We studied the evolution of semelparity (reproducing once per lifetime) and
iteroparity (reproducing repeated times in subsequent breeding seasons) us
ing numerical simulations. In particular, we were interested in the conditi
ons enabling long-term persistence of the two strategies in a given populat
ion system. Our general approach was to simulate a semelparous and an itero
parous population in a spatially structured system where dispersing individ
uals link habitable sub-units together. The local dynamics of each sub-unit
was subjected to demographic stochasticity. It appears that demographic st
ochasticity and local extinction processes may enhance the long-term co-exi
stence of semelparity and iteroparity. The key for co-existence of the two
life histories is as follows. First, the population is set into a spatially
structured context. Second, demographic stochasticity prevents local popul
ation dynamics reaching steady-state equilibria and creates strategy-specif
ic local extinctions. These vacancies will be occupied by dispersing indivi
duals of semelparous and iteroparous life histories. Without the joint acti
on of these elements, the co-existence of the two life histories would beco
me impossible.