1]-poppred[1]))/bsepbo)),
2.5)
})
############################
### sim check of vcest option
### continuous data subject to missingness
### same conditions as base case
### currently set for 20 processors
###
runsim<-function(j,seed,nsim){
set.seed(seed[j])
nrep<-10
nd<-6
nv<-4
sig<-sqrt(10/4)
doselev<-c(0,1,2,4,8,16)
dose<-sort(rep(doselev,nrep*nv))
id<-sort(rep(1:(nrep*nd),nv))
vis<-rep(1:nv,nd*nrep)
dosefac<-factor(dose)
visfac<-factor(vis)
led50<-log(3)
emax<-5
e0<-0
popparm<-c(led50,emax,e0)
misprop<-0.15 # mcar
ntot<-nd*nrep*nv
modmean<-emaxfun(dose,popparm)+vis
poppred<-tapply(modmean,list(dose,vis),mean)[,nv]
popcov<-matrix(rep(0.25,nv^2),ncol=nv)
popcov[1,2]<-0.75
popcov[2,1]<-0.75
diag(popcov)<-1
popcov<-popcov*sig^2
### bayes prior
prior <- emaxPrior.control(epmu=-5, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc=mcmc.control(chains=1,iter=10000)
bdest<-matrix(numeric(nd*nsim),nrow=nsim)
bdcov<-matrix(numeric(nd*nsim),nrow=nsim)
for(i in 1:nsim){
y<-modmean+as.vector(t(rmvnorm(nd*nrep,rep(0,nv),popcov)))
### impose missing data
misid<-sample(1:ntot,round(ntot*misprop),replace = FALSE)
y<-y[-misid]
dosefacm<-dosefac[-misid]
visfacm<-visfac[-misid]
vism<-vis[-misid]
idm<-id[-misid]
modfit<-gls(y ~ dosefacm*visfacm-1,
correlation = corSymm(form = ~ vism | idm),
weights = varIdent(form = ~ 1 | vism))
preddat<-data.frame(dosefacm=factor(doselev),
visfacm=factor(rep(nv,nd),levels=c(1:4)))
predvals<-predict(modfit,preddat)
L<-model.matrix(~ dosefacm*visfacm-1,preddat)
vcpred<-L%*%tcrossprod(vcov(modfit),L)
## bayes model fit
bfitout<-fitEmaxB(y=predvals,dose=doselev,prior=prior,modType=3,
vcest=vcpred,mcmc=mcmc,nproc=1)
plot(bfitout)
bpred<-predict(bfitout,dosevec=doselev)
bdest[i,]<-bpred$predMed
bdcov[i,]<-(bpred$lb<poppred & bpred$ub>poppred)
}
return(list(bdest=bdest,bdcov=bdcov))
}
nsim<-67
### set up independent stream of random numbers for
### each simulation iteration.
RNGkind("L'Ecuyer-CMRG")
set.seed(12357)
seed<-matrix(integer(nprocdef*7),ncol=7)
seed[1,]<-as.integer(.Random.seed)
for(i in 2:nprocdef){
seed[i,]<-nextRNGStream(seed[i-1,])
}
cl<-makeCluster(nprocdef)
registerDoParallel(cl)
outsim<-foreach(j=1:nprocdef, .packages=c('nlme','DoseFinding','clinDR','mvtnorm')) %dopar%{
runsim(j,seed,nsim)
}
stopCluster(cl)
RNGkind("default")
bdest<-NULL
bdcov<-NULL
for(i in 1:nprocdef){
bdest<-rbind(bdest,outsim[[i]]$bdest)
bdcov<-rbind(bdcov,outsim[[i]]$bdcov)
}
test_that("coverage using vcest simulation result",{
expect_lt(abs(max(apply(bdcov-0.9,2,mean))),0.05)
})
#########################################################################
#########################################################################
#########################################################################
##### binary
set.seed(12357)
modType<-4
dvec1<-c(0,.1,.3,.6,1)
dvec2<-c(0,.1,.2,.4,.6,1)
nd1<-length(dvec1)
nd2<-length(dvec2)
n1<-rep(10000,nd1)
n2<-rep(10000,nd2)
parms<-c(log(0.25),1,1.4,-0.5,-0.85)
mlev1<-plogis(emaxfun(dvec1,parms[1:4]))
mlev2<-plogis(emaxfun(dvec2,parms[c(1:3,5)]))
y1<-rbinom(nd1,n1,mlev1)
y2<-rbinom(nd2,n2,mlev2)
### fitEmaxB inputs
y<-c(rep(1,nd1),rep(0,nd1),rep(1,nd2),rep(0,nd2))
counts<-c(y1,n1-y1,y2,n2-y2)
prots<-c(rep(1,2*nd1),rep(2,2*nd2))
dvec<-c(dvec1,dvec1,dvec2,dvec2)
prior <- emaxPrior.control(epmu=-0, epsca=4,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(-1.095, -1.109, -1.101),
sd_ep = c( 0.2537, 0.6531, 2.3109),
difTargetmu=0, difTargetsca=4,
dTarget=1.0,p50=0.5,binary=TRUE)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
suppressWarnings(testout<-fitEmaxB(y,dvec,modType=modType,
prot=prots,
count=counts,binary=TRUE,
prior=prior,mcmc=mcmc,
diagnostics=FALSE,nproc=3))
pgen<-coef(testout)
estimate<-apply(pgen,2,mean)
se<-sqrt(diag(var(pgen)))
z<-(estimate-parms)/se
### check parameter estimates
test_that("model parameters agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
})
### check predictions
predout<-predict(testout,dosevec=c(.25,.75),int=2)
poppred<-plogis(emaxfun(c(.25,.75),parms[c(1:3,5)]))
popref<-plogis(emaxfun(0,parms[c(1:3,5)]))
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-popref))/predout$sedif
### check predictions
test_that("predictions agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
expect_lt(as.numeric(max(abs(zdif))),2.0)
})
test_that("check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*.5/sqrt(10000),scale=1))
})
#########################################################################
#########################################################################
#### repeat for 3 parm use first prot
set.seed(12357)
modType<-3
dvec1<-c(0,.1,.3,.6,1)
dvec2<-c(0,.1,.2,.4,.6,1)
nd1<-length(dvec1)
nd2<-length(dvec2)
n1<-rep(10000,nd1)
n2<-rep(10000,nd2)
parms<-c(log(0.25),1,1.4,-0.5,-0.85)
mlev1<-plogis(emaxfun(dvec1,parms[1:4]))
mlev2<-plogis(emaxfun(dvec2,parms[c(1:3,5)]))
y1<-rbinom(nd1,n1,mlev1)
y2<-rbinom(nd2,n2,mlev2)
### fitEmaxB inputs
y<-c(rep(1,nd1),rep(0,nd1),rep(1,nd2),rep(0,nd2))
counts<-c(y1,n1-y1,y2,n2-y2)
prots<-c(rep(1,2*nd1),rep(2,2*nd2))
dvec<-c(dvec1,dvec1,dvec2,dvec2)
prior <- emaxPrior.control(epmu=-0, epsca=4,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(-1.095, -1.109, -1.101),
sd_ep = c( 0.2537, 0.6531, 2.3109),
difTargetmu=0, difTargetsca=4,
dTarget=1.0,p50=0.5,binary=TRUE)
mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
suppressWarnings(testout<-fitEmaxB(y,dvec,modType=modType,
prot=prots,
count=counts,binary=TRUE,
prior=prior,mcmc=mcmc,
diagnostics=FALSE,nproc=3))
pgen<-coef(testout)
estimate<-apply(pgen,2,mean)
se<-sqrt(diag(var(pgen)))
z<-(estimate[1:3]-parms[c(1,3,4)])/se[1:3]
### check parameter estimates
test_that("model parameters agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
})
### check predictions
predout<-predict(testout,dosevec=c(.25,.75),int=1)
poppred<-plogis(emaxfun(c(.25,.75),parms[c(1,3,4)]))
popref<-plogis(emaxfun(0,parms[c(1,3,4)]))
z<-(predout$pred-poppred)/predout$se
zdif<-(predout$fitdif-(poppred-popref))/predout$sedif
### check predictions
test_that("predictions agree within 2se",{
expect_lt(as.numeric(max(abs(z))),2.0)
expect_lt(as.numeric(max(abs(zdif))),2.0)
})
test_that("check absolute levels",{
expect_that(as.numeric(predout$pred),
equals(poppred,tol=2*.5/sqrt(10000),scale=1))
})
#######################################################
###### check CI and prediction intervals from plot.fitEmaxB
######
runsim<-function(j,seed,nsim){
set.seed(seed[j])
doselev<-c(0,5,25,50,100,350)
nd<-length(doselev)
n<-50*c(78,81,81,81,77,80)
### population parameters for simulation
e0<-2.465375
ed50<-67.481113
emax<-15.127726
sdy<-8.0
pop.parm<-c(log(ed50),emax,e0)
modType<-4
prior <- emaxPrior.control(epmu=-0, epsca=30,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(5, 10, 0),
sd_ep = c( 3, 9, 30),
difTargetmu=0, difTargetsca=30,
dTarget=350,p50=50,sigmalow=.1,sigmaup=30)
mcmc<-mcmc.control(chains=1,warmup=500,iter=5000,seed=53453,propInit=0.15,adapt_delta = .9)
estan<-selEstan('mrmodel')
dose<-rep(doselev,n)
meanlev<-emaxfun(doselev,pop.parm)
meanrep<-emaxfun(dose,pop.parm)
clev<-0.9
covci<-matrix(logical(nsim*nd),ncol=nd)
covpi<-matrix(logical(nsim*nd),ncol=nd)
covdifci<-matrix(logical(nsim*nd),ncol=nd)
covdifpi<-matrix(logical(nsim*nd),ncol=nd)
for (i in 1:nsim){
y<-rnorm(sum(n),meanrep,sdy)
ymean<-tapply(y,dose,mean)
msSat<-(summary(lm(y~factor(dose)))$sigma)^2
suppressWarnings(testout<-fitEmaxB(ymean,doselev,prior=prior,modType=modType,count=n,
mcmc=mcmc,msSat=msSat,
estan=estan,diagnostics = FALSE,nproc = 1))
if(is.null(testout)){
covci[i,]<-NA
covpi[i,]<-NA
covdifci[i,]<-NA
covdifpi[i,]<-NA
}else{
intout<-plot(testout,clev=clev,plot=FALSE)$plotdata
covci[i,]<-meanlev>=intout[,'cil'] & meanlev<=intout[,'cih']
### coverage for independent sample means from the same design
y<-rnorm(sum(n),meanrep,sdy)
ym<-tapply(y,dose,mean)
covpi[i,]<-ym>=intout[,'pil'] & ym<=intout[,'pih']
### difference with pbo
intout<-plot(testout,clev=clev,plot=FALSE,plotDif=TRUE)$plotdata
covdifci[i,]<-meanlev-meanlev[1]>=intout[,'cil'] & meanlev-meanlev[1]<=intout[,'cih']
### coverage for independent sample means from the same design
ym<-ym-ym[1]
covdifpi[i,]<-ym>=intout[,'pil'] & ym<=intout[,'pih']
}
}
return(outsim=list(covci=covci,covpi=covpi,covdifci=covdifci,covdifpi=covdifpi))
}
clev<-0.9
nsim<-67
### set up independent stream of random numbers for
### each simulation iteration.
RNGkind("L'Ecuyer-CMRG")
set.seed(12357)
seed<-matrix(integer(nprocdef*7),ncol=7)
seed[1,]<-as.integer(.Random.seed)
for(i in 2:nprocdef){
seed[i,]<-nextRNGStream(seed[i-1,])
}
cl<-makeCluster(nprocdef)
registerDoParallel(cl)
outsim<-foreach(j=1:nprocdef, .packages=c('clinDR')) %dopar%{
runsim(j,seed,nsim)
}
stopCluster(cl)
RNGkind("default")
covci<-NULL
covpi=NULL
covdifci<-NULL
covdifpi=NULL
for(i in 1:nprocdef){
covci<-rbind(covci,outsim[[i]]$covci)
covpi<-rbind(covpi,outsim[[i]]$covpi)
covdifci<-rbind(covdifci,outsim[[i]]$covdifci)
covdifpi<-rbind(covdifpi,outsim[[i]]$covdifpi)
}
nsim<-nrow(covci)
test_that("plot.fitEmaxB CI for continuous data agree within 3se",{
expect_that(clev,
equals(as.numeric(mean(apply(covci,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI for continuous data agree within 3se",{
expect_that(clev,
equals(as.numeric(mean(apply(covpi,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB CI DIF for continuous data agree within 3se",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifci[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI DIF for continuous data agree within 3se",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifpi[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
#####################################
### repeat with binary data
runsim<-function(j,seed,nsim){
set.seed(seed[j])
doselev<-c(0,5,25,50,100,350)
nd<-length(doselev)
n<-10*c(78,81,81,81,77,80)
### population parameters for simulation
e0<-qlogis(.2)
ed50<-67.481113
emax<-qlogis(.95)
pop.parm<-c(log(ed50),emax,e0)
meanlev<-plogis(emaxfun(doselev,pop.parm))
y01<-c(rep(1,length(meanlev)),rep(0,length(meanlev)))
d01<-c(doselev,doselev)
clev<-0.9
covci<-matrix(logical(nsim*nd),ncol=nd)
covpi<-matrix(logical(nsim*nd),ncol=nd)
covdifci<-matrix(logical(nsim*nd),ncol=nd)
covdifpi<-matrix(logical(nsim*nd),ncol=nd)
modType<-4
prior <- emaxPrior.control(epmu=-0, epsca=4,
mixP=3,
w_ep= c(0.3, 0.2, 0.5),
mu_ep= c(-1.20,-1.40,-1.50),
sd_ep = c( 0.2537, 0.6531, 2.3109),
difTargetmu=0, difTargetsca=4,
dTarget=1.0,p50=15,binary=TRUE)
mcmc<-mcmc.control(chains=1,warmup=500,iter=5000,seed=53453,
propInit=0.15,adapt_delta = .9)
estan<-selEstan('mrmodel')
for (i in 1:nsim){
y<-rbinom(length(n),n,meanlev)
n01<-c(y,n-y)
suppressWarnings(testout<-fitEmaxB(y01,d01,prior,modType=4,
count=n01,diagnostics = FALSE,binary=TRUE,nproc=1))
if(is.null(testout)){
covci[i,]<-NA
covpi[i,]<-NA
covdifci[i,]<-NA
covdifpi[i,]<-NA
}else{
intout<-plot(testout,clev=clev,plot=FALSE)$plotdata
covci[i,]<-meanlev>=intout[,'cil'] & meanlev<=intout[,'cih']
### coverage for independent sample means from the same design
ypred<-rbinom(length(n),n,meanlev)
ym<-ypred/n
covpi[i,]<-ym>=intout[,'pil'] & ym<=intout[,'pih']
### difference with pbo
intout<-plot(testout,clev=clev,plot=FALSE,plotDif=TRUE)$plotdata
covdifci[i,]<-meanlev-meanlev[1]>=intout[,'cil'] & meanlev-meanlev[1]<=intout[,'cih']
### coverage for independent sample means from the same design
ym<-ym-ym[1]
covdifpi[i,]<-ym>=intout[,'pil'] & ym<=intout[,'pih']
}
}
return(outsim=list(covci=covci,covpi=covpi,covdifci=covdifci,covdifpi=covdifpi))
}
clev<-0.9
nsim<-67
### set up independent stream of random numbers for
### each simulation iteration.
RNGkind("L'Ecuyer-CMRG")
set.seed(12357)
seed<-matrix(integer(nsim*7),ncol=7)
seed[1,]<-as.integer(.Random.seed)
for(i in 2:nsim){
seed[i,]<-nextRNGStream(seed[i-1,])
}
cl<-makeCluster(nprocdef)
registerDoParallel(cl)
outsim<-foreach(j=1:nprocdef, .packages=c('clinDR')) %dopar%{
runsim(j,seed,nsim)
}
stopCluster(cl)
RNGkind("default")
covci<-NULL
covpi=NULL
covdifci<-NULL
covdifpi=NULL
for(i in 1:nprocdef){
covci<-rbind(covci,outsim[[i]]$covci)
covpi<-rbind(covpi,outsim[[i]]$covpi)
covdifci<-rbind(covdifci,outsim[[i]]$covdifci)
covdifpi<-rbind(covdifpi,outsim[[i]]$covdifpi)
}
test_that("plot.fitEmaxB CI for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covci,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB CI for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covci,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covpi,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covpi,2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB CI DIF for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifci[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB CI DIF for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifci[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI DIF for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifpi[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
test_that("plot.fitEmaxB PI DIF for binary data agree",{
expect_that(clev,
equals(as.numeric(mean(apply(covdifpi[,-1],2,mean,na.rm=TRUE))),
tolerance=0.05,scale=1))
})
#################################################################################
#################################################################################
#### include covariates
#################################################################################
######################################
#### !!!! do not include checks
#### mixture PBO prior and covariates not currently implemented
####
#
# ## 1 covariate, 2 protocols
# set.seed(12357)
#
# doselev<-c(0,5,25,50,100,350)
# n<-c(78,81,81,81,77,80)
# n1<-sum(n)
# n2<-sum(n[1:4])
#
# doselev<-c(doselev,doselev[1:4])
# n<-c(n,n[1:4])
#
# ### population parameters for simulation
# e0<-2.465375
# ed50<-67.481113
# emax<-15.127726
# sdy<-8.0
# x1<-rnorm(n1)
# x1<-x1-mean(x1)
# x2<-rnorm(n2)
# x2<-x2-mean(x2)
# x<-matrix(c(x1,x2),ncol=1)
# pop<-c(log(ed50),emax,e0)
# dose<-rep(doselev,n)
# bparm<-1
# meanlev<-emaxfun(dose,pop) + x%*%bparm
#
# y<-rnorm(n1+n2,meanlev,sdy)
# prots<-c(rep(1,n1),rep(2,n2))
#
# basemu<-0
# basevar<-matrix((10*sdy)^2,nrow=1,ncol=1)
#
#
# prior <- emaxPrior.control(epmu=-5, epsca=30,
# mixP=3,
# w_ep= c(0.3, 0.2, 0.5),
# mu_ep= c(5, 10, 0),
# sd_ep = c( 3, 9, 30),
# difTargetmu=0, difTargetsca=30,
# dTarget=350,p50=50,sigmalow=.1,sigmaup=30,
# basemu=basemu,basevar=basevar)
#
#
#
# mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,
# propInit=0.15,adapt_delta = .9)
#
# suppressWarnings(testout<-fitEmaxB(y,dose,prior=prior,modType=4,prot=prots,xbase=x,
# mcmc=mcmc,diagnostics=FALSE,nproc=3))
#
# parms<-coef(testout)
# estimate<-apply(parms,2,mean)
# se<-sqrt(diag(var(parms)))
# z<-(estimate-c(pop[1],1,pop[2:3],pop[3],bparm))/se
#
# ### check parameter estimates
# test_that("model parameters agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# })
#
# ### check predictions
# predout<-predict(testout,dosevec=c(20,80),int=2)
#
# poppred<-emaxfun(c(20,80),pop[c(1:3)])
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
#
#
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=2*sdy/sqrt(70),scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
# })
#
# #############################################################
# ## 3 covariates, 2 protocols
# set.seed(12357)
#
# doselev<-c(0,5,25,50,100,350)
# n<-c(78,81,81,81,77,80)
# n1<-sum(n)
# n2<-sum(n[1:4])
#
# doselev<-c(doselev,doselev[1:4])
# n<-c(n,n[1:4])
#
# ### population parameters for simulation
# e0<-2.465375
# ed50<-67.481113
# emax<-15.127726
# sdy<-8.0
# x1<-matrix(rnorm(3*n1),ncol=3)
# x1<-scale(x1,center=TRUE,scale=FALSE)
# x2<-matrix(rnorm(3*n2),ncol=3)
# x2<-scale(x2,center=TRUE,scale=FALSE)
# x<-rbind(x1,x2)
# pop<-c(log(ed50),emax,e0)
# dose<-rep(doselev,n)
# bparm<-c(2,-1,0.5)
# meanlev<-emaxfun(dose,pop) + x%*%bparm
#
# y<-rnorm(n1+n2,meanlev,sdy)
# prots<-c(rep(1,n1),rep(2,n2))
#
# basemu<-numeric(3)
# basevar<-diag(3)*(10*sdy)^2
#
# prior <- emaxPrior.control(epmu=-5, epsca=30,
# mixP=3,
# w_ep= c(0.3, 0.2, 0.5),
# mu_ep= c(5, 10, 0),
# sd_ep = c( 3, 9, 30),
# difTargetmu=0, difTargetsca=30,
# dTarget=350,p50=50,sigmalow=.1,sigmaup=30,
# basemu=basemu,basevar=basevar)
#
#
# mcmc<-mcmc.control(chains=3,warmup=500,iter=3000,seed=53453,propInit=0.15,adapt_delta = .9)
#
# suppressWarnings(testout2<-fitEmaxB(y,dose,prior=prior,modType=4,prot=prots,xbase=x,
# mcmc=mcmc,diagnostics=FALSE,nproc=3))
#
# parms<-coef(testout2)
# estimate<-apply(parms,2,mean)
# se<-sqrt(diag(var(parms)))
# z<-(estimate-c(pop[1],1,pop[2:3],pop[3],bparm))/se
#
# ### check parameter estimates
# test_that("model parameters agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# })
#
# ### check predictions
# predout<-predict(testout2,dosevec=c(20,80),int=2)
#
# poppred<-emaxfun(c(20,80),pop[c(1:3)])
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
#
#
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=2*sdy/sqrt(70),scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
# })
#
# ##########################################################
# ### check with larger n for better asymptotics
# ### 3-parm model, 2 covariates, 1 protocol
#
# set.seed(12357)
#
# doselev<-c(0,5,25,50,100,350)
# n<-5*c(78,81,81,81,77,80)
# ntot<-sum(n)
#
# ### population parameters for simulation
# e0<-2.465375
# ed50<-67.481113
# emax<-15.127726
# sdy<-8.0
# pop<-c(log(ed50),emax,e0)
# dose<-rep(doselev,n)
# meanlev<-emaxfun(dose,pop)
#
# x<-matrix(rnorm(2*ntot),ncol=2)
# x<-scale(x,center=TRUE,scale=FALSE)
# bparm<-c(2,-1)
# meanlev<-meanlev + x%*%bparm
#
# y<-rnorm(ntot,meanlev,sdy)
#
# basemu<-numeric(2)
# basevar<-diag(2)*(10*sdy)^2
#
# prior <- emaxPrior.control(epmu=-5, epsca=30,
# mixP=3,
# w_ep= c(0.3, 0.2, 0.5),
# mu_ep= c(5, 10, 0),
# sd_ep = c( 3, 9, 30),
# difTargetmu=0, difTargetsca=30,
# dTarget=350,p50=50,sigmalow=.1,sigmaup=30,
# basemu=basemu,basevar=basevar)
#
#
#
# mcmc<-mcmc.control(chains=1,warmup=500,iter=3000,seed=53453,
# propInit=0.15,adapt_delta = .9)
#
# suppressWarnings(testout3<-fitEmaxB(y,dose,prior=prior,modType=3,xbase=x,
# mcmc=mcmc,diagnostics=FALSE,nproc=1))
#
# parms<-coef(testout3)
# estimate<-apply(parms,2,mean)
# se<-sqrt(diag(var(parms)))
# z<-(estimate-c(pop[1],pop[2:3],bparm))/se
#
# ### check parameter estimates
# test_that("model parameters agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# })
#
# ### check predictions
# predout<-predict(testout3,dosevec=c(20,80),int=1)
#
# poppred<-emaxfun(c(20,80),pop[c(1:3)])
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-e0))/predout$sedif
#
#
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=2*sdy/sqrt(70),scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-e0),tol=2*sdy/sqrt(70),scale=1))
# })
#
# ##########################################################
# ### binary, covariates
# ### check with larger n for better asymptotics
# ### 4-parm model, 2 covariates, 1 protocol
#
# set.seed(12357)
#
# doselev<-c(0,5,25,50,100,350)
# n<-5*c(78,81,81,81,77,80)
# ntot<-sum(n)
#
# ### population parameters for simulation
# e0<- -1.5
# ed50<-67.481113
# emax<-4.0
# pop<-c(log(ed50),emax,e0)
# dose<-rep(doselev,n)
# meanlev<-emaxfun(dose,pop)
#
# x<-matrix(rnorm(2*ntot),ncol=2)
# x<-scale(x,center=TRUE,scale=FALSE)
# bparm<-c(2,-1)
# meanlev<-plogis(meanlev + x%*%bparm)
#
# y<-rbinom(ntot,1,meanlev)
#
# basemu<-numeric(2)
# basevar<-diag(2)*(4)^2
#
# prior <- emaxPrior.control(epmu=-5, epsca=30,
# mixP=3,
# w_ep= c(0.3, 0.2, 0.5),
# mu_ep= c(-1, 0, 1),
# sd_ep = c( 1.5, 1.5, 4),
# difTargetmu=0, difTargetsca=30,
# dTarget=350,p50=50,parmDF=5,
# basemu=basemu,basevar=basevar,binary=TRUE)
#
#
# mcmc<-mcmc.control(chains=1,warmup=500,iter=3000,seed=53453,
# propInit=0.15,adapt_delta = .9)
#
# suppressWarnings(testout4b<-fitEmaxB(y,dose,prior=prior,modType=4,xbase=x,
# mcmc=mcmc,diagnostics=FALSE,binary=TRUE,nproc=1))
#
# parms<-coef(testout4b)
# estimate<-apply(parms,2,mean)
# se<-sqrt(diag(var(parms)))
# z<-(estimate-c(pop[1],1,pop[2:3],bparm))/se
#
# ### check parameter estimates
# test_that("model parameters agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# })
#
# ### check predictions
# predout<-predict(testout4b,dosevec=c(20,80),int=1,xvec=c(0,0))
#
# poppred<-plogis(emaxfun(c(20,80),pop[c(1:3)]))
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-plogis(e0)))/predout$sedif
#
#
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=0.05,scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-plogis(e0)),tol=0.05,scale=1))
# })
#
# ### binary, covariates
# ### check with larger n for better asymptotics
# ### 3-parm model, 2 covariates, 1 protocol
#
# set.seed(20572)
#
# doselev<-c(0,5,25,50,100,350)
# n<-4*c(78,81,81,81,77,80)
# ntot<-sum(n)
#
# ### population parameters for simulation
# e0<- -1.5
# ed50<-67.481113
# emax<-4.0
# pop<-c(log(ed50),emax,e0)
# dose<-c(rep(doselev,n/2),rep(doselev,n/2))
# prot<-sort(rep(1:2,ntot/2))
# meanlev<-emaxfun(dose,pop)+0.5*(prot==2)
#
# x1<-matrix(rnorm(ntot),ncol=2)
# x1<-scale(x1,center=TRUE,scale=FALSE)
# x2<-matrix(rnorm(ntot),ncol=2)
# x2<-scale(x2,center=TRUE,scale=FALSE)
# x<-rbind(x1,x2)
# bparm<-c(1.,-0.5)
# meanlev<-plogis(meanlev + x%*%bparm)
#
# y<-rbinom(ntot,1,meanlev)
#
# basemu<-numeric(2)
# basevar<-diag(2); basevar[2,1]<-.25; basevar[1,2]<-.25
# basevar<-basevar*(4)^2 ## off-diagonal elements
#
# prior <- emaxPrior.control(epmu=-5, epsca=30,
# mixP=3,
# w_ep= c(0.3, 0.2, 0.5),
# mu_ep= c(-1, 0, 1),
# sd_ep = c( 1.5, 1.5, 4),
# difTargetmu=0, difTargetsca=30,
# dTarget=350,p50=50,parmDF=5,
# basemu=basemu,basevar=basevar,binary=TRUE)
#
#
#
# mcmc<-mcmc.control(chains=1,warmup=500,iter=3000,seed=53453,
# propInit=0.15,adapt_delta = .9)
#
# suppressWarnings(testout5b<-fitEmaxB(y,dose,prot=prot,prior=prior,modType=3,xbase=x,
# mcmc=mcmc,diagnostics=FALSE,binary=TRUE,nproc=1))
#
# parms<-coef(testout5b)
# estimate<-apply(parms,2,mean)
# se<-sqrt(diag(var(parms)))
# z<-(estimate-c(pop[1],pop[c(2:3)],pop[3]+0.5,bparm))/se
#
# ### check parameter estimates
# test_that("model parameters agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# })
#
# ### check predictions
# predout<-predict(testout5b,dosevec=c(20,80),int=1,xvec=c(0,0))
#
# poppred<-plogis(emaxfun(c(20,80),c(pop[c(1:2)],e0)))
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-plogis(e0)))/predout$sedif
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=0.05,scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-plogis(e0)),tol=0.05,scale=1))
# })
#
# ### check predictions
# predout<-predict(testout5b,dosevec=c(20,80),int=2,xvec=c(0,0))
#
# poppred<-plogis(emaxfun(c(20,80),c(pop[c(1:2)],e0+0.5)))
# z<-(predout$pred-poppred)/predout$se
# zdif<-(predout$fitdif-(poppred-plogis(e0+0.5)))/predout$sedif
#
#
# ### check predictions
# test_that("predictions agree within 2.5se",{
# expect_lt(as.numeric(max(abs(z))),2.5)
# expect_lt(as.numeric(max(abs(zdif))),2.5)
# })
#
# test_that("check absolute levels",{
# expect_that(as.numeric(predout$pred),
# equals(poppred,tol=0.05,scale=1))
# expect_that(as.numeric(predout$fitdif),
# equals((poppred-plogis(e0+0.5)),tol=0.05,scale=1))
# })
#
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