  We investigate the long time behavior of the survivors' area in the scaling
state of two dimensional soap froth. We relate this problem to the recently
studied temporal decay of the fraction of Potts spins that have never been
flipped till time t. The results of our topological simulations are consistent
with the value $\theta=1$ for the scaling exponent of the survivors' areas, in
agreement with a recently obtained analytical result. We find, however, that
the relaxation time needed to get into the scaling regime depends on the degree
of randomness in the topological rearrangements and becomes very large in the
deterministic limit.
