  We investigate the behavior of the spectrum of the continuous Anderson
Hamiltonian $\mathcal{H}_L$, with white noise potential, on a segment whose
size $L$ is sent to infinity. We zoom around energy levels $E$ either of order
$1$ (Bulk regime) or of order $1\ll E \ll L$ (Crossover regime). We show that
the point process of (appropriately rescaled) eigenvalues and centers of mass
converge to a Poisson point process. We also prove exponential localization of
the eigenfunctions at an explicit rate. In addition, we show that the
eigenfunctions converge to well-identified limits: in the Crossover regime,
these limits are universal. Combined with the results of our companion paper
arXiv:2102.05393, this identifies completely the transition between the
localized and delocalized phases of the spectrum of $\mathcal{H}_L$. The two
main technical challenges are the proof of a two-points or Minami estimate, as
well as an estimate on the convergence to equilibrium of a hypoelliptic
diffusion, the proof of which relies on Malliavin calculus and the theory of
hypocoercivity.
