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Measure space

Definition

$X $
$ \langle X,\Sigma,\mu\rangle\in \mathrm{MeasureSpace}(X) $
$ \Sigma \in \mathrm{SigmaAlgebra}(X) $
$ \mu\in \mathrm{Measure}(\Sigma) $

Discussion

A measure space is a measurable space together with a fixed measure.

Reference

Wikipedia: Measure

Parents

Equivalent to

Requirements

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