Spatiotemporal chaos in a two-variable, cubic autocatalator model with
equal diffusivities of the species is described. The interplay betwee
n an unstable homogeneous state and propagating fronts which return th
e system to that state gives rise to a reinjection mechanism for chaot
ic behavior. Extreme sensitivity to initial conditions in both space a
nd time and a rapid falloff of the spatial correlation function are ex
hibited in the chaotic regime.