  We propose magnetic quivers for partial implosion spaces. Such partial
implosions involve a choice of parabolic subgroup, with the Borel subgroup
corresponding to the standard implosion. In the subregular case we test the
conjecture by verifying that reduction by the Levi group gives the appropriate
nilpotent orbit closure. In the case of a parabolic corresponding to a hook
diagram we are also able to carry out this verification provided we work at
nonzero Fayet-Iliopoulos parameters.
