14:00 MCS2068 G&TStephan Huckemann (University of Göttingen): Dirty Limit Theorems and Applications
Venue: MCS2068
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Apr 02 14:00 Stephan Huckemann (University of Göttingen): Dirty Limit Theorems and Applications
Venue: MCS2068
May 01 14:00 Raphael Zentner (Durham): SL(2,C)-representations of 2-torsion homology spheres, and applications to the Kauffman skein module
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Jun 12 14:00 Ilka Agricola (Marburg): TBD
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Apr 02 14:00 Stephan Huckemann (University of Göttingen): Dirty Limit Theorems and Applications
One of the most fundamental tools in statistics is the central limit theorem. Under very general conditions, the asymptotic fluctuation of vector-valued statistical estimators around their true (unknown) value, based on increasing sample sizes n, tends to a normal distribution rescaled by the square root of n. A typical nonparametric estimator is the expected value of a random variable. Fréchet has generalized this concept to metric spaces and subsequently strong laws, of potentially set valued so-called Fréchet means have been established. On manifolds, or spaces stratified by manifolds, in local coordinates, also central limit theorems have been derived. Their asymptotic rates, however, may deviate from those of their Euclidean kin. For instance, faster rates let the sample mean "stick" to the population mean, whereas slower rates let it appear to be "smearily" spread out. In this talk we illustrate some relationships between Geometry and Statistics via dirty (sticky, smeary) asymptotic rates of Fréchet means. In this context there seem to be more problems open than solved.
Venue: MCS2068
Contact: adam.stone2@durham.ac.uk
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