Homogeneity analysis, or multiple correspondence analysis, is usually applied tok separate variables. In this paper we apply it to sets of variables by using sums within sets. The resulting technique is called OVERALS. It uses the notion of optimal scaling, with transformations that can be multiple or single. The single transformations consist of three types: nominal, ordinal, and numerical. The corresponding OVERALS computer program minimizes a least squares loss function by using an alternating least squares algorithm. Many existing linear and nonlinear multivariate analysis techniques are shown to be special cases of OVERALS. An application to data from an epidemiological survey is presented
For the analysis of variables of mixed measurement levels a class of methods can be used that is bas...
This book expounds the principle and related applications of nonlinear principal component analysis ...
The Gifi system of analyzing categorical data through nonlinear varieties of classical multivariate...
We discuss a variety of methods for quantifying categorical multivariate data. These methods have be...
The multivariate technique OVERALS is introduced as a non-linear generalization of canonical correla...
OVERALS is a technique for canonical correlation analysis with two or more sets of variables. Any th...
Homogeneity analysis is a technique for making graphical representations of categorical multivariate...
We propose a method to reduce many categorical variables to one variable with k catego-ries, or stat...
Homogeneity analysis combines maximizing the correlations between variables of a multivariate data s...
The model family proposed by Gifi (1990) is a flexible framework for the analysis of multivariate da...
In a series of papers de Leeuw developed a general framework for multivariate analysis with optimal ...
Millsap and Meredith (1988) have developed a generalization of principal components analysis for the...
The technique of homogeneity analysis (which is also known as multiple correspondence analysis) is a...
Homogeneity analysis combines the idea of maximizing the correlations between vari-ables of a multiv...
Multiple correspondence analysis (MCA) is an extension of correspondence analysis (CA) which allows ...
For the analysis of variables of mixed measurement levels a class of methods can be used that is bas...
This book expounds the principle and related applications of nonlinear principal component analysis ...
The Gifi system of analyzing categorical data through nonlinear varieties of classical multivariate...
We discuss a variety of methods for quantifying categorical multivariate data. These methods have be...
The multivariate technique OVERALS is introduced as a non-linear generalization of canonical correla...
OVERALS is a technique for canonical correlation analysis with two or more sets of variables. Any th...
Homogeneity analysis is a technique for making graphical representations of categorical multivariate...
We propose a method to reduce many categorical variables to one variable with k catego-ries, or stat...
Homogeneity analysis combines maximizing the correlations between variables of a multivariate data s...
The model family proposed by Gifi (1990) is a flexible framework for the analysis of multivariate da...
In a series of papers de Leeuw developed a general framework for multivariate analysis with optimal ...
Millsap and Meredith (1988) have developed a generalization of principal components analysis for the...
The technique of homogeneity analysis (which is also known as multiple correspondence analysis) is a...
Homogeneity analysis combines the idea of maximizing the correlations between vari-ables of a multiv...
Multiple correspondence analysis (MCA) is an extension of correspondence analysis (CA) which allows ...
For the analysis of variables of mixed measurement levels a class of methods can be used that is bas...
This book expounds the principle and related applications of nonlinear principal component analysis ...
The Gifi system of analyzing categorical data through nonlinear varieties of classical multivariate...