| Literature DB >> 35064612 |
Regina Vega-Trejo1,2, Raïssa A de Boer1, John L Fitzpatrick1, Alexander Kotrschal1,3.
Abstract
Inbreeding depression, the reduced fitness of the offspring of related individuals, can affect males and females differently. Although a comprehensive theoretical framework describing the causes of sex-specific inbreeding depression is lacking, empirical evidence suggests that often one sex tends to be more vulnerable than the other. However, the generality, direction, and degree of sex-specific difference in inbreeding depression remains enigmatic as studies on this topic have reported conflicting results. Here, we conduct a meta-analysis to test for sex-specific differences in the magnitude of inbreeding depression. We synthetised 321 effect sizes of experimental studies across 47 species and found a small difference in inbreeding depression between the sexes: females suffered slightly higher inbreeding depression than males. Furthermore, a higher inbreeding coefficient was correlated with higher inbreeding depression. However, there was a large amount of heterogeneity that remained unexplained, even when considering different factors that could affect inbreeding between the sexes, such as sexual size dimorphism, heterogamety, the type of trait measured and whether animals were tested in a stressful environment. As such, we highlight the need to further explore inbreeding depression across different species to determine the occurrence and causes of sex differences to increase our understanding of the evolutionary consequences of sex-specific inbreeding depression.Entities:
Keywords: heterogamous; homozygosity; incest; sexual conflict; sexual selection
Mesh:
Year: 2022 PMID: 35064612 PMCID: PMC9304238 DOI: 10.1111/ele.13961
Source DB: PubMed Journal: Ecol Lett ISSN: 1461-023X Impact factor: 11.274
Moderators used to evaluate sex‐specific inbreeding depression in a phylogenetically controlled meta‐analytical framework. A description of the expected effect of each moderator on the strength of inbreeding depression is provided. Predicted sex‐specific effects are provided for each moderator, specifying if the sex specific effects are predicted to be greater in males than females (M > F), greater in females than males (F > M), or equivalent between the sexes (M ≈ F). Model refers to the meta‐regressions tested in Table 2
| Moderator | Link between moderator and inbreeding depression | Predicted sex‐specific effects | Model |
|---|---|---|---|
| Strength of [sexual] selection | Inbreeding depression is expected to be stronger with increasing strength of sexual selection (Ebel & Phillips, | M > F: Inbreeding depression is predicted to be higher in males than females as the strength of sexual selection is usually higher in males. As the strength of sexual selection increases (e.g. with increasing sexual size dimorphism), the magnitude of male‐biased sex‐specific inbreeding depression is predicted to increase |
III VIII |
| Heterogamety | Homogametic sex is expected to be more affected by inbreeding depression (Carazo et al., | F > M (XY system) and M > F (ZW system): Whether males or females are more or less sensitive to inbreeding depression is predicted to depend on which sex is the homogametic sex |
IV IX |
| Inbreeding coefficient | Inbreeding depression is expected to be positively correlated with inbreeding coefficients (Charlesworth & Willis, | M ≈ F: There are no |
V X |
| Type of trait | Traits closely related to fitness (e.g. life history traits) are expected to be more affected by inbreeding depression than traits less closely related to fitness (e.g. morphological traits; Chapman et al., | M ≈ F: There are no |
VI XI |
| Environmental conditions | Inbreeding depression is expected to increase under more stressful environmental conditions (Armbruster & Reed, | M ≈ F: There are no |
VII XII |
Meta‐analyses assessing sex‐specific effects of inbreeding depression. (I) Overall meta‐analytical estimate. (II–XII) moderators of sex‐specific inbreeding. For each meta‐regression the levels of the moderators are indicated, along with number of effect sizes (k) for each level in the moderator, the number of species included for each level in the moderator (spp.), the total number of effect sizes (k total), the marginal explained variation by the moderator (R 2 marg), and the model degrees of freedom (df). Omnibus Q test of moderators (Q), and the p‐value (p) are noted from models with the intercept. Significant p‐values and estimates that differ from zero are indicated in bold text. Point estimates (β) and 95% confidence intervals from models without intercepts are also shown. Note that the inbreeding coefficient and sexual size dimorphism were continuous moderators and that point estimates for these models correspond to models with the intercept. (Q) and p‐values for interaction terms are given by testing the coefficients containing the interaction (details in the Methods)
| Moderator of inbreeding depression | Moderator levels ( |
|
|
|
|
|
| 95% CI |
|---|---|---|---|---|---|---|---|---|
| (I) Meta‐analytical model |
| 321 | — | — | — |
| ||
| (II) Sex |
Female ( Male ( | 321 | 0.64 | 1 | 4.16 |
|
0.44 0.33 |
|
| (III) Sexual size dimorphism | 295 | 4.94 | 1 | 2.22 | 0.136 | −0.66 | [−1.53; 0.21] | |
| (VIII) Sex × Sexual size dimorphism | 295 | 3.43 | 1 | 1.41 | 0.234 | |||
| (IV) Heterogamety |
Heterogametic ( Homogametic ( | 309 | 0.08 | 1 | 0.55 | 0.459 |
0.39 0.43 |
|
| (IX) Sex × Heterogamety | 301 | 0.57 | 1 | 0.01 | 0.942 | |||
| (V) Inbreeding coefficient | 312 | 2.38 | 1 | 8.49 |
| 0.84 |
| |
| (X) Sex × Inbreeding coefficient | 312 | 3 | 1 | 0.65 | 0.422 | |||
| (VI) Trait |
Body size ( Mating ( Reproduction ( Survival ( | 321 | 1.2 | 3 | 3.35 | 0.341 |
0.33 0.46 0.45 0.29 |
[−0.07; 0.64] |
| (XI) Sex × Trait | 321 | 2.38 | 3 | 5.14 | 0.162 | |||
| (VII) Environmental stress |
No stress ( Stress ( | 321 | 3 | 1 | 0.37 | 0.544 |
0.39 0.35 |
|
| (XII) Sex × Environmental stress | 321 | 0.71 | 1 | 0.01 | 0.93 |
FIGURE 1PRISMA diagram describing the search results in Scopus and Web of Science and the different steps of selecting articles for inclusion in the meta‐analysis. Details of each search are provided at https://osf.io/tvx7q/
FIGURE 2Phylogenetic distribution of the species included in the meta‐analysis. Primary study references and graphical summary of the phylogenetic distribution. Depicted are phylogenetic relatedness, scientific names, number of effect sizes for males and females, number of studies for each species and sex, and the homogametic sex for each species (F = female, M = male). Larger numbers of effect sizes are highlighted with darker colouration. Animal silhouettes obtained from phylopic.org. References: 1: Bechsgaard et al. (2013); 2: Okada et al. (2011); 3: Radwan and Drewniak (2001); 4: Charlesworth et al. (2007); 5: Enders and Nunney (2010); 6: Ala‐Honkola et al. (2013); 7: Long et al. (2013); 8: Mazzi et al. (2013); 9: Ala‐Honkola et al. (2013); 10: Ala‐Honkola et al. (2014); 11: Ala‐Honkola et al. (2015); 12: Dolphin and Carter (2016); 13: Enders and Nunney (2016); 14: Prokop et al. (2010); 15: Armbruster et al. (2000); 16: O'Donnell and Armbruster (2010); 17: De Nardin et al. (2016); 18: Joron and Brakefield (2003); 19: Dierks et al. (2012); 20: Välimäki et al. (2011); 21: Fox and Scheibly (2006); 22: Fox et al. (2006); 23: Fox and Stillwell (2009); 24: Fox et al. (2012); 25: Messina et al. (2013); 26: Müller and Jukauskas (2018); 27: Müller et al. (2018); 28: Muller et al. (2018); 29: Kuriwada et al. (2011); 30: Domingue and Teale (2007); 31: Rantala et al. (2011); 32: Pray et al. (1994); 33: Michalczyk et al. (2010); 34: Pilakouta and Smiseth (2017); 35: Richardson and Smiseth (2017); 36: Ford et al. (2018); 37: Mattey et al. (2018); 38: Ratz et al. (2018); 39: Richardson et al. (2018); 40: Joseph et al. (2016); 41: Simmons (2011); 42: Drayton et al. (2011); 43: Sakaluk et al. (2019); 44: Meunier and Kolliker (2013); 45: Bilde et al. (2005); 46: Radwan (2003); 47: Ebel and Phillips (2016); 48: Janicke et al. (2013); 49: Janicke et al. (2014); 50: Sheffer et al. (1999); 51: Vega‐Trejo, Head, et al. (2016); 52: Vega‐Trejo, Jennions, et al. (2016); 53: Marsh et al. (2017); 54: Vega‐Trejo et al. (2017); 55: Ala‐Honkola et al. (2009); 56: Sheridan and Pomiankowski (1997); 57: Mariette et al. (2006); 58: Pitcher et al. (2008); 59: Zajitschek and Brooks (2010); 60: Gasparini et al. (2013); 61: Langen et al. (2017a); 62: Langen et al. (2017b); 63: Fessehaye et al. (2009); 64: Bickley et al. (2013); 65: dos Santos et al. (1995); 66: Gundersen et al. (2001); 67: Lucia‐Simmons and Keane (2015); 68: Jimenez et al. (1994); 69: Margulis (1998); 70: Margulis and Walsh (2002); 71: Pillay and Rymer (2017); 72: Eklund (1996); 73: Meagher et al. (2000); 74: Ilmonen et al. (2009); 75: de Boer et al. (2015); 76: de Boer et al. (2016b); 77: de Boer et al. (2016a); 78: de Boer et al. (2018b); 79: de Boer et al. (2018a)
FIGURE 3Meta‐regression means of (a) meta‐analytical mean of inbreeding depression, (b) meta‐regression of the effect of sex, (c) meta‐regression of the effect of sexual size dimorphism, and (d) meta‐regression of the effect of the inbreeding coefficient. The size of each data point represents the precision of the study (1/SE). (a) and (b) depict orchard plots where the position of the data point on the x‐axis represents the effect size value, and the position on the y‐axis is spread out randomly depending on the density of points at any given x‐value. The meta‐analytic means with 95% confidence intervals are depicted in black and the 95% prediction intervals in grey. In (c) and (d) the 95% confidence intervals of the regression lines between the inbreeding coefficient and effect size estimates are shown in a lighter colour. Males are shown in green and females in purple
FIGURE 4Meta‐regression means of (a) heterogamety, (b) environmental stress, and (c) type of traits on sex‐specific inbreeding depression. Orchard plots from models where each level was tested separately with sex as a moderator and where the position of the data point on the x‐axis represents the effect size value, and the position on the y‐axis is spread out randomly depending on the density of points at any given x‐value. The size of each data point represents the precision of the study (1/SE). The meta‐analytic means with 95% confidence intervals are depicted in black and the 95% prediction intervals in grey. Males are shown in green and females in purple