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I present an approach to meta-analytic SEM that relies on hierarchical modeling of sample covariance matrices under the assumption that the matrices are Wishart. The approach handles the commonplace fixed- and random- effects meta-analytic SEMs, and solves the problem of dependent covariance matrices where more than one covariance matrix is obtained from a single study. The estimation approach is Bayesian, and I provide some guidance on prior specification, as well as model code to aid application and further study of the approach. Finally, I demonstrate the approach with 28 correlation matrices collected from 21 studies of the Hospital Anxiety and Depression scale.