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With clustered data, it is often of interest to estimate and compare associations among variables separately for each level. While researchers routinely estimate between-cluster effects using the sample cluster means of a predictor, previous research has shown that such practice leads to biased estimates of coefficients at the between level, and recent research has recommended the use of latent cluster means in the multilevel structural equation modeling framework. However, the latent cluster mean approach requires large sample and specialized software. In this paper, we show how using empirical Bayes estimates of the cluster means (EBM) can also lead to consistent estimates of between-level coefficients. We show in a simulation that EBM outperforms the latent cluster-mean approach in relatively small samples.