  Let $(\Gamma,\mathbb{P})$ be a relatively hyperbolic group pair that is
relatively one ended. Then the Bowditch boundary of $(\Gamma,\mathbb{P})$ is
locally connected. Bowditch previously established this conclusion under the
additional assumption that all peripheral subgroups are finitely presented,
either one or two ended, and contain no infinite torsion subgroups. We remove
these restrictions; we make no restriction on the cardinality of $\Gamma$ and
no restriction on the peripheral subgroups $P \in \mathbb{P}$.
