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The relationship between the latent growth curve and repeated measures ANOVA models is often misunderstood. Although a number of investigators have looked into the similarities and differences among these models, a cursory reading of the literature can give the impression that they are very different models. In this paper we show that each model represents a set of contrasts on the occasion means. We demonstrate that the fixed effects parameters of the estimated basis vector latent growth curve model is merely a transformation of the repeated measures ANOVA fixed effect model. We compare the fit of these two models. We show these relationships both algebraically and by using data from a simulation.