Abstract
A method for implicit variable selection in mixture-of-experts frameworks is proposed. We introduce a prior structure where information is taken from a set of independent covariates. Robust class membership predictors are identified using a normal gamma prior. The resulting model setup is used in a finite mixture of Bernoulli distributions to find homogenous clusters of women in Mozambique based on their information sources on HIV. Fully Bayesian inference is carried out via the implementation of a Gibbs sampler.
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Zens, G. (2019). Bayesian shrinkage in mixture-of-experts models: identifying robust determinants of class membership. Advances in Data Analysis and Classification, 13(4), 1019–1051. https://doi.org/10.1007/s11634-019-00353-y
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