2011/3/11 Albyn Jones <jo...@reed.edu> > but presumably what you really want would be based on a joint confidence > region for all the proportions. >
I've had read "On Exact Methods for Testing Equality of Binomial Proportions" by Akihito Matsuo, but still, this concept is for me unclear and I got lost... We have H0: |pi1-pi2-pi3| = 0.05 n1<-40;n2<-40;n3<-40 s1<-list(1:11);s2<-list(1:17);s3<-list(1:15) pi1<-max(s1[[1]])/n1;pi2<-max(s2[[1]])/n2;pi3<-max(s3[[1]])/n3 epsilon<-.05 t(c(pi1,pi2,pi3)) T_chi.sq<-sum(sapply(s1,(function(s1){(s1-n1*pi1)^2/n1*pi1*(1-pi1)}))) T_binom<-sum(sapply(s1,function(s1){choose(n1,s1)*(pi1-epsilon)^s1*(pi1+epsilon)^(n1-s1)})) # Or it's about sum of all s<-list(1:43) and n<-n1+n2+n3 ? Am I going to right direction? -- Mi³ego dnia [[alternative HTML version deleted]]
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