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4 - Hunting Optimally

Published online by Cambridge University Press:  25 August 2022

Julia E. Fa
Affiliation:
Manchester Metropolitan University and Center for International Forestry (CIFOR), Indonesia
Stephan M. Funk
Affiliation:
Nature Heritage
Robert Nasi
Affiliation:
Centre for International Forestry Research (CIFOR), Indonesia

Summary

Humans and other animals face decisions on which food items to harvest, when to quit searching and when to move on to the next patch. This chapter starts by describing optimal foraging theory (OFT), which has been used to understand and to predict foraging behaviour in animals as well as humans. We follow this by describing how cultural issues, such as taboos and religious beliefs, can affect optimal foraging in humans. We describe how OFT has been applied to human foraging and why it has been criticized by some researchers. We show that a number of alternatives to OFT models applied to humans have been suggested. Because there are different prey species and food is not distributed uniformly, prey and foraging space must be selected by human foragers. We continue by defining group hunting and sexual division in hunting roles as crucial elements in human foraging strategies. We end the chapter by discussing conservation and sustainability and linking this to the ecologically noble savage concept introduced in the previous chapter.

Information

Figure 0

Figure 4.1 (a) Graphic representation of OFT. The two curves indicate cost differences in the time of search and manipulation of food, as well as the optimal diet corresponding to the cut-off point of both functions (from Stephens and Krebs 1986; adapted with permission from Princeton University Press); (b) The marginal-value theorem in the one-patch-type case. Two quantities are plotted on the abscissa: travel time increases and patch residence time. The optimal residence time is found by constructing a line tangent to the gain function that begins at the point 1/λ on the travel time axis. The slope of this line is the long-term average rate of energy intake, as 1/λ is the average time required to travel between patches. When travel time is long (1/λ2), the rate-maximizing residence time (t^2) is long. When travel time is short (1/λ1), then rate-maximizing residence time (t^1) is shorter (from Stephens and Krebs 1986; adapted with permission from Princeton University Press); (c) The patch choice model for central place foragers (after Orians and Pearson 1979). (d) For any patch i, Tti is the round-trip travel time to the patch and C´i is the gain function of the patch, which describes the expected energetic return from that patch per unit search time. Search time begins once the patch is entered. Gain functions are assumed to be negatively accelerated, which is to say that marginal energetic return diminishes as search time increases. Energetic return per total time (travel time plus search time) is maximized for any patch by foraging in that patch until time Tmaxi, which is given by a line tangential to the gain function beginning at the origin of the graph. Patches with higher densities of high-return resources will, as a generalization, have ‘taller’ gain functions, or higher maximum profitabilities. The patch that provides the highest overall rate of energy delivery to the central place is the one that produces the steepest line between the origin and a point tangential to its gain function. Patch 2 is the delivery rate-maximizing patch for this hypothetical set of four patches.

(From Cannon 2000; Adapted with permission from Elsevier.)
Figure 1

Figure 4.2 Example of the diet-breadth model. The figure shows the ratio of calories returned to handling time (Ei/hi) for each of the resources ordered by rank and the average returns for foraging in general (E/t) that result from the addition of each of these resources. From foraging data for Indigenous Aché in Paraguay the model predicts the optimal set that will be utilized.

(From Hawkes et al. 1982; adapted with permission from the American Ethnological Society.)
Figure 2

Figure 4.3 The distribution of (a) elk and (b) black-tailed deer abundance indices over archaeological strata at the Emeryville Shellmound, California, USA.

(from Broughton 2002; adapted with permission from Taylor & Francis)
Figure 3

Figure 4.4 Number of residential moves per year by the percent contribution to the diet from hunting, gathering, and fishing (n = 340 forager samples); fitted lines are Lowess smoothed.

(from Marlowe 2005; adapted with permission from John Wiley & Sons)

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