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Bayesian Regression for a Dirichlet Distributed Response using Stan

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arxiv 1808.06399 v1 pith:X2GZ3UCQ submitted 2018-08-20 stat.ME

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keywords responsebayesiancompositionscovariatesdirichletdistributedproportionsregression
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For an observed response that is composed by a set - or vector - of positive values that sum up to 1, the Dirichlet distribution (Bol'shev, 2018) is a helpful mathematical construction for the quantification of the data-generating mechanics underlying this process. In applications, these response-sets are usually denoted as proportions, or compositions of proportions, and by means of covariates, one wishes to manifest the underlying signal - by changes in the value of these covariates - leading to differently distributed response compositions. This article gives a brief introduction into this class of regression models, and based on a recently developed formulation (Maier, 2014), illustrates the implementation in the Bayesian inference framework Stan.

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  1. Comparative study of Bayesian and Frequentist methods for epidemic forecasting: Insights from simulated and historical data

    q-bio.QM 2025-09 reject novelty 4.0 of 10

    Neither Bayesian nor frequentist fitting is uniformly better for epidemic forecasts; performance depends on phase and data, though the paper's own results undercut its phase-specific claims.

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