Category:Kernel Transformation of Measure

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This category contains results about Kernel Transformation of Measure.

The transformation of $\mu$ by $N$ is the mapping $\mu N: \Sigma \to \overline \R$ defined by:

$\ds \forall E \in \Sigma: \map {\mu N} E := \int \map {N_E} x \map {\rd \mu} x$

where $\map {N_E} x = \map N {x, E}$.

Pages in category "Kernel Transformation of Measure"

The following 2 pages are in this category, out of 2 total.