Hi, I have analyzed my data using log-linear model as seen below:
> yes.no <- c("Yes","No") > tk <- c("On","Off") > ats <- c("S","V","M") > L <- gl(2,1,12,yes.no) > T <- gl(2,2,12,tk) > A <- gl(3,4,12,ats) > n <- c(1056,4774,22,283,326,2916,27,360,274,1770,15,226) > library(MASS) > l.loglm <- data.frame(A,T,L,n) > l.loglm A T L n 1 S On Yes 1056 2 S On No 4774 3 S Off Yes 22 4 S Off No 283 5 V On Yes 326 6 V On No 2916 7 V Off Yes 27 8 V Off No 360 9 M On Yes 274 10 M On No 1770 11 M Off Yes 15 12 M Off No 226 Model comparison based on likelihood ratio chi-square statistics revealed that the 3-way interaction (saturated) model was marginally significantly different from the 2-way association model (see below): > anova(loglm.null,loglm.LA.LT.AT) LR tests for hierarchical log-linear models Model 1: n ~ T + A + L Model 2: n ~ L:T + L:A + A:T Deviance df Delta(Dev) Delta(df) P(> Delta(Dev) Model 1 305.997600 7 Model 2 4.620979 2 301.376622 5 0.00000 Saturated 0.000000 0 4.620979 2 0.09921 Now, I'd like to run a post-hoc test and see which one of the 3 levels of the variable "A" is significantly different from each other (S vs. V vs. M). I'd greatly appreciate if anyone can let me know how to run the post-hoc test. Thank you in advance! ______________________________________________ R-help@r-project.org mailing list https://stat.ethz.ch/mailman/listinfo/r-help PLEASE do read the posting guide http://www.R-project.org/posting-guide.html and provide commented, minimal, self-contained, reproducible code.