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Archetype and archetypoid analysis can be extended to functional data. Each function is represented as a mixture of actual observations (functional archetypoids) or functional archetypes, which are a mixture of observations in the data set. Well-known Canadian temperature data are used to illustrate the analysis developed. Computational methods are proposed for performing these analyses, based on the coefficients of a basis. Unlike a previous attempt to compute functional archetypes, which was only valid for an orthogonal basis, the proposed methodology can be used for any basis. It is computationally less demanding than the simple approach of discretizing the functions. Multivariate functional archetype and archetypoid analysis are also introduced and applied in an interesting problem about the study of human development around the world over the last 50 years. These tools can contribute to the understanding of a functional data set, as in the multivariate case.
FOS: Computer and information sciences, Global human development, Machine Learning (stat.ML), extreme point, Extreme point, unsupervised learning, Unsupervised learning, Statistics - Applications, Archetype analysis, Methodology (stat.ME), Functional data analysis, archetype analysis, Statistics - Machine Learning, Applications (stat.AP), Computational methods for problems pertaining to statistics, global human development, Statistics - Methodology, functional data analysis
FOS: Computer and information sciences, Global human development, Machine Learning (stat.ML), extreme point, Extreme point, unsupervised learning, Unsupervised learning, Statistics - Applications, Archetype analysis, Methodology (stat.ME), Functional data analysis, archetype analysis, Statistics - Machine Learning, Applications (stat.AP), Computational methods for problems pertaining to statistics, global human development, Statistics - Methodology, functional data analysis
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