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We present a variant of the well sounded Expectation-Maximization Clustering algorithm that is constrained to generate partitions of the input space into high and low values. The motivation of splitting input variables into high and low values is to favour the semantic interpretation of the final clustering. The Expectation-Maximization binary Clustering is specially useful when a bimodal conditional distribution of the variables is expected or at least when a binary discretization of the input space is deemed meaningful. Furthermore, the algorithm deals with the reliability of the input data such that the larger their uncertainty the less their role in the final clustering. We show here its suitability for behavioural annotation of movement trajectories. However, it can be considered as a general purpose algorithm for the clustering or segmentation of multivariate data or temporal series.
34 pages main text including 11 (full page) figures
Màrkov, Models ocults de, Models, Statistical, Behavior, Animal, Science, Q, R, Algorismes, Models, Theoretical, Animals -- Hàbits i conducta, Quantitative Biology - Quantitative Methods, FOS: Biological sciences, Medicine, Animals, Cluster Analysis, Algorithms, Quantitative Methods (q-bio.QM), Research Article
Màrkov, Models ocults de, Models, Statistical, Behavior, Animal, Science, Q, R, Algorismes, Models, Theoretical, Animals -- Hàbits i conducta, Quantitative Biology - Quantitative Methods, FOS: Biological sciences, Medicine, Animals, Cluster Analysis, Algorithms, Quantitative Methods (q-bio.QM), Research Article
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