A simple, but spatially explicit, model of competition between two hyp
othetical species is presented. The two species exist as metapopulatio
ns, where habitat patches are characterised by local extinctions and c
olonizations. One species is a superior competitor and the other a sup
erior disperser. The model determines the proportion of habitat patche
s that can be destroyed before the species become extinct, confirming
the results of deterministic models. It further shows that the pattern
of habitat destruction affects the minimum amount of habitat required
to avoid extinction. If intensity of habitat loss occurs along a grad
ient, rather than at random, species persist until a much greater over
all habitat loss has occurred. This is also the result if habitat is l
ost in blocks or in lines. The implication of this result for conserva
tion policy is discussed.