| Literature DB >> 21799760 |
Abstract
Until now cooperation experiments in primates have paid little attention to how cooperation can emerge and what effects are produced on the structure of a social group in nature. I performed field experiments with three groups of wild vervet monkeys in South Africa. I induced individuals to repeatedly approach and operate food containers. At least two individuals needed to operate the containers in order to get the reward. The recurrent partner associations observed before the experiment only partly predicted the forming of cooperative partnerships during the experiment. While most of the tested subjects cooperated with other partners, they preferred to do so with specific combinations of individuals and they tended not to mix with other group members outside these preferred partnerships. Cooperation therefore caused the relatively homogeneous networks I observed before the experiment to differentiate. Similar to a matching market, the food sharing partners selected each other limiting their choice. Interestingly neither sex nor age classes explained the specific partner matching. Kinship could not explain it either. Rather, higher ranking individuals cooperated with other higher ranking individuals, and lower ranking also matched among the same rank. This study reveals the key role dominance rank plays when food resources are patchy and can only be accessed through sharing with other individuals.Entities:
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Year: 2011 PMID: 21799760 PMCID: PMC3140478 DOI: 10.1371/journal.pone.0021993
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1The setup of the experiment in the field.
The picture was taken during the cooperation phase in July 2008 with the Picnic group. It shows two dyads of vervet monkeys cooperating and sharing food from the two joined feeders. The reward consisted of toasted rice cereal and was accessed by operating push/pull lever triggers on the top side of the boxes.
Values of social differentiation of the three groups according to the three conditions of (1) proximity in space of the nearest neighbour individuals within 10 m distance from each other, (2) between partners' display of affiliative behaviours of allogrooming, contact sitting and social play, and (3) display of the cooperative behaviour at the feeders.
| Group | Condition | Individuals | Mean individuals identified per sampling period | Sampling period (days) | Number of associations or interactions | Social differentiation | SE |
| Proximity | 10 | 9.59 | 46 | 4281 | 0.3680 | 0.0340 | |
|
| Affiliative interactions | 10 | 9.13 | 33 | 2313 | 0.4145 | 0.0655 |
| Cooperation | 7 | 6.35 | 20 | 763 | 0.5260 | 0.0740 | |
| Proximity | 18 | 16.14 | 51 | 5457 | 0.5110 | 0.0290 | |
|
| Affiliative interactions | 18 | 13.97 | 51 | 3161 | 0.8650 | 0.0510 |
| Cooperation | 13 | 7.20 | 25 | 784 | 1.6390 | 0.1160 | |
| Proximity | 17 | 12.13 | 31 | 1468 | 0.9630 | 0.0480 | |
|
| Affiliative interactions | 18 | 10.36 | 28 | 930 | 1.0040 | 0.0910 |
| Cooperation | 9 | 6.38 | 13 | 284 | 1.2770 | 0.0940 |
The standard errors of the social differentiation indexes were calculated via bootstrapping, with 10,000 semi-random permutations. The social differentiation values with their standard errors have been plotted in Figure 2.
Figure 2The social differentiation of the three vervet groups across conditions.
For each group the social differentiation estimate was extracted during both training and cooperation from: (1) proximity distances of nearest neighbour individuals not at the feeders collected during scan intervals; (2) affiliative interactions of allogrooming, contact sitting and social play among individuals not at the feeders recorded on an all-occurrence basis; and (3) all-occurrence recordings of cooperation attempts from dyads or more individuals operating the feeders. Standard errors were calculated with bootstrapping procedure permuting 10,000 semi-random replicates of each type of matrix data from associating individuals. The dataset plotted in this graph is reported in full in Table 1.
Figure 3Dendograms of the social clusters of the three groups of wild vervet monkeys.
The diagrams (inferred from cluster analysis using the Ward linkage coefficient) show the sub-units of companions during habitual foraging from natural sources and companions cooperating at the feeders during the experiment. Differently than during the habitual foraging activity, the monkeys discriminated and chose their cooperation companions at a higher rate. The clusters of preferred cooperation partners are more distinct during cooperation. The different colours (light blue and red) are assigned to the clusters by using the method of the modularity of Newman [34]. This method assigns the same colour to the clusters including the individuals who preferentially clumped together. Set the summed cooperation rates of the different individuals, the individuals' clustering is calculated by the difference between the observed and expected proportion of the total cooperation rates (y-axis). The probability of finding partners of different clusters interacting during cooperation is lower during cooperation. The feeding and cooperation rates on the y-axes were calculated by the sum of all cooperation attempts among individuals sharing food resources. The individuals marked with a black circle represent the smaller cooperator class able to operate the feeders in combination with at least one other member of the larger class (all the remaining individuals of each group). For the Picnic and Bay group (A and B), each one of these individuals was found most of the times in combination with a subset of preferred partners (either light blue or red coloured clusters). In the Donga group (C), this did not happen as distinctly (interaction rates of individual 15 proximate to 0) because of the discussed relatively high-ranking position of individual 15. On the x-axes the individuals are tagged with their sex, age class of whether adults or juveniles, dominance rank estimated with the David's Score (rounded to its closest integer, see Supporting Information S1 for further description), and the relatedness coefficient of Queller & Goodnight. The relatedness coefficients reported refer only to the relations of the two individuals of the smaller class with all the others of the larger class. A 0.5 coefficient means first order generation (e.g. son), 0.25 is relatedness at second order (grandson). The coefficients of three individuals from the Donga group could not be reliably extracted and are therefore not available, missing as well the relatedness of two individuals from the Bay group (id 12 and 18); I was able to partially infer them through the known maternity link and from genotyped siblings (see Supporting Information S1 for further description). The Ward's linkage method used to build the clusters can bear negative values of the ordinate as it uses the increase in the total within-cluster sum of squares because of joining two clusters at a time (the within-cluster sum of squares is defined as the sum of the squares of the distances between all objects in the cluster and the centroid of the cluster). According to the extracted cophenetic coefficients, the two A and C dendograms give a faithful representation of the social structure of the three groups: 0.97 for A and 0.79 for C. The social representation of the monkey group B is less faithful to reality, with a coefficient of 0.62. A cophenetic coefficient of 1.0 means a perfect fit of the dendogram with the data and 0.8 is generally taken as good estimate [23].
Multiple matrix analyses from feeding proximity and cooperation interactions of the three groups with their members' identity in terms of sex, age class, rank, and relatedness.
| Feeding proximity | Cooperation | |||||
| Group | Identity | Individuals of the smaller/larger class | Mantel Z-test p-values | Matrix Correlation of Mantel tests | Mantel Z-test p-values | Matrix Correlation of Mantel tests |
|
| Sex | 2/5 | 0.896 | −0.650 | 0.493 | 0.161 |
| Age class | 2/5 | 0.902 | −0.382 | 0.999 | −0.976 | |
| Rank | 2/5 | 0.114 | 0.531 |
| 0.685 | |
| Relatedness | 2/5 | 0.999 | −0.627 | 0.853 | −0.514 | |
| Relatedness controlling for matriline and siblings | 2/5 | 0.896 | −0.308 | 0.455 | −0.017 | |
|
| Sex | 2/11 | 0.914 | −0.097 | 0.695 | −0.224 |
| Age class | 2/11 | 0.651 | −0.097 | 0.510 | 0.038 | |
| Rank | 2/11 | 0.630 | −0.040 |
| 0.323 | |
| Relatedness | 2/7 | 0.352 | −0.093 | 0.091 | 0.462 | |
| Relatedness controlling for matriline and siblings | 2/7 | 0.317 | −0.012 | 0.156 | 0.370 | |
|
| Sex | 2/7 | 0.999 | 0 | 0.999 | −0.267 |
| Age class | 2/7 | 0.665 | −0.098 | 0.348 | 0.131 | |
| Rank | 2/7 | 0.283 | 0.202 |
| 0.538 | |
| Relatedness | 2/7 | 0.227 | 0.257 | 0.273 | 0.173 | |
| Relatedness controlling for matriline and siblings | 2/7 | 0.146 | 0.343 | 0.233 | 0.207 | |
In addition, the cooperation interactions were further compared to the relatedness controlling the former for matriline and sibling identity apparent to the monkeys. The relatedness coefficients of three individuals from the Donga group are missing, and two from the Bay were partially inferred through the known maternity link and deducing them from fingerprinted siblings. The tests were performed between the mixed cooperator classes and the total number of individuals of each class is displayed. Even though during normal foraging activity the monkeys it was not imposed any class distinction, in order to compare the two conditions, the class distinction was also imposed to these normal behaviours excluding interactions from same class partners. Mantel Z-tests are reported together with their matrix correlation coefficients (the correlation between non-diagonal elements of the test matrices). The p-values significant are bold typed.