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Probability Measure Monad on the Category of Fuzzy Ultrametric Spaces (pp. 114-121)

机译:模糊超度量空间类别的概率度量Monad(第114-121页)

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摘要

It is proved that the probability measure functor comprises a monad on the category of fuzzy ultrametric spaces and nonexpanding maps. It is also proved that the G-symmetric power functor admits an extension on the Kleisli category of this monad (i.e. the category of fuzzy ultrametric spaces and nonexpanding measure-valued maps).
机译:证明了概率测度函子包括模糊超测空间和非扩张图范畴的单子。还证明了G对称幂函子允许对该单子的Kleisli类别(即模糊超度量空间和非扩展度量值映射的类别)进行扩展。

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