We compute numerical solutions for axisymmetric, dynamically consisten
t mean-field dynamos in a spherical shell of conducting incompressible
fluid. In the process of investigating the stability properties of so
lutions in the far-supercritical regime we found an unusual behaviour,
with the magnetic energy decreasing discontinuously as the dynamo num
ber is increased. A new stable solution with a more complicated field
geometry emerges. In addition, a stable mixed parity state occurs at t
he discontinuity of the magnetic energy, between the two branches of s
table pure parity solutions. For a given dynamo number there may be as
many as four metastable solutions.