Please use this identifier to cite or link to this item: http://hdl.handle.net/10419/162980
Authors: 
Hellwig, Martin
Year of Publication: 
2017
Series/Report no.: 
Preprints of the Max Planck Institute for Research on Collective Goods 2017/6
Abstract: 
For a countable product of complete separable metric spaces with a topology induced by a uniform metric, the set of Borel probability measures coincides with the set of completions of probability measures on the product o-algebra. Whereas the product space with the uniform metric is non-separable, the support of any Bofrel measure is separable, and the topology of weak convergence on the space of Borel measures is metrizable by both the Prohorov metric and the bounded Lipschitz metric.
Subjects: 
Borel measures
product spaces with uniform metrics
completions of product o-algebras
universal type space
separability of supports
metrizability of weak convergence
JEL: 
C02
C72
Document Type: 
Working Paper

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