Reputation drives cooperative behaviour and network formation in human groups
- PMID: 25598347
- PMCID: PMC4297950
- DOI: 10.1038/srep07843
Reputation drives cooperative behaviour and network formation in human groups
Abstract
Cooperativeness is a defining feature of human nature. Theoreticians have suggested several mechanisms to explain this ubiquitous phenomenon, including reciprocity, reputation, and punishment, but the problem is still unsolved. Here we show, through experiments conducted with groups of people playing an iterated Prisoner's Dilemma on a dynamic network, that it is reputation what really fosters cooperation. While this mechanism has already been observed in unstructured populations, we find that it acts equally when interactions are given by a network that players can reconfigure dynamically. Furthermore, our observations reveal that memory also drives the network formation process, and cooperators assort more, with longer link lifetimes, the longer the past actions record. Our analysis demonstrates, for the first time, that reputation can be very well quantified as a weighted mean of the fractions of past cooperative acts and the last action performed. This finding has potential applications in collaborative systems and e-commerce.
Figures
) are statistically indistinguishable. This holds both for memory m = 3 (A) and memory m = 5 (B). (Labels nC|X denote memory records with last action X and n cooperative previous actions.) This implies that the reputation that players are taking into account is a weighted combination of Clast and
, i.e.,
. The value of w can be obtained through a linear fit to the fractions of accepted link proposals as a function of r (C and D; see Methods and Supplementary Information for details). The results are w = 0.280 ± 0.024 for m = 3 and w = 0.165 ± 0.015 for m = 5. Notice that the weight for m = 5 can be obtained from the observation (B) that the fraction of accepted proposals for past action records 3C|D is statistically indistinguishable from that for past action records 1C|C. This implies (1 − w)(3/5) = (1 − w)(2/5) + w, i.e., w = 1/6 (compare with the value obtained through the linear fit).
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