  For the action of the outer automorphism group of the rank two free group on
the corresponding variety of PSL(2,C) characters, two domains of discontinuity
have been known to exist that are strictly larger than the set of Schottky
characters. One is introduced by Bowditch in 1998 (followed by Tan, Wong and
Zhang in 2008) and the other by Minsky in 2013. We prove that these two domains
are equal. We then show that they are contained in the set of characters having
what we call the bounded intersection property.
