Pollinators collect resources that are patchy., since flowers are usually a
ggregated on several spatial scales. Empirical studies have established tha
t pollinators almost invariably visit a smaller proportion of Bowers as pat
ch size increases. This has not been adequately explained. Here I present d
ata on the payoff curve achieved by bumblebees, Bombus lapidarius, when vis
iting patches containing different numbers of inflorescences, and use the m
arginal value theorem to predict the optimum duration of stay within patche
s. The data demonstrate that visiting a declining proportion of inflorescen
ces as patch size increases is an optimal strategy, if we assume that bees
are attempting to maximise their rate of reward acquisition. I argue that t
his occurs because starching for the remaining unvisited inflorescences is
easier in a small patch. On large patches, bees visited more inflorescences
per patch than predicted (although still visiting a declining proportion).
I suggest that this may occur because bees are using simple departure rule
s which result in near-optimal behaviour. I show that a departure rule base
d on two successive encounters with empty inflorescences closely predicts o
bserved behaviour.