Exercise: Growth curve model with interaction ================ ## Risperidone vs. haloperidol and schizophrenia (Möller et al. 2008) Analyze the data from [moeller.csv](../data/moeller.csv): - `pans`: Positive and Negative Symptom Scale for schizophrenia - `treat`: medication group - `risp`: atypical neuroleptic risperidone - `halo`: conventional neuroleptic haloperidol ``` r dat <- read.table("../data/moeller.csv", header = TRUE, sep = ",") dat$id <- factor(dat$id) dat$treat <- factor(dat$treat, levels = c("risp", "halo")) lattice::xyplot(pans ~ week, data = dat, groups = treat, type = c("g", "p", "a"), auto.key = TRUE) ``` - What is the sample size in each treatment group? - Estimate a random slope model - What are the estimates for the fixed effects and variance components? - Fit a model with quadratic time trends for the population and individual subjects - Add an interaction with treatment for the linear and the quadratic effects for week and test them - Interpret your results: Which model would you choose? - Refit the model that you chose with a centered week variable: - Compare the estimates for your fixed effects and the covariance components - Which estimates change and why? ### Reference
Möller, H.-J., M. Riedel, M. Jäger, F. Wickelmaier, W. Maier, K.-U. Kühn, G. Buchkremer, et al. 2008. “Short-Term Treatment with Risperidone or Haloperidol in First-Episode Schizophrenia: 8-Week Results of a Randomized Controlled Trial Within the German Research Network on Schizophrenia.” *International Journal of Neuropsychopharmacology* 11 (7): 985–97. .