  By choosing some special (random) initial data, we prove that with
probability $1$, the stochastic shadow Gierer-Meinhardt system blows up
pointwisely in finite time. We also give a (random) upper bound for the blowup
time and some estimates about this bound. By increasing the amplitude of the
initial data, we can get the blowup in any short time with positive
probability.

Probability