  For an additive perturbation of the complex Ginibre ensemble under a
deterministic matrix $X_0$, under certain assumption on $X_0$, we observe that
there are only two kinds of local statistical patterns at the spectral edge:
GinUE statistics and critical statistics, which corresponds to regular or
quadratic vanishing spectral points.
  As a continuation of our previous study on critical statistics "Critical edge
statistics for deformed GinUEs"(arXiv: 2311.13227), in this paper we establish
the local statistics of GinUE type at the regular spectral edge, which is
characterized by a repeated erfc integral found in "Phase transition of
eigenvalues in deformed Ginibre ensembles"(arXiv: 2204.13171v2).
