In this paper, we define equiformDarboux helices in Galilean space $\mathbb{G}_{3}$ and obtain their explicit parameter equations. We show that equiform Darboux helices have only non-isotropic axis and characterize equiform Darboux vectors of equiform Darboux helices in terms of equiform rectifying curves. We prove that an equiform Darboux vector of an equiform Darboux helix $\alpha$ is an equiform Darboux helix, if an admissible curve $\alpha$ is a rectifying curve. We also prove that there are no equiform curves of the constant precession and give some examples of the equiform Darboux helices.