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Vícerozměrné bayesovské průměrování modelů×Vícerozměrná variační inference×
OborBayesovská statistikaBayesovská statistika
RodinaBayesian methodsBayesian methods
Rok vzniku1999–2000s2016
TvůrceHoeting, Madigan, Raftery, Volinsky (BMA foundation); multilevel extension developed across the late 1990s–2000sRanganath, Altosaar, Tran, Blei (hierarchical VI formalization, 2016); Blei et al. (VI framework, 2017)
TypBayesian ensemble / model selectionapproximate Bayesian inference
Původní zdrojHoeting, J. A., Madigan, D., Raftery, A. E. & Volinsky, C. T. (1999). Bayesian model averaging: A tutorial. Statistical Science, 14(4), 382-401. link ↗Blei, D. M., Kucukelbir, A., & McAuliffe, J. D. (2017). Variational inference: A review for statisticians. Journal of the American Statistical Association, 112(518), 859-877. DOI ↗
Další názvyML-BMA, hierarchical Bayesian model averaging, multilevel BMA, Bayesian model averaging in multilevel modelshierarchical variational inference, multilevel VI, variational Bayes for multilevel models, MLVI
Příbuzné64
ShrnutíMultilevel Bayesian model averaging (ML-BMA) extends classical Bayesian model averaging to grouped or hierarchically structured data. Rather than committing to a single multilevel model specification, it computes a weighted average of predictions and parameter estimates across a set of candidate multilevel models, weighting each model by its posterior probability given the data. The result accounts simultaneously for uncertainty in the grouping structure, fixed effects, random effects, and covariate selection.Multilevel variational inference (MLVI) is a scalable approximate Bayesian method that fits hierarchical (multilevel) models by optimizing a variational approximation to the posterior, rather than drawing MCMC samples. It exploits the grouped structure of multilevel data — individuals nested within groups, groups nested within higher-level units — to derive efficient coordinate-wise updates, making Bayesian inference tractable for large clustered datasets.
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ScholarGatePorovnat metody: Multilevel Bayesian Model Averaging · Multilevel Variational Inference. Získáno 2026-06-17 z https://scholargate.app/cs/compare