| Literature DB >> 25558283 |
Shawna A Foo1, Symon A Dworjanyn2, Mehar S Khatkar3, Alistair G B Poore4, Maria Byrne5.
Abstract
To predict the effects of global change on marine populations, it is important to measure the effects of climate stressors on performance and potential for adaptation. Adaptation depends on heritable genetic variance for stress tolerance being present in populations. We determined the effects of near-future ocean conditions on fertilization success of the sea urchin Pseudoboletia indiana. In 16 multiple dam-sire crosses, we quantified genetic variation in tolerance of warming (+3°C) and acidification (-0.3 to 0.5 pH units) at the gastrulation stage. Ocean acidification decreased fertilization across all dam-sire combinations with effects of pH significantly differing among the pairings. Decreased pH reduced the percentage of normal gastrulae with negative effects alleviated by increased temperature. Significant sire by environment interactions indicated the presence of heritable variation in tolerance of stressors at gastrulation and thus the potential for selection of resistant genotypes, which may enhance population persistence. A low genetic correlation indicated that genotypes that performed well at gastrulation in low pH did not necessarily perform well at higher temperatures. Furthermore, performance at fertilization was not necessarily a good predictor of performance at the later stage of gastrulation. Southern range edge populations of Pseudoboletia indiana may benefit from future warming with potential for extension of their distribution in south-east Australia.Entities:
Keywords: North Carolina II; climate change; ocean acidification; quantitative genetics; sea urchin
Year: 2014 PMID: 25558283 PMCID: PMC4275094 DOI: 10.1111/eva.12218
Source DB: PubMed Journal: Evol Appl ISSN: 1752-4571 Impact factor: 5.183
Experimental conditions in experiments with Pseudoboletia indiana
| 22°C | 25°C | |||||
|---|---|---|---|---|---|---|
| pH 8.1 | pH 7.8 | pH 7.6 | pH 8.1 | pH 7.8 | pH 7.6 | |
| Temp | 21.81 (0.02) | 21.91 (0.01) | 22.5 (0.02) | 24.77 (0.05) | 25.20 (0.00) | 25.14 (0.02) |
| pHT | 8.00 (0.02) | 7.86 (0.02) | 7.56 (0.03) | 7.95 (0.04) | 7.69 (0.02) | 7.64 (0.01) |
| pHNIST | 8.08 (0.00) | 7.88 (0.00) | 7.71 (0.01) | 8.11 (0.00) | 7.82 (0.00) | 7.66 (0.01) |
| 347.75 (2.51) | 616.93 (5.59) | 923.72 (21.49) | 319.00 (3.65) | 706.15 (6.18) | 1070.67 (14.86) | |
| ΩCa | 4.84 (0.02) | 3.44 (0.02) | 2.42 (0.05) | 5.76 (0.04) | 3.35 (0.02) | 2.46 (0.03) |
| ΩAr | 3.16 (0.02) | 2.25 (0.02) | 1.58 (0.03) | 3.79 (0.02) | 2.21 (0.01) | 1.62 (0.02) |
Mean values (±SE, n = 9) for pHNIST measured daily per treatment is presented with pHT (determined in CO2SYS using data for dissolved inorganic carbon (DIC) and TA) for comparison. pHT, pCO2 and the saturation states of calcite (Ωca) and aragonite (Ωar) were calculated in CO2SYS using data on DIC and total alkalinity (TA = 2258.1 ± 15.6 μmol/kg, n = 12), salinity (34.1 ± 0.04, n = 12) and temperature for each treatment.
anova of percentage fertilisation data of Pseudoboletia indiana
| Source | df | MS | ||
|---|---|---|---|---|
| Bl | 1 | 94.712 | 3.35E-02 | 0.9998 |
| Te | 1 | 21958 | 13.714 | 0.1692 |
| pH | 2 | 45612 | 20.5 | |
| Ma(Bl) | 6 | 1986.6 | 7.0254 | |
| Fe(Bl) | 2 | 9266.1 | 32.769 | |
| Bl × Te | 1 | 1601.1 | 0.76159 | 0.5789 |
| Bl × pH | 2 | 2225 | 2.3551 | 0.0837 |
| Te × pH | 2 | 6921.6 | 3.7581 | 0.2195 |
| Ma(Bl) × Fe(Bl) | 6 | 282.77 | 1.607 | 0.1482 |
| Ma(Bl) × Te | 6 | 1934.1 | 4.63 | |
| Ma(Bl) × pH | 12 | 893.52 | 1.6226 | 0.2046 |
| Fe(Bl) × Te | 2 | 716.66 | 1.7156 | 0.2522 |
| Fe(Bl) × pH | 4 | 285.05 | 0.51764 | 0.7227 |
| Bl × Te × pH | 2 | 1841.8 | 0.99945 | 0.4698 |
| Ma(Bl) × Fe(Bl) × Te | 6 | 417.73 | 2.374 | |
| Ma(Bl) × Fe(Bl) × pH | 12 | 550.68 | 3.1295 | |
| Ma(Bl) × Te × pH | 12 | 261.83 | 0.52167 | 0.8594 |
| Fe(Bl) × Te × pH | 4 | 2083.1 | 4.1505 | |
| Ma(Bl) × Fe(Bl) × Te × pH | 12 | 501.9 | 2.8523 | |
| Res | 192 | 175.96 |
anova of fertilisation data of single dam-sire crosses across various temperature (Te) and pH conditions. These were fixed factors, with experimental block (Bl) as a random factor, and male (Ma) and female (Fe) identity as random factors nested within block. Significant effects are shown in bold (P < 0.05).
Figure 1The difference in fertilization success with respect to the control treatment (22°C, pH 8.1) in 16 different male–female pairs across five experimental treatments. Mean fertilization success per genotype is displayed for the different pH levels across the control temperature (A) and increased temperature (B). Symbols above the line display higher fertilization success than the control, while fertilization success was lower than the control for those symbols below the line. Pairs are ranked from the best to the worst performing from left to right.
anova of percentage of normal gastrulae of Pseudoboletia indiana
| Source | df | MS | ||
|---|---|---|---|---|
| Bl | 1 | 590.18 | 0.31628 | 0.8814 |
| Te | 1 | 23030 | 249.9 | |
| pH | 2 | 65919 | 15.575 | 0.058 |
| Ma(Bl) | 6 | 1422.8 | 8.056 | 0.0116 |
| Fe(Bl) | 2 | 1001.7 | 5.6715 | |
| Bl × Te | 1 | 92.157 | 6.59E-02 | 0.9977 |
| Bl × pH | 2 | 4232.5 | 2.8429 | |
| Te × pH | 2 | 27451 | 919.88 | |
| Ma(Bl) × Fe(Bl) | 6 | 176.61 | 2.2257 | |
| Ma(Bl) × Te | 6 | 1178.3 | 6.251 | |
| Ma(Bl) × pH | 12 | 1248 | 2.4223 | 0.0677 |
| Fe(Bl) × Te | 2 | 3079.1 | 16.336 | |
| Fe(Bl) × pH | 4 | 422 | 0.81907 | 0.53 |
| Bl × Te × pH | 2 | 29.841 | 0.65838 | 0.7135 |
| Ma(Bl) × Fe(Bl) × Te | 6 | 188.49 | 2.3754 | |
| Ma(Bl) × Fe(Bl) × pH | 12 | 515.22 | 6.493 | |
| Ma(Bl) × Te × pH | 12 | 280.2 | 0.39025 | 0.9441 |
| Fe(Bl) × Te × pH | 4 | 855.69 | 1.1918 | 0.3676 |
| Ma(Bl) × Fe(Bl) × Te × pH | 12 | 718 | 9.0486 | |
| Res | 192 | 79.35 |
anova of gastrulation data of single dam-sire crosses across temperature (Te) and pH treatments. Temperature and pH are fixed factors, experimental block (Bl) a random factor, and male (Ma) and female (Fe) identity random factors nested within block. Significant effects are shown in bold (P < 0.05).
Figure 2Reaction norms showing the responses of the progeny of eight male genotypes to increased temperature and reduced pH. The reaction norms show the percentage of normal gastrulae in experimental temperatures pooled for pH (A) and in experimental pH levels pooled for temperature (B). Lines represent the mean percentage of paternal half-siblings with standard errors indicated (n = 8).
Figure 3Scatter plots of the relationship between pair performance at fertilization (y-axis) and at gastrulation (x-axis). Each point represents the mean performance of an individual pair in each treatment across both stages. A positive relationship was evident for the control pH/control temp (R2 = 0.81, P = 0.000002), pH 7.8/+3°C (R2 = 0.51, P = 0.002) and pH 7.6/+3°C treatments (R2 = 0.66, P = 0.0001).
Heritability estimates at fertilisation and gastrulation for Pseudoboletia indiana
| Trait | Model | Parameter | Estimate | SE |
|---|---|---|---|---|
| Fertilisation | IntraFamily | Repeatability | 0.1932 | 0.0721 |
| Fertilisation | Animal | Heritability | 0.2217 | 0.0951 |
| Fertilisation | Sire | Heritability | 0.1582 | 0.1079 |
| Fertilisation | Dam | Heritability | 0.3251 | 0.2461 |
| Gastrula | IntraFamily | Repeatability | 0.0356 | 0.0323 |
| Gastrula | Animal | Heritability | 0.0621 | 0.0472 |
| Gastrula | Sire | Heritability | 0.0904 | 0.0754 |
| Gastrula | Dam | Heritability | 0.0206 | 0.0423 |
Animal, sire and dam models were used to estimate heritability for fertilisation and gastrulation across all treatments. Multiple observations on the same genotype were included in the model as random effects and were used to compute repeatability. Temperature and pH were fixed effects and experimental block a random effect. The models were fitted using ASReml.