| Literature DB >> 24964142 |
Jana Vyrastekova1, Janine Huisman2, Idda Mosha3, Jeroen Smits1.
Abstract
Evolutionary theory predicts humans to be more altruistic towards genetically more closely related kin. Because fathers face uncertainty about the relation to their children, the asymmetric parental altruism hypothesis predicts mothers to provide a higher share of parental care than fathers. We tested this hypothesis using parental choice experiments in rural Tanzania, in which fathers and mothers could choose between an outcome that benefited themselves and an outcome that benefited their children. When a parent was solely responsible for the outcome, mothers chose more altruistic than fathers. However when the choice situation was changed into a coordination game in which responsibility was shared with the partner, the sex difference disappeared. Fathers then chose somewhat more altruistic, but mothers substantially less. Our findings thus partly support the asymmetric parental altruism hypothesis, but they also show that parental altruism is influenced by the context in which choices are taken.Entities:
Mesh:
Year: 2014 PMID: 24964142 PMCID: PMC4070889 DOI: 10.1371/journal.pone.0099952
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Summary statistics.
| Slippers chosen (%) | 54,80% |
| Sex | |
| Female | 49,5% |
| Male | 50,5% |
| Treatment | |
| One-parent | 49,5% |
| Both-parent | 50,5% |
| Age, mean (SD) | 37,4 (10,94) |
| Number of children, mean (SD) | 2,5 (1,20) |
| Selfish alternative reward | |
| Sugar | 23,4% |
| Cash | 18,6% |
| Both sugar and cash | 58,0% |
| Ward | |
| 1 | 19,1% |
| 2 | 17,6% |
| 3 | 15,4% |
| 4 | 11,2% |
| 5 | 16,5% |
| 6 | 20,2% |
| Number of participants | 188 |
Figure 1Percentage of altruistic choices by mothers and fathers per treatment.
Logistic regression models estimating the probability of the altruistic choice (child size slippers) by a parent.
| Model 1 | Model 2 | |||
| coeff. | p-value | coeff. | p-value | |
| Sex (female vs. male) | 0,726 | 0,040 | 0,742 | 0,038 |
| Treatment (one-parent vs. both-parents) | 0,248 | 0,449 | 0,283 | 0,395 |
| Sex * Treatment | 1,380 | 0,040 | ||
| Number of children under 10 | 0,335 | 0,033 | 0,348 | 0,030 |
| Age of the parent | −0,006 | 0,735 | −0,007 | 0,694 |
| Ward 1 | 0,383 | 0,271 | 0,354 | 0,315 |
| Ward 2 | −1,752 | 0,000 | −1,853 | 0,000 |
| Ward 3 | 1,067 | 0,008 | 1,110 | 0,006 |
| Ward 4 | 0,049 | 0,904 | 0,100 | 0,809 |
| Ward 5 | −0,255 | 0,472 | −0,222 | 0,537 |
| Ward 6 | 0,508 | 0,130 | 0,512 | 0,131 |
| N | 188 | 188 | ||
| −2 Log likelihood | 222,635 | 217,312 | ||
| Nagelkerke R square | 0,240 | 0,265 | ||
Coefficients of theoretically most important comparisons based on Model 2.
| Comparison | Coeff. | p-value | |
| (1) | All mothers compared to all fathers | 0,742 | 0,038 |
| (2) | In one-parent treatment, mothers compared to fathers | 1,439 | 0,004 |
| (3) | In both-parents treatment, mothers compared to fathers | 0,059 | 0,901 |
| (4) | Fathers in both-parents treatment compared to one-parent treatment | 0,399 | 0,380 |
| (5) | Mothers in both-parents treatment compared to one-parent treatment | −0,981 | 0,046 |