Human Group Choice: Discrete-Trial and Free-Operant Tests of the Ideal Free Distribution
Document Type
Article
Journal/Book Title/Conference
Journal of the Experimental Analysis of Behavior
Volume
78
Issue
1
Publisher
Society for the Experimental Analysis of Behavior
Publication Date
2002
First Page
1
Last Page
15
Abstract
Ideal free distribution theory predicts that foragers will form groups proportional in number to the resources available in alternative resource sites or patches, a phenomenon termed habitat matching. Three experiments tested this prediction with college students in discrete-trial simulations and a free-operant simulation. Sensitivity to differences in programmed reinforcement rates was quantified by using the sensitivity parameter of the generalized matching law (s). The first experiment, replicating prior published experiments, produced a greater degree of undermatching for the initial choice (s = 0.59) compared to final choices (s = 0.86). The second experiment, which extended prior findings by allowing only one choice per trial, produced comparable undermatching (s = 0.82). The third experiment used free-operant procedures more typical of laboratory studies of habitat matching with other species and produced the most undermatching (s = 0.71). The results of these experiments replicated previous results with human groups, supported predictions of the ideal free distribution, and suggested that undermatching represents a systematic deviation from the ideal free distribution. These results are consistent with a melioration account of individual behavior as the basis for group choice.
Recommended Citation
Madden, G. J., Peden, B. F., & Yamaguchi, T. (2002). Human group foraging and the ideal free distribution. Journal of the Experimental Analysis of Behavior, 78, 1-15.
Comments
Originally published by the Society for the Experimental Analysis of Behavior. Publisher's PDF available through remote link.
Note: Greg Madden was affiliated with the University of Wisconsin - Eau Claire at time of publication.