Then after a translation and rotation by a unitary matrix, p=0, and near the origin in coordinates (z,w)∈Cn−1×C, the hypersurface M is given by \[\bar{w} = ...Then after a translation and rotation by a unitary matrix, p=0, and near the origin in coordinates (z,w)∈Cn−1×C, the hypersurface M is given by ˉw=Φ(z,ˉz,w), where Φ(z,ζ,w) is a holomorphic function defined on a neighborhood of the origin in Cn−1×Cn−1×C, such that Φ, ∂Φ∂zj, ∂Φ∂ζj vanish at the o…
