  We consider the $N$-particle Fleming-Viot process associated to a normally
reflected diffusion with soft catalyst killing. The Fleming-Viot multi-colour
process is obtained by attaching genetic information to the particles in the
Fleming-Viot process. We establish that, after rescaling time by $t\mapsto Nt$,
this genetic information converges to the (very different) Fleming-Viot process
from population genetics, as $N\rightarrow\infty$. An extension is provided to
dynamics given by Brownian motion with hard catalyst killing at the boundary of
its domain.
