  We study the attractor equations for a quantum corrected prepotential
F=t^3+i\lambda, with \lambda \in R,which is the only correction which preserves
the axion shift symmetry and modifies the geometry.
  By performing computations in the ``magnetic'' charge configuration, we find
evidence for interesting phenomena (absent in the classical limit of vanishing
\lambda). For a certain range of the quantum parameter \lambda we find a
``separation'' of attractors, i.e. the existence of multiple solutions to the
Attractor Equations for fixed supporting charge configuration. Furthermore, we
find that, away from the classical limit, a ``transmutation'' of the
supersymmetry-preserving features of the attractors takes place when \lambda
reaches a particular critical value.
