  We study charge transport through a topological superconductor with a pair of
Majorana end states, coupled to leads via quantum dots with resonant levels.
The non-locality of the Majorana bound states opens the possibility of crossed
Andreev reflection with nonlocal shot noise, due to the injection of an
electron into one end of the superconductor followed by the emission of a hole
at the other end. In the space of energies of the two resonant quantum dot
levels, we find a four peaked clover-like pattern for the strength of noise due
to crossed Andreev reflection, distinct from the single ellipsoidal peak found
in the absence of Majorana bound states.
