  In all known examples of a CAT(0) group acting on CAT(0) spaces with
non-homeomorphic CAT(0) visual boundaries, the boundaries are each not path
connected. In this paper, we show this does not have to be the case by
providing examples of right-angled Artin groups which exhibit non-unique CAT(0)
boundaries where all of the boundaries are arbitrarily connected. We also prove
a combination theorem for certain amalgams of CAT(0) groups to act on spaces
with non-path connected visual boundaries. We apply this theorem to some
right-angled Artin groups.
