| Literature DB >> 31340762 |
Regina L Cunha1,2, Zac H Forsman3, Roy Belderok3, Ingrid S S Knapp3, Rita Castilho4,5, Robert J Toonen3.
Abstract
BACKGROUND: Evolutionary patterns of scleractinian (stony) corals are difficult to infer given the existence of few diagnostic characters and pervasive phenotypic plasticity. A previous study of Hawaiian Montipora (Scleractinia: Acroporidae) based on five partial mitochondrial and two nuclear genes revealed the existence of a species complex, grouping one of the rarest known species (M. dilatata, which is listed as Endangered by the International Union for Conservation of Nature - IUCN) with widespread corals of very different colony growth forms (M. flabellata and M. cf. turgescens). These previous results could result from a lack of resolution due to a limited number of markers, compositional heterogeneity or reflect biological processes such as incomplete lineage sorting (ILS) or introgression.Entities:
Keywords: Across-branch compositional heterogeneity; Corals; Introgressive hybridization; RADseq; Species complex
Mesh:
Year: 2019 PMID: 31340762 PMCID: PMC6657087 DOI: 10.1186/s12862-019-1476-2
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Fig. 1a Majority-rule consensus tree of a composition-heterogeneous Bayesian analysis of the concatenated dataset of the 13 protein-coding genes of the mitochondrial genome of 55 scleractinian corals (49 species plus five morphotypes and pooled samples within M. capitata) representing 6 families and 15 genera plus the two outgroups Nematostella sp. and Metridium senile. The NDCH2 analysis was performed in P4 using duplicate runs each consisting of 2 million generations using a GTR + I + Γ model. Bayesian posterior probability values are shown in black circles for values of maximal probability (1.00) and grey circles for values between 0.95 and 0.97. b Inset highlighted in dark grey showing a detail of the inferred phylogenetic relationships within Montipora. Families are highlighted in light grey. Specimens in bold were sequenced in this study
Fig. 2Bayesian divergence dating analysis obtained with Multidivtime. Divergence dates were estimated on the Bayesian topology inferred by P4 and based on the concatenated dataset of the nearly complete 13 mitochondrial protein-coding genes of 55 scleractinian corals (49 species plus five morphotypes and pooled samples within M. capitata) representing 6 families and 15 genera plus the two outgroups Nematostella sp. and Metridium senile (which are automatically removed from the resulting topology). Numbers at the nodes represent age estimates for the main groups in million years. Asteriks at the nodes represent minimum age constraints obtained from the fossil record, and 95% confidence intervals are represented by the blue bars
Fig. 3Maximum likelihood phylogram of Hawaiian Montipora corals inferred with RAxML based on the ‘coral’ dataset (draft genome-based assembly of RADseq data from 16 samples; 60,602 SNPs). Numbers at the nodes represent Bayesian Posterior Probabilities. Acropora cytherea and A. hyacinthus are the selected outgroup. Numbers in the black circles, both on the panel images and branches of the phylogenetic tree, correspond to five distinct morphotypes within Montipora capitata. Specimen labels are indicated within parentheses
Species delimitation using BFD* with SNP data from the Hawaiian Montipora based on the ‘coral’ data set. The six analysed models are ranked according to their Bays Factor (BF) value
| Model | MLE | Rank | BF |
|---|---|---|---|
| A - current taxonomy | − 572.42 | 5 | N/A |
| B - splits | −318.88 | 2 | −507.1 |
| C - | − 721.67 | 5 | 298.5 |
| D - groups | |||
| E - Lumps | −338.36 | 4 | − 468.1 |
| F - Groups | −328.74 | 3 | − 487.4 |
MLE marginal likelihood estimate, BF Bayes factor.
Values in bold correspond to the best estimated model
Measure of the phylogenetic admixture among the species of the Montipora dilatata complex. (M. dilatata/M. flabellata/M. cf. turgescens) based on the ‘coral’ data set
| Gene tree | Hypotheses | (((P1,P2),P3),O); | ABBA | BABA | D_stat | D_ | introgression |
|---|---|---|---|---|---|---|---|
| Donor = | H1 | P1 = R6Mdil; P2 = Mflab; P3 = Mdil12; Outgroup = L27incra | 247 | 286 | −0.073 | 0.091 | none |
| H2 | P1 = R6Mdil; P2 = L26turg; P3 = Mdil12; Outgroup = L27incra | 151 | 237 | −0.222 | 13 | ||
| H3 | P1 = R6Mdil; P2 = R19turg; P3 = Mdil12; Outgroup = L27incra | 102 | 195 | −0.313 | 13 | ||
| H4 | P1 = L26turg; P2 = R19turg; P3 = Mdil12; Outgroup = L27incra | 71 | 122 | −0.264 | 13 | ||
| H5 | P1 = Mflab; P2 = R19turg; P3 = Mdil12; Outgroup = L27incra | 99 | 204 | −0.347 | 13 | ||
| H6 | P1 = Mflab; P2 = L26turg; P3 = Mdil12; Outgroup = L27incra | 159 | 221 | −0.163 | 13 | ||
| Donor = | H7 | P1 = Mdil12; P2 = Mflab; P3 = R6Mdil; Outgroup = L27incra | 192 | 286 | −0.197 | 13 | |
| H8 | P1 = Mdil12; P2 = L26turg; P3 = R6Mdil; Outgroup = L27incra | 112 | 237 | −0.358 | 13 | ||
| H9 | P1 = Mdil12; P2 = R19turg; P3 = R6Mdil; Outgroup = L27incra | 82 | 195 | −0.408 | 13 | ||
| H10 | P1 = L26turg; P2 = Mflab; P3 = R6Mdil; Outgroup = L27incra | 182 | 166 | 0.046 | 0.391 | none | |
| H11 | P1 = L26turg; P2 = R19turg; P3 = R6Mdil; Outgroup = L27incra | 78 | 125 | −0.232 | 13 | ||
| H12 | P1 = Mflab; P2 = R19turg; P3 = R6Mdil; Outgroup = L27incra | 109 | 202 | −0.299 | 13 | ||
| Donor = | H13 | P1 = Mdil12; P2 = R6Mdil; P3 = Mflab; Outgroup = L27incra | 192 | 247 | −0.125 | 13 | |
| H14 | P1 = Mdil12; P2 = R19turg; P3 = Mflab; Outgroup = L27incra | 86 | 204 | −0.407 | 13 | ||
| H15 | P1 = Mdil12; P2 = L26turg; P3 = Mflab; Outgroup = L27incra | 134 | 221 | −0.245 | 13 | ||
| H16 | P1 = R6Mdil; P2 = L26turg; P3 = Mflab; Outgroup = L27incra | 166 | 182 | −0.046 | 0.391 | none | |
| H17 | P1 = R6Mdil; P2 = R19turg; P3 = Mflab; Outgroup = L27incra | 112 | 202 | −0.287 | 13 | ||
| H18 | P1 = L26turg; P2 = R19turg; P3 = Mflab; Outgroup = L27incra | 70 | 115 | −0.243 | 13 | ||
| Donor = | H19 | P1 = Mdil12; P2 = R6Mdil; P3 = R19turg; Outgroup = L27incra | 82 | 102 | −0.109 | 0.140 | none |
| H20 | P1 = Mdil12; P2 = L26turg; P3 = R19turg; Outgroup = L27incra | 84 | 71 | 0.084 | 0.296 | none | |
| H21 | P1 = Mdil12; P2 = Mflab; P3 = R19turg; Outgroup = L27incra | 86 | 99 | −0.070 | 0.339 | none | |
| H22 | P1 = R6Mdil; P2 = Mflab; P3 = R19turg; Outgroup = L27incra | 112 | 109 | 0.014 | 0.840 | none | |
| H23 | P1 = R6Mdil; P2 = L26turg; P3 = R19turg; Outgroup = L27incra | 92 | 78 | 0.082 | 0.283 | none | |
| H24 | P1 = L26turg; P2 = Mflab; P3 = R19turg; Outgroup = L27incra | 70 | 85 | −0.097 | 0.228 | none | |
| Donor = | H25 | P1 = Mdil12; P2 = R6Mdil; P3 = L26turg; Outgroup = L27incra | 112 | 151 | −0.148 | 0.016 | none |
| H26 | P1 = Mdil12; P2 = R19turg; P3 = L26turg; Outgroup = L27incra | 84 | 122 | −0.184 | 13 | ||
| H27 | P1 = Mdil12; P2 = Mflab; P3 = L26turg; Outgroup = L27incra | 134 | 159 | −0.085 | 0.144 | none | |
| H28 | P1 = R6Mdil; P2 = Mflab; P3 = L26turg; Outgroup = L27incra | 166 | 166 | 0.000 | 1.000 | none | |
| H29 | P1 = R6Mdil; P2 = R19turg; P3 = L26turg; Outgroup = L27incra | 92 | 125 | −0.152 | 0.025 | none | |
| H30 | P1 = R19turg; P2 = Mflab; P3 = L26turg; Outgroup = L27incra | 115 | 85 | 0.150 | 0.034 | none |
alpha = 0.01.
Significant P-values showing evidence of introgression are shown in bold
Calibration points used in the mitogenomic dating analysis
| Calibration points (in million years) | Description | References | |
|---|---|---|---|
| 1 | [70.1–69.9] | Divergence between | Medina et al., 2006 [ |
| 2 | [56.0–33.9] | Divergence between | Wells, 1956 [ |
| 3 | [42.7–28.4] | Divergence between | Simpson et al., 2011 [ |
| 4 | [5.0–0.0] | The origin of | Budd and Jonhson, 1999 [ |
| 5 | [15.0–5.3] | Divergence between | Simpson et al., 2011 [ |
| 6 | [0.99–2.99] | Estimated age for the genus | Jonhston et al., 2017 [ |