>1. The construction of a predictive metapopulation model includes three st
eps: the choice of factors affecting metapopulation dynamics, the choice of
model structure, and finally parameter estimation and model testing.
2. Unless the assumption is made that the metapopulation is at stochastic q
uasi-equilibrium and unless the method of parameter estimation of model par
ameters uses that assumption, estimates from a limited amount of data will
usually predict a trend in metapopulation size.
3. This implicit estimation of a trend occurs because extinction-colonizati
on stochasticity, possibly amplified by regional stochasticity, leads to un
equal numbers of observed extinction and colonization events during a short
study period.
4. Metapopulation models, such as those based on the logistic regression mo
del, that rely on observed population turnover events in parameter estimati
on are sensitive to the implicit estimation of a trend.
5. A new parameter estimation method, based on Monte Carlo inference for st
atistically implicit models, allows an explicit decision about whether meta
population quasi-stability is assumed or not.
6. Our confidence in metapopulation model parameter estimates that have bee
n produced from only a few years of data is decreased by the need to know b
efore parameter estimation whether the metapopulation is in quasi-stable st
ate or not.
7. The choice of whether metapopulation stability is assumed or not in para
meter estimation should be done consciously. Typical data sets cover only a
few years and rarely allow a statistical test of a possible trend. While m
aking the decision about stability one should consider any information abou
t the landscape history and species and metapopulation characteristics.