respectively

Let $x_1$, $x_2$ be variable points in the intervals $(a,b)$, $(c,d)$ respectively.

The subspaces of $M(\Omega)$ consisting of the discrete and continuous measures are $M_d(\Omega)$ and $M_c(\Omega)$, respectively.

We call $E_x$ and $E^y$ the $x$-section and $y$-section respectively of $E$.

These might be called respectively the regular and the singular parts of $B$.



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