  We show that wave breaking occurs with positive probability for the
Stochastic Camassa-Holm (SCH) equation. This means that temporal stochasticity
in the diffeomorphic flow map for SCH does not prevent the wave breaking
process which leads to the formation of peakon solutions. We conjecture that
the time-asymptotic solutions of SCH will consist of emergent wave trains of
peakons moving along stochastic space-time paths.
