In longitudinal studies with a set of continuous or ordinal repeated response
variables it may be convenient to summarise the outcome as a threshold
event. Then, the time to this event becomes of interest. This is particularly
true of recent Ophthalmological trials evaluating the effect of treatment
on the loss of visual acuity over time. However, the practice of employing
conventional survival analysis methods for testing the null hypothesis of
no treatment effect in these types of studies is intrinsically flawed as the
exact time to the threshold event is not measured. In this paper we obtain
a general likelihood for the unknown parameters when the underlying sur-
vival model is parametric. We also recover the actual information available
in repeated measures data for a variety of models and compare the results
with those obtained using a mis-specified model, which assumes the time
to the event is one of the possibly irregularly spaced inspection times.
History
Publication
Proceedings of the 14th International Workshop on Statistical Modelling