We are planning to investigate whether a new treatment alters the progression of a disease over time. We will have two groups of patients randomized to standard of care or the new treatment, and there will be monthly measurements of some continuous outcome over a period of 12 months. According to regulatory guidance, efficacy of a new treatment should preferrably be demonstrated by showing that the decline slopes for the outcome of interest diverge over time.
Since some patients will likely drop out before the scheduled end of the period of observation, and we need to include all randomized patients with any post-baseline data into the analysis, I was originally thinking of using MMRM for alanyzing the data. However, since MMRM treats time as categorical, this may not be the optimal method for comparing slopes. What would be a more efficient method for comparing slopes while appropriately accounting for missing data - and (how) can this be done in SPSS? Thanks, Andreas |
Andreas, You could employ a linear mixed model where you treat time as a continuous variable in estimating the group-specific slope fixed effects while simultaneously treating time as a categorical variable when accounting for temporal residual correlation. I assume your data are MAR or MCAR. Ryan On Sat, Nov 5, 2016 at 8:52 AM, Andreas Voelp <[hidden email]> wrote: We are planning to investigate whether a new treatment alters the progression |
... most probably MAR. Andreas |
Andreas, To treat time as continuous and categorical within the same linear MIXED model, you should create two variables with the same data but slightly different names (e.g., "time_cat" and "time_cont" where "time_cat" will be treated as categorical and "time_cont" will be treated as continuous). That said, here's MIXED code: MIXED y BY group time_cat WITH time_cont /FIXED=group time_cont group*time_cont | SSTYPE(3) /METHOD=REML /PRINT=SOLUTION /REPEATED=time_cat | SUBJECT(subject_ID) COVTYPE(<specify error covariance structure>). HTH. Ryan On Sun, Nov 6, 2016 at 11:37 AM, Andreas Voelp <[hidden email]> wrote: Ryan Black wrote |
... thanks very much!
Andreas |
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