We study the double bubble problem over connected sets where the perimeter is taken with respect to the hexagonal norm, i.e. the norm whose unit circle in \(\mathbb {R}^2\) is the regular hexagon. We provide an elementary proof for the existence of minimizing sets for volume ratio parameter \(\alpha \in (0,1]\) by arguing that any minimizer must belong to a small family of parameterized sets. This family is further simplified by showing that \(60^{\circ }\) angles are not optimal as well as other geometric exclusions. We then provide a minimizer for all \(\alpha \in (0,1]\) except at a single point, for which we find two minimizing configurations.
