| Literature DB >> 30597559 |
Rolando Rodríguez-Muñoz1, Jelle J Boonekamp1, Xing P Liu1,2, Ian Skicko1, David N Fisher1,3, Paul Hopwood1, Tom Tregenza1.
Abstract
The disposable soma theory of ageing predicts that when organisms invest in reproduction they do so by reducing their investment in body maintenance, inducing a trade-off between reproduction and survival. Experiments on invertebrates in the lab provide support for the theory by demonstrating the predicted responses to manipulation of reproductive effort or lifespan. However, experimental studies in birds and evidence from observational (nonmanipulative) studies in nature do not consistently reveal trade-offs. Most species studied previously in the wild are mammals and birds that reproduce over multiple discrete seasons. This contrasts with temperate invertebrates, which typically have annual generations and reproduce over a single season. We expand the taxonomic range of senescence study systems to include life histories typical of most temperate invertebrates. We monitored reproductive effort, ageing, and survival in a natural field cricket population over ten years to test the prediction that individuals investing more in early-reproduction senesce faster and die younger. We found no evidence of a trade-off between early-life reproductive effort and survival, and only weak evidence for a trade-off with phenotypic senescence. We discuss the possibility that organisms with multiple discrete breeding seasons may have greater opportunities to express trade-offs between reproduction and senescence.Entities:
Keywords: Ageing; condition-dependence; disposable soma; insects; senescence; trade-off
Mesh:
Year: 2019 PMID: 30597559 PMCID: PMC6590129 DOI: 10.1111/evo.13679
Source DB: PubMed Journal: Evolution ISSN: 0014-3820 Impact factor: 3.694
Figure 1Age trajectories of four male reproductive traits: calling activity, dominance, mating promptness, and searching activity. To capture the relationship between these traits and within‐individual age we used the residuals from a model including environmental temperature and average age (apart from dominance where environmental temperature is irrelevant as both males in a fight are at the same temperature). Data points and error bars reflect the mean of residual trait values combined in 7‐day bins and their respective standard errors. Note that our statistical analyses were done with the raw data, that is with temperature as covariate and without binning of age. Points at young ages where no error bars are visible are due to errors smaller than the diameter of the point. The oldest ages in the calling activity and dominance figures are a single individual and hence no error can be calculated.
Relationship between age and four reproductive traits in wild Gryllus campestris males
| Fixed effects | Calling activity | Searching activity | Dominance in fights | Mating promptness | |
|---|---|---|---|---|---|
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| −5.480 | −5.510 | 0.010 | −4.961 | |
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| 0.108 | 0.195 | 0.074 | 0.312 |
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| 0.892 |
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| 0.283 | 0.305 | — | 0.357 | |
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| 0.004 | 0.009 | — | 0.018 |
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| — |
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| — | — | 0.046 | — | |
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| — | — | 0.011 | — |
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| — | — |
| — | |
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| — | — | 6.335 | — | |
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| — | — | 0.408 | — |
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| — | — |
| — | |
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| −0.113 | −0.039 | −0.164 | −0.089 | |
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| 0.017 | 0.041 | 0.069 | 0.075 |
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| 0.340 |
| 0.235 | |
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| 0.062 | −0.223 | 0.162 | −0.008 | |
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| 0.072 | 0.067 | 0.097 | 0.070 |
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| 0.385 |
| 0.095 | 0.906 | |
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| 53,293 | 7,993 | 2,456 | 3,205 | |
| Random effects | |||||
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| 0.438 | 0.351 | 0.624 | 0.123 | |
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| 0.662 | 0.592 | 0.790 | 0.351 |
|
| 327 | 422 | 373 | 372 | |
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| 0.056 | 0.067 | — | — | |
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| 0.237 | 0.259 | — | — |
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| 9 | 9 |
| — |
We decomposed age into (within‐individuals effects) and mean age (among‐individuals effects) ( = μ + , see Van de Pol and Wright 2009). Ambient temperature (Temperature) and the difference in age (Age difference) and size (Size difference) between fighting contenders (only for dominance in fights) are included as fixed effects. Male identity (ID) and year (Year) are included as random effects. For calling activity, the analysis uses the ages after the peak in calling activity (15d). The table shows the results of a mixed model per trait using the lme4 R package (Bates et al. 2014) with a binomial error distribution. Est, coefficient estimation: SD, standard deviation; Var, variance. Coefficients with significant P values are highlighted in bold italics.
Figure 2Cumulative survival through late adult life comparing among two groups classified according to early investment in five reproductive traits in wild Gryllus campestris males. We classified individuals into each of the two groups according to their adult emergence date (before or after the median emergence date) or their early‐adult‐life trait‐investment in calling activity, intensity of active female searching, dominance in fights against other males, and how promptly they mate when finding a female. Early‐adult life was defined as the period from 0–15 d, during which calling activity increased postmaturity before subsequently decreasing in late life (from 15 d old). Lines represent those above (continuous) or below (broken) the population median for investment in each trait (for emergence, continuous = early emergence). Early‐adult investment was associated with a significant effect on subsequent survival for emergence date and calling activity, and had no effect for any of the other traits (Cox's Proportional–Hazards regression).
Model comparison testing the effect of early‐life investment (before the age of peak calling activity) in four reproductive traits on the rate of decline in calling activity in late life (after the age of peak calling activity) in wild Gryllus campestris males
| ΔAIC | |||||
|---|---|---|---|---|---|
| Model | Df |
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| 8 | −3 | −6 | −6 | 4 |
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| 7 | 1 | 2 | 1 | 2 |
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| 6 | 0 | 0 | 0 | 0 |
The full model includes ambient temperature (Temp), age within (dAge) and among (MeAge) individuals as fixed effects, and male identity (ID) and year (Year) as random effects. The table shows the difference in AIC for each model as compared to the simplest model with the smallest AIC (differences in AIC < 7 are considered as nonsignificant; Burnham et al. 2011). All models have been analyzed using the lme4 R package (Bates et al. 2014) with a binomial error distribution.
Effect of early‐life investment (before the peak age in calling activity) in two reproductive traits on the relationship between age and late life‐calling activity (after the peak age in calling activity) in wild Gryllus campestris males
| Fixed effects | Searching activity | Dominance in fights | |
|---|---|---|---|
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| −5.405 | −5.368 | |
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| 0.119 | 0.147 |
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| 0.279 | 0.282 | |
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| 0.004 | 0.006 |
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| −0.192 | −0.163 | |
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| 0.025 | 0.030 |
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| −0.009 | −0.099 | |
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| 0.098 | 0.123 |
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| 0.926 | 0.421 | |
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| 0.104 | 0.114 | |
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| 0.077 | 0.108 |
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| 0.179 | 0.290 | |
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| 0.108 | 0.128 | |
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| 0.034 | 0.043 |
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| 38,976 | 21,883 | |
| Random effects | |||
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| 0.413 | 0.373 | |
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| 0.657 | 0.610 |
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| 233 | 123 | |
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| 0.039 | 0.036 | |
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| 0.197 | 0.189 |
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| 9 | 9 | |
The model includes Δage (within‐individuals effects), mean age (among‐individuals effects) (Age = μAge + ΔAge, see Van de Pol and Wright 2009), ambient temperature and the interaction between the score in reproductive investment and age within individuals as fixed effects, and male identity (ID) and year (Year) as random effects. The table shows the results of a mixed model per trait using the lme4 R package (Bates et al. 2014) with a binomial error distribution. Est., coefficient estimation: SD, standard deviation; Var. variance. Coefficients with significant P values are highlighted in bold italics.
Figure 3Effect of early‐life (prepeak) investment in four reproductive traits on the postpeak age trajectory of calling activity. For each trait, we classified males into high or low effort groups, according to whether their investment was above or below the median. Data points and error bars reflect the mean of residual calling activity over temperature per 7‐day age bins, as also explained in Fig. 1. Asterisks denote a significant interaction between prepeak reproductive effort and postpeak age‐related decline in calling activity. Points where no error bars are visible are due to errors smaller than the diameter of the point.