Conductors of wildly ramified covers, III

Consider a wildly ramified G-Galois cover of curves phi : Y --> X branched at only one point over an algebraically closed field k of characteristic p. In this paper, given G such that the Sylow p-subgroups of G have order p, I show it is possible to deform phi to increase the conductor at a wild rami. cation point. As a result, I prove that all sufficiently large conductors occur for covers lambda : Y --> P-k(1) branched at only one point with inertia Z/p. For the proof, I show there exists such a cover with small conductor under an additional hypothesis on G and then use deformation and formal patching to transform this cover.