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Analyse Factorielle Multiple Bayésienne (AFMB)×Analyse des Correspondances Multiples (ACM)×
DomaineStatistiqueStatistique
FamilleLatent structureLatent structure
Année d'origine2000s–2010s2006
Auteur d'origineExtension of MCA (Benzecri, 1973) with Bayesian inferenceGreenacre & Blasius
TypeBayesian dimension reduction for categorical dataMultivariate exploratory ordination
Source fondatriceGreenacre, M. & Blasius, J. (Eds.) (2006). Multiple Correspondence Analysis and Related Methods. Chapman & Hall/CRC. ISBN: 978-1584886280Greenacre, M., & Blasius, J. (Eds.). (2006). Multiple Correspondence Analysis and Related Methods. Chapman & Hall/CRC. ISBN: 978-1-58488-628-0
AliasBayesian MCA, BMCA, Bayesian multiway correspondence analysis, Bayesian categorical dimension reductionMCA, Homogeneity Analysis, Multiple Nominal Component Analysis, Çoklu Uyum Analizi
Apparentées52
RésuméBayesian Multiple Correspondence Analysis extends classical MCA by embedding the geometric decomposition of categorical data tables within a Bayesian probabilistic framework, enabling principled uncertainty quantification around category coordinates, dimension selection via marginal likelihood, and incorporation of prior knowledge about variable relationships.Multiple Correspondence Analysis (MCA) is a multivariate ordination technique designed to explore and visualize associations among three or more categorical variables simultaneously. By mapping both observations and variable categories onto a shared low-dimensional space, MCA reveals hidden structure in nominal or ordinal survey data. The method was comprehensively systematized and extended by Michael Greenacre and Jorg Blasius in their 2006 edited volume, building on earlier geometric data analysis traditions developed in France by Jean-Paul Benzecri during the 1960s and 1970s.
ScholarGateJeu de données
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  1. v1
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  3. PUBLISHED

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ScholarGateComparer des méthodes: Bayesian Multiple Correspondence Analysis · Multiple Correspondence Analysis. Consulté le 2026-06-17 sur https://scholargate.app/fr/compare