Managers of forest wildlife populations make recurring management decisions
based on incomplete knowledge of system states. For example, animal popula
tion estimates may ignore spatial structure that may influence population v
iability. We built a spatially-explicit model for a population of birds in
a forested landscape. Rates of bird population growth within forest compart
ments and rates of bird dispersal among compartments were functions of stan
d age and basal area, compartment population size, and inter-compartment di
stance. Stand characteristics were imbedded in a dynamic model and assumed
perfectly observable and under the complete control of managers. We constru
cted a genetic algorithm to search for the schedule and spatial distributio
n of silviculture to maximize total bird abundance at the end of a fixed pl
anning horizon, under combinations of initial habitat and population distri
bution. We also found policies for a smaller set of population distribution
s that a manager may only presume to occur (e.g. birds equally distributed
among stands), as when managers are only able to observe abundance and not
spatial distribution. We investigated the effect of this loss of system res
olution on optimality by examining differences in projected population size
s under the two types of policies. That is, we used the set of 'presumed-st
ate' policies to project population size from each true initial system stat
e, then we compared these to projections under the best policy for that sta
te. For the planning horizon that we considered, loss in optimality was hig
hly dependent on initial habitat state and on choice of presumed population
distribution. Generally, loss in optimality and species extinction rate we
re both greater for habitat states that were initially poor than initially
favorable. For some initial habitat states, population projections based on
policies for presumed states often exceeded objective function values for
known-state policies, suggesting that the genetic algorithm frequently fell
short of finding bona fide optima. (C) 2000 Elsevier Science B.V. All righ
ts reserved.