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Definition (Measurable rectangle)
Let (X,M),(Y,N)(X,\mathscr{M}),(Y,\mathscr{N})(X,M),(Y,N) be measurable spaces, let E∈M,F∈NE\in\mathscr{M},F\in\mathscr{N}E∈M,F∈N. then we call E×F⊆X×YE\times F\subseteq X\times YE×F⊆X×Y a measurable rectangle.
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