| Literature DB >> 26221951 |
Hugh Drummond1, Cristina Rodríguez1.
Abstract
It is widely expected that the quality of offspring will vary with the age of their parents and that this variation should influence animals' choice of mates. However, theoretical predictions for age effects are contradictory and, to our knowledge, we do not know for any wild animal how the quality of offspring is affected by both parents' ages across their lifespans, or whether mothers' and fathers' ages interact. We tackled this question using long-term data on a highly philopatric, insular population of the blue-footed booby (Sula nebouxii). In this species extra-pair paternity is most common in pairs of two young parents or two old parents, implying that these age combinations might prejudice offspring quality. Analysis of the viability of 3,361 offspring of parents up to 21 years old revealed that fledglings with two young parents or two old parents were least likely to become breeders, whereas fledglings with one young parent and one old parent were most likely to do so. For young parents of either sex, offspring viability increased with age of the other parent; for very old parents, it decreased. These effects could be mediated by parents flexibly modifying their investment in offspring in response to their own and their partners´ ages, but evidence for this was lacking. In 5,343 breeding attempts, although mothers' and fathers' ages independently affected four heavily care-dependent breeding traits at the clutch and nestling stages, their interaction did not affect any trait. The effects of parental age combinations on viability could also be mediated by genes: fledglings with one young parent and one old parent could benefit from greater heterozygosity or better genes.Entities:
Mesh:
Year: 2015 PMID: 26221951 PMCID: PMC4519181 DOI: 10.1371/journal.pone.0133213
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Final models for effects of parents' ages and interactions on the probability of recruitment of fledglings.
P-values for terms comprised in significant interactions are not shown because they are meaningless. For random factors we show variances (and SD) of intercepts.
| Fixed effects | Estimate (SE) | X2 |
|
|---|---|---|---|
|
| |||
| Intercept | -2.7778 (1.7936) | ||
| Mother´s age | 0.1403 (0.0417) | ||
| Father´s age | 0.1145 (0.0405) | ||
| Laying date | -1.4780 (0.1914) | 59.07 | <0.001 |
| Status | 17.20 | <0.001 | |
| (a) Second chick | -0.3465 (0.0927) | ||
| (b) Third chick | -0.4894 (0.1918) | ||
| Years of monitoring | 0.1226(0.3326) | 0.14 | 0.714 |
| Mother´s age * Father´s age | -0.0108 (0.0044) | 5.97 | 0.015 |
| σ2 father ID = 0.0610 (0.2470); σ2 mother ID = 0.0740 (0.2720); σ2 cohort = 0.9480(0.9736); σ2 residual = 1 | |||
|
| |||
| Intercept | -2.1032 (0.5582) | ||
| Mother´s age | 0.1399 (0.0436) | ||
| Father´s age | 0.1065 (0.0423) | ||
| Laying date | -1.4817 (0.1971) | 55.64 | <0.001 |
| Status | 16.47 | <0.001 | |
| (a) Second chick | -0.3489 (0.0956) | ||
| (b) Third chick | -0.4727 (0.1941) | ||
| Mother´s age * Father´s age | -0.0102 (0.0047) | 4.68 | 0.030 |
| σ2 father ID = 0.0047 (0.0686); σ2 mother ID = 0.1500 (0.3873); σ2 cohort = 1.0860 (1.0400); σ2 residual = 1 | |||
Fig 1Effect of combined parental ages on estimated probability of recruiting into the breeding population.
(a) The surface, generated from a GLMM, is based on 3,361 fledglings (P = 0.015). (b) For illustration, predictive curves were generated by GLMM estimates for very young mothers (≤4 years; solid line) and very old mothers (≥13 years; dashed line).
Final models for effects of parents' ages and interactions between them on breeding traits.
P-values for terms comprised in significant interactions are not shown because they are meaningless. For random factors we show variances (and SD) for slopes (S) and intercepts (I). Piecewise regression on significant quadratic effects showed that all initial increases and final decreases with age were significant (P<0.05). Effects of ID may have been nonsignificant because individuals were observed with few repetitions; e.g., 2.87±2.37 repetitions for the 1,860 fathers and 3.00±2.58 repetitions for the 1,789 mothers analysed for fixed effects of models 3 and 4.
| Fixed effects |
| Estimate (SE) | Deviance |
|
|
|---|---|---|---|---|---|
|
| 5,343 | ns | |||
|
| 10,428 | ||||
| Intercept | 1.6884 (0.4798) | ||||
| Father´s age | -0.0080 (0.0095) | 0.63 | 0.426 | ||
| Mother´s age | 0.2049 (0.0375) | 27.42 | <0.001 | ||
| Mother´s age2 | -0.0106 (0.0020) | 25.38 | <0.001 | ||
| Laying date | -4.9944 (0.1404) | 1481.70 | <0.001 | ||
| σ2 father ID,I = 0.1165 (0.3413); σ2 mother ID,I (mother´s age) = 0.5820 (0.7630); σ2 mother ID,S (mother´s age) = 0.0052 (0.0722); | |||||
| σ2 mother ID,I (father´s age) = 0.3584 (0.5987); σ2 mother ID,S (father´s age) = 0.0024 (0.0488); | |||||
| σ2 cohort,I = 2.1928 (1.4810); σ2nest ID,I = 0.876 (0.9361); σ2 residual = 1 | |||||
|
| 5,343 | ||||
| Intercept | 0.0732 (0.1984) | ||||
| Father´s age | -0.0014 (0.0378) | 0.12 | 0.729 | ||
| Mother´s age | 0.0740 (0.0156) | 26.16 | <0.001 | ||
| Mother´s age2 | -0.0035 (0.0008) | 18.36 | <0.001 | ||
| Laying date | -1.1813 (0.0510) | 555.82 | <0.001 | ||
| σ2 father ID,I = 2.069e-09 (4.549e-05); σ2 mother ID,I (mother´s age) = 2.065e-09 (4.544e-05); | |||||
| σ2 mother ID,S (mother´s age) = 2.061e-09 (4.54e-05); σ2 mother ID,I (father´s age) = 2.065e-09 (4.544e-05); | |||||
| σ2 mother ID,S (father´s age) = 2.061e-09 (5.540-e-05); σ2 cohort,I = 0.3725 (0.6104) | |||||
|
| 5,343 | ||||
| Intercept | -0.3035 (0.2627) | ||||
| Father´s age | 0.0010 (0.0042) | 0.66 | 0.817 | ||
| Mother´s age | 0.1131 (0.0179) | 46.62 | <0.001 | ||
| Mother´s age2 | -0.0054 (0.0010) | 34.26 | <0.001 | ||
| Laying date | -1.4539 (0.0567) | 686.06 | <0.001 | ||
| σ2 father ID,I = 2.157e-09 (4.644e-05); σ2 mother ID,I (mother´s age) = 2.109e-09 (4.592e-05); | |||||
| σ2 mother ID,S (mother´s age) = 2.061e-09 (4.540e-05); σ2 mother ID,I (father´s age) = 2.209e-09 (4.70e-05); | |||||
| σ2 mother ID,S (father´s age) = 2.209e-09 (4.70e-05); σ2 cohort,I = 0.6799 (0.8245) | |||||
|
| 6,125 | ||||
| Intercept | 1.2456 (0.4610) | ||||
| Father´s age | 0.1651 (0.0495) | 8.89 | 0.011 | ||
| Father´s age2 | -0.0077 (0.0024) | 8.78 | 0.003 | ||
| Mother´s age | 0.1524 (0.0528) | 6.19 | 0.045 | ||
| Mother´s age2 | -0.0080 (0.0030) | 6.01 | 0.014 | ||
| Laying date | -2.9791 (0.1828) | 267.97 | <0.001 | ||
| σ2 father ID,I = 0.0818 (0.2860); σ2 mother ID,I (mother´s age) = 0.8284 (0.9101); σ2 mother ID,S (mother´s age) = 0.0104 (0.1020); | |||||
| σ2 mother ID,I (father´s age) = 0.0000 (0.0000); σ2 mother ID,S (father´s age) = 0.0011 (0.0327); | |||||
| σ2 cohort,I = 1.4612 (1.2198); σ2nest ID,I = 0.3086 (0.5555); σ2 residual = 1 | |||||
|
| 4,873 | ns | |||
Fig 2Significant quadratic effects of mothers’ and fathers’ ages (years) on breeding traits.