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'''Multiple factor analysis (MFA)''' is a [[Factorial experiment|factorial]] method<ref name="GreenacreBlasius2006">{{cite book|last1=Greenacre|first1=Michael|last2=Blasius|first2=Jorg|author-link2=Jörg Blasius|title=Multiple Correspondence Analysis and Related Methods|url=https://books.google.com/books?id=ZvYV1lfU5zIC&pg=PA352|accessdate=11 June 2014|date=2006-06-23|publisher=CRC Press|isbn=9781420011319|pages=352–}}</ref> devoted to the study of tables in which a group of individuals is described by a set of variables (quantitative and / or qualitative) structured in groups. It is a [[Multivariate statistics|multivariate method]] from the field of [[Ordination (statistics)|ordination]] used to simplify [[Dimensionality reduction|multidimensional data]] structures. MFA treats all involved tables in the same way (symmetrical analysis). It may be seen as an extension of:
* [[Principal component analysis]] (PCA) when variables are quantitative,
* [[Multiple correspondence analysis]] (MCA) when variables are qualitative,
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The core of MFA is a weighted factorial analysis: MFA firstly provides the classical results of the factorial analyses.
1. ''Representations of individuals'' in which two individuals are
2.''Representations of quantitative variables'' as in PCA (correlation circle).
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== History ==
MFA was developed by Brigitte Escofier and Jérôme Pagès in the 1980s. It is at the heart of two books written by these authors:<ref>''Ibidem''</ref> and.<ref>Escofier Brigitte & Pagès Jérôme (2008). Analyses factorielles simples et multiples
== Software ==
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== External links ==
* [http://factominer.free.fr/ FactoMineR] A R software devoted to exploratory data analysis.
[[Category:Factor analysis]]
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