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Bayesian taut splines for estimating the number of modes
May 9, 2024, 4:42 a.m. | Jos\'e E. Chac\'on, Javier Fern\'andez Serrano
cs.LG updates on arXiv.org arxiv.org
Abstract: The number of modes in a probability density function is representative of the complexity of a model and can also be viewed as the number of subpopulations. Despite its relevance, there has been limited research in this area. A novel approach to estimating the number of modes in the univariate setting is presented, focusing on prediction accuracy and inspired by some overlooked aspects of the problem: the need for structure in the solutions, the subjective …
abstract arxiv bayesian complexity cs.lg function math.st novel probability research stat.me stat.ml stat.th type
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