  We consider a Georgi-Glashow model conformally coupled to gravity. The
conformally invariant action includes a triplet of scalar fields and SO(3)
non-Abelian gauge fields. However, the usual mass term $\mu^2 \phi^2$ is
forbidden by the symmetry and this role is now played by the conformal coupling
of the Ricci scalar to the scalar fields. Spontaneous symmetry breaking occurs
via gravitation. The spherically symmetric solutions correspond to localized
solitons (magnetic monopoles) in asymptotically anti-de-Sitter (AdS) space-time
and the metric outside the core of the monopole is found to be
Schwarzschild-AdS. Though conformal symmetry excludes the Einstein-Hilbert term
in the original action, it emerges in the effective action after spontaneous
symmetry breaking and dominates the low-energy/long-distance regime outside the
core of the monopole.
