| Literature DB >> 34950228 |
Gabriele Sorci1, Loïc Lesobre2, Pauline Vuarin1,2,3, Gwènaëlle Levêque4, Michel Saint Jalme5, Frédéric Lacroix2, Yves Hingrat2.
Abstract
While uncovering the costs and benefits of polyandry has attracted considerable attention, assessing the net effect of sexual selection on population fitness requires the experimental manipulation of female mating over generations, which is usually only achievable in laboratory populations of arthropods. However, knowing if sexual selection improves or impairs the expression of life-history traits is key for the management of captive populations of endangered species, which are mostly long-lived birds and mammals. It might therefore be questionable to extrapolate the results gathered on laboratory populations of insects to infer the net effect of sexual selection on populations of endangered species. Here, we used a longitudinal dataset that has been collected on a long-lived bird, the houbara bustard, kept in a conservation breeding program, to investigate the effect of enforced monoandry on female investment into reproduction. In captivity, female houbara bustards are artificially inseminated with sperm collected from a single male (enforced monoandry), or sequentially inseminated with semen of different males (polyandry), allowing postcopulatory sexual selection to operate. We identified female lines that were produced either by monoandrous or polyandrous inseminations over three generations, and we compared reproductive investment of females from the two mating system groups. We found that females in the polyandrous lines had higher investment into reproduction as they laid more eggs per season and produced heavier hatchlings. Higher reproductive investment into reproduction in the polyandrous lines did not result from inherited differences from females initially included in the two mating system groups. These results show that removal of sexual selection can alter reproductive investment after only few generations, potentially hindering population fitness and the success of conservation breeding programs.Entities:
Keywords: ex situ conservation; female multiple mating; polyandry; postcopulatory sexual selection; reproductive investment
Year: 2021 PMID: 34950228 PMCID: PMC8674888 DOI: 10.1111/eva.13311
Source DB: PubMed Journal: Evol Appl ISSN: 1752-4571 Impact factor: 5.183
Linear mixed effects model exploring the effect of mating system on date of first egg laid
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| Intercept (monoandry) | 83.96 | 3.95 | |||
| Mating system (polyandry) | 1.03 | 3.70 | 0.28 | 0.7818 | −6.26/8.31 |
| Age | −5.39 | 1.0.3 | −5.21 | <0.0001 | −7.42/−3.35 |
The model included the mating system (monoandry or polyandry), age (log‐transformed), squared age, and the two‐way interactions between mating system and age. Line, year of birth and year of data collection were included as random effects. The analysis was based on 421 observations collected over 13 years on 87 female lines spanning 13 cohorts. The monoandrous group was set as the reference. We report parameter estimates (with SE and 95% CI), t and p values for the minimal adequate model (see online supplemental material for the initial model).
Linear mixed effects model exploring the effect of the mating system on the number of eggs laid per season
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| Intercept (monoandry) | 1.51 | 0.05 | |||
| Mating system (polyandry) | 0.11 | 0.05 | 2.35 | 0.0190 | 0.02/0.21 |
| Age | 0.25 | 0.08 | 2.95 | 0.0034 | 0.08/0.41 |
| Age² | −0.30 | 0.08 | −3.74 | 0.0002 | −0.45/−0.14 |
| Maximum number of inseminations | 0.46 | 0.03 | 16.16 | <0.0001 | 0.40/0.51 |
| Maximum number of males | 0.19 | 0.02 | 8.39 | <0.0001 | 0.15/0.24 |
| Date of first egg laid | −0.16 | 0.02 | −7.84 | <0.0001 | −0.20/−0.12 |
The model (which had a Poisson distribution of errors) included the mating system (monoandry or polyandry), age (log‐transformed), squared age, maximum number of inseminations, maximum number of males, date of first egg laid, and the two‐way interactions between mating system and covariates. Line and year of birth were included as random effects. The analysis was based on 609 observations collected over 13 years on 87 female lines spanning 13 cohorts. The monoandrous group was set as the reference. We report parameter estimates (with SE and 95% CI), t and p values for the minimal adequate model (see the online supplemental material for the initial model).
FIGURE 1Number of eggs laid per season by female houbara bustards produced after three generations of monogamous or polyandrous matings. We report least‐squares means ±SE
Linear mixed effects model exploring the effect of the mating system on egg mass (g)
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| Intercept (monoandry) | 62.06 | 1.05 | |||
| Mating system (polyandry) | 1.50 | 1.35 | 1.11 | 0.2672 | −1.15/4.16 |
| Age | 5.03 | 0.61 | 8.28 | <0.0001 | 3.84/6.22 |
| Age2 | −3.12 | 0.73 | −4.26 | <0.0001 | −4.56/−1.68 |
| Egg position | −1.42 | 0.22 | −6.41 | <0.0001 | −1.85/−0.98 |
| Laying date | −0.70 | 0.53 | −1.33 | 0.1823 | −1.73/0.33 |
| Laying date2 | 1.32 | 0.52 | 2.52 | 0.0117 | 0.29/2.35 |
| Mating system (polyandry) x age | 0.69 | 0.94 | 0.74 | 0.4610 | −1.15/2.54 |
| Mating system (polyandry) x age2 | −2.43 | 0.97 | −2.49 | 0.0128 | −4.33/−0.52 |
| Mating system (polyandry) x laying date | −0.93 | 0.24 | −3.83 | 0.0001 | −1.40/−0.45 |
The model included the mating system (monoandry or polyandry), age (log‐transformed), squared age, the egg position in the laying sequence, the number of males that contributed to the inseminations, laying date (linear and quadratic) and the two‐way interactions between mating system and the covariates. Line, year of birth, and year of data collection were included as random effects. The analysis was based on 1,304 observations collected over 11 years on 74 female lines spanning 12 cohorts. The monoandrous group was set as the reference. We report parameter estimates (with SE and 95% CI), t and p values for the minimal adequate model (see the online supplemental material for the initial model).
FIGURE 2Egg mass (g) as a function of laying date (a) and female age (b) for the two mating systems (monoandry = blue dots; polyandry = red dots). Dots represent model predicted values (±SE). See text for details on model construction and the online supplemental material for a plot of the raw data
Linear mixed effects model exploring the effect of the mating system on hatchling mass (g)
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| Intercept (monoandry) | 40.79 | 0.62 | |||
| Mating system (polyandry) | 1.05 | 0.81 | 1.30 | 0.1941 | −0.53/2.63 |
| Age | 3.15 | 0.33 | 9.58 | <0.0001 | 2.51/3.80 |
| Age2 | −2.00 | 0.39 | −5.13 | <0.0001 | −2.76/−1.23 |
| Egg position | −1.09 | 0.11 | −9.64 | <0.0001 | −1.32/−0.87 |
| Number of males | −0.24 | 0.07 | −3.36 | 0.0008 | −0.38/−0.10 |
| Laying date | −0.85 | 0.28 | −3.03 | 0.0024 | −1.40/−0.30 |
| Laying date2 | 1.19 | 0.28 | 4.23 | <0.0001 | 0.64/1.74 |
| Mating system (polyandry) x age | 1.50 | 0.51 | 2.94 | 0.0033 | 0.50/2.50 |
| Mating system (polyandry) x age2 | −2.48 | 0.54 | −4.57 | <0.0001 | −3.54/−1.42 |
| Mating system (polyandry) x egg position | −0.46 | 0.12 | −3.90 | <0.0001 | −0.70/−0.23 |
The model included the mating system (monoandry or polyandry), age (log‐transformed), squared age, the egg position in the laying sequence, the number of males that contributed to the inseminations, laying date (linear and quadratic) and the two‐way interactions between mating system and the covariates. Line, year of birth, and year of data collection were included as random effects. The analysis was based on 2,718 observations collected over 13 years on 86 female lines spanning 13 cohorts. The monoandrous group was set as the reference. We report parameter estimates (with SE and 95% CI), t and p values for the minimal adequate model (see the online supplemental material for the initial model).
FIGURE 3Hatchling mass (g) as a function of egg ranking in the laying sequence (a) and female age (b) for the two mating systems (monoandry = blue dots; polyandry = red dots). Dots represent model predicted values (±SE). See text for details on model construction and the online supplemental material for a plot of the raw data