| Literature DB >> 25220489 |
Pável Matos-Maraví, Rayner Núñez Águila, Carlos Peña, Jacqueline Y Miller, Andrei Sourakov, Niklas Wahlberg.
Abstract
BACKGROUND: Calisto is the largest butterfly genus in the West Indies but its systematics, historical biogeography and the causes of its diversification have not been previously rigorously evaluated. Several studies attempting to explain the wide-ranging diversity of Calisto gave different weights to vicariance, dispersal and adaptive radiation. We utilized molecular phylogenetic approaches and secondary calibrations points to estimate lineage ages. In addition, we used the dispersal-extinction-cladogenesis model and Caribbean paleogeographical information to reconstruct ancestral geographical distributions. We also evaluated different models of diversification to estimate the dynamics of lineage radiation within Calisto. By understanding the evolution of Calisto butterflies, we attempt to identify the main processes acting on insular insect diversity and the causes of its origin and its maintenance.Entities:
Mesh:
Year: 2014 PMID: 25220489 PMCID: PMC4172866 DOI: 10.1186/s12862-014-0199-7
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Figure 1BI consensus phylogeny using the combined dataset partitioned by gene. Support values are represented by symbols on the left of each node, where the upper symbol is the bootstrap (BS) support value from the ML analysis, and the left bottom symbol is the posterior probability (PP) of the Bayesian Inference (BI) from the gene partition analysis and from the partition-by-bins analysis on the right. Filled stars are strong support values of 0.95-1.00 and 90–100 for PP and BS respectively, stars are 0.85-0.94 and 75–89, filled circles are 0.75-0.84 and 65–74 whereas circles are 0.50-0.74 and 50–64. Dashes (−) are unresolved nodes on each analysis. Branch lengths represent expected substitutions/site estimated in the BI analysis.
Partition strategies for phylogenetic analyses of the combined dataset
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| COI | 1487 | 651 | 486 | GTR + G | 1.569 | 0.245 | −18584.5 |
| CAD | 850 | 319 | 218 | HKY + G | 0.749 | 0.282 | −4766.8 |
| EF1a | 1240 | 432 | 290 | GTR + G | 0.768 | 0.222 | −21045.8 |
| GAPDH | 691 | 264 | 196 | GTR + G | 0.864 | 0.232 | −13990.5 |
| RPS5 | 617 | 228 | 183 | GTR + G | 0.694 | 0.198 | −11920.2 |
| WINGLESS | 400 | 191 | 130 | K80 + G | 0.848 | 0.34 | −8617.8 |
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| BIN1 | 2727 | - | - | F81 | 0.0002 | - | - |
| BIN2-BIN10 | 652 | - | - | GTR | 0.57 | - | - |
| BIN11 | 1269 | - | - | GTR + G | 1.457 | 1.601 | - |
| BIN12 | 637 | - | - | GTR + G | 4.828 | 4.389 | - |
Number of variable and phylogenetically informative sites in our Calisto data are shown by gene partition. Substitution model was selected based on BIC calculations in jModelTest [41]. Rate multiplier (m) and Gamma-shape (alpha) parameters are from BI whereas the tree likelihood for each gene partition are from the dating analysis using normal distribution for the calibration points and the birth-death process. Other dating analyses have similar values as shown in tree likelihood.
Figure 2Dated phylogram and a consensus biogeographical history. The ultrametric tree is scaled in Ma. Symbols on each critical node/branch are depicted as the most likely scenarios: vicariance, dispersal or founder-event. Colours on each symbol represent the level of support. Horizontal bars on nodes represent 95% credibility intervals. The phylogeny in the bottom left is the Satyrini tree, with the Calisto clade showing in red. Extant distributions of Calisto, following the subdivision of the Greater Antilles, are represented by coloured squares. The main geological events through time are depicted on top of the figure following the time scale in Ma. Lineage Through Time (LTT) plot of extant Calisto diversity (log scale) vs. time (Ma) is shown above the phylogeny, whereas the LTT of the Cuban clade is below the tree and the LTT of the Hispaniolan lineages is in the bottom of the figure. LTT plots follow the time scale of the phylogeny in Ma. Confidence intervals for LTT are displayed as coloured ranges.
Revised checklist of the genus (Lepidoptera: Nymphalidae: Satyrinae: Satyrini)
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| Anegada |
| Related to |
| Bahamas |
| Cuban clade 2 |
| Bahamas |
| Cuban clade 2 |
| Cuba |
| Cuban clade 1 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 1 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 1 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 2 |
| Cuba |
| Cuban clade 1 |
| Cuba |
| Cuban clade 2 |
| Hispaniola (North and South) |
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| Hispaniola (North and South) |
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| Hispaniola (North and South) |
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| Hispaniola (North and South) |
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| Hispaniola (North and South) |
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| Hispaniola (North and South) |
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| Hispaniola (North) |
| Related to |
| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
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| Hispaniola (North) |
| Related to |
| Hispaniola (North) |
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| Hispaniola (North) |
| Related to |
| Hispaniola (South) |
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| Hispaniola (South) |
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| Hispaniola (South) |
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| Hispaniola (South) |
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| Hispaniola (South) |
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| Hispaniola (South) |
| Related to |
| Hispaniola (South) |
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| Hispaniola (South) |
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| Hispaniola (South) |
| Related to |
| Hispaniola (South) |
| Related to |
| Hispaniola (South) |
| Related to |
| Jamaica |
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| Puerto Rico |
| Puerto Rican lineage |
Each island and its fauna is shown according to the phylogenetic relationships presented in this study. Hispaniola is subdivided in northern and southern paleoislands. The eight species that were not included in this work are listed with their putative sister taxa.
Estimated parameters and global likelihoods on each of the biogeographical analyses
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| TS2 | −93.1298 | 0.7224 | 0.0005 | - |
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| NS1_PR-nH | −74.5323 | 0.3517 | 0.0114 | - | TS2_PR-nH | −97.4394 | 0.6162 | 0.0025 | - |
| NS1_PR-nH-eC | −76.5541 | 0.3825 | 0.0118 | - | TS2_PR-nH-eC | −97.6103 | 0.6174 | 0.0017 | - |
| NS1_PR-sH-eC | −76.6322 | 0.3313 | 0.0086 | - | TS2_PR-nH-sH | −97.8598 | 0.5802 | 0.0019 | - |
| NS1_PR-nH-sH | −77.1248 | 0.3048 | 0.0083 | - | TS2_PR-sH-eC | −98.4153 | 0.5613 | 0.0001 | - |
| NS1_nH | −78.4231 | 0.3522 | 0.0141 | - | TS2_sH | −99.4647 | 0.7906 | 0.0050 | - |
| NS1_PR | −80.0185 | 0.3219 | 0.0059 | - | TS2_nH | −101.7850 | 0.6684 | 0.0089 | - |
| NS1_sH | −80.2485 | 0.2874 | 0.0082 | - | TpS2_PR | −103.8450 | 0.6690 | 0.0063 | - |
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| NS1 | −97.9848 | 0.0054 | 0.0069 | - | TS1 | −76.7373 | 0.1211 | 0.0098 | - |
The best models from each type of analyses are highlighted in bold text and marked with an asterisk (*). Parameter d is the rate of “dispersal” or range expansion, e is the rate of “extinction” or range contraction, and j is the relative weight of jump dispersal. j is cladogenetic, and d and e are anagenetic processes. Model-comparison between the BioGeoBEARS models resulted in Akaike weights favouring TS1-j with a relative probability of 0.999 of it being the best model. Similarly, LRT between TS1 and TS1-j, the two best models, rejected TS1 as the null model with fewer parameters with p-value of 4.02e−07.
Biogeographical reconstructions for the evolution of
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| Lagrange C++ | NS0 | PR-sH: 0.24 (-74.94); | nH-eC: 0.44 (-74.34); | *sH-Ja: 0.61 (-74.01); | eC-Ba: 0.55 (-74.12); |
| 8 | 5 |
| PR-nH-sH: 0.16 (-75.36); | nH: 0.43 (-74.36) | sH: 0.27 (-74.83) | eC: 0.42 (-74.4) | |||||
| PR-nH: 0.11 (-75.7) | ||||||||
| NS1 | *PR-nH: 0.48 (-74.62); | nH: 0.52 (-74.55); | sH-Ja: 0.42 (-74.75); | eC-Ba: 0.5 (-74.59); |
| 7 | 12 (1) | |
| PR-nH-sH: 0.16 (-75.73) | nH-eC: 0.44 (-74.71) | sH: 0.32 (-75.02) | eC: 0.48 (-74.62) | |||||
| TS2 | PR-sH: 0.25 (-94.52); |
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| 11 | 9 | |
| PR-nH-sH-eC: 0.22 (-94.6); | ||||||||
| PR-sH-eC: 0.22 (-94.6) | ||||||||
| BioGeoBEARS DEC model | NS1-j |
| *nH: 0.68; | sH: 0.49; | eC: 0.49; | Ba: 0.4; | 1 | 7 (6) |
| eC: 0.29 | Ja: 0.45 | Ba: 0.48 | eC: 0.2; | |||||
| wC: 0.2 | ||||||||
| NS1 | *PR-nH-sH: 0.73; | *nH-eC: 0.52; | *sH-Ja: 0.72 |
| *eC-wC-Ba: 0.66; | 10 | 3 | |
| PR-sH: 0.22 | eC: 0.16 | eC-Ba: 0.16; | ||||||
| wC-Ba: 0.16 | ||||||||
| TS1-j | *PR-sH: 0.72; | nH: 0.57; |
| *eC: 0.81; | eC: 0.38; | 1 | 9 (6) | |
| PR-nH-sH: 0.12 | eC: 0.37 | wC: 0.18 | wC: 0.28; | |||||
| eC-wC: 0.27 | ||||||||
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| *nH-eC: 0.66; |
| *eC: 0.65; | eC-wC-Ba: 0.45; | 6 | 9 (5) | |
| nH: 0.3 | wC: 0.21 | eC-Ba: 0.43 |
We excluded from the comparison the TS1 from Lagrange because of the unrealistic scenarios that were recovered (see text). Critical nodes for testing the Caribbean paleogeographical (vicariance) model are shown with their correspondent reconstructed ancestral geographical range. Preferred node distributions are highlighted in bold text and preceded by an asterisk (*). The number of well-supported vicariance and dispersal events were only counted when the relative probability of the best inference is two times larger than the following reconstructed distribution, in both immediate ancestral and daughter nodes. Dispersal events include the number of anagenetic range-switching and cladogenetic founder-events (the latter in parenthesis).
Figure 3Geological history of the Greater Antilles and Bahamas and the evolution of a) The crown node of extant Calisto occurred in the late Oligocene, and the split of Puerto Rico and Hispaniola coincided with the divergence of both faunas. b) In the middle Miocene, Hispaniola and Cuba were physically separated, promoting the isolation of lineages on both islands. c) The creation of new niche space in Hispaniola and Cuba triggered the radiation of Calisto by the mid/late Miocene; Cuban land blocks were unified and Hispaniolan mountain ranges were rapidly uplifted during the late Miocene. d) Temporal isolation/connection of areas within each island during the glacial/interglacial cycles of the Pleistocene. e) Present-day Greater Antilles coded and coloured as our biogeographical analyses. Maps were modified from [6]. Area connectivity and dispersal rates used in our biogeographical analyses are shown below each time period (a: 31–20 Ma, b: 10–20 Ma, c: 5–10 Ma, and d: 5 Ma to present). Upper-right of each table (a-d) are area-adjacency values as used in BioGeoBEARS and values in (e) were used in Lagrange C++. Dispersal probability, as used in TS analyses, are displayed below on each table. LD is long-distance dispersal including one extra area. Values of 0.0001 were assigned to LD involving more than one water barrier and extra areas.
Diversification dynamics of as reconstructed by the R package
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| pb | −32.301 | 66.602 | 0.07 | - | - | - | - | - | - | - | 13.32 |
| bd | −32.301 | 68.602 | 0.07 | - | - | 0 | - | - | - | - | 15.32 |
| ddx | −28.705 | 61.41 | 0.394 | - | - | - | 0.599 | - | - | - | 8.124 |
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| spvar | −28.84 | 63.681 | 0.229 | - | - | 0.004 | - | - | - | - | 10.39 |
| exvar | −32.36 | 70.721 | 0.069 | - | - | 0.014 | - | - | - | - | 17.43 |
| bothvar | −28.826 | 65.653 | 0.227 | - | - | 0.004 | - | - | - | - | 12.37 |
| yule-2-rates | −26.056 | 58.112 | 0.094 | 0.014 | - | - | - | - | 4.079 | - | 4.826 |
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| pb | −33.893 | 69.787 | 0.056 | - | - | - | - | - | - | - | 11.19 |
| bd | −33.893 | 71.787 | 0.056 | - | - | 0 | - | - | - | - | 13.19 |
| ddx | −29.428 | 62.855 | 0.55 | - | - | - | 0.889 | - | - | - | 4.258 |
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| spvar | −29.332 | 64.664 | 0.253 | - | - | 0.004 | - | - | - | - | 6.066 |
| exvar | −33.951 | 73.902 | 0.055 | - | - | 0.018 | - | - | - | - | 15.3 |
| bothvar | −29.323 | 66.646 | 0.251 | - | - | 0.004 | - | - | - | - | 8.048 |
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The best models for our data is either DDL or yule-3-rates, which are highlighted in bold text and with an asterisk (*). Both models, nonetheless, predict a decreasing in diversification rates through time. Excluding the Cuban clade resulted in DDL, yule-2 or yule-3-rates as the main processes for the diversification of Hispaniolan lineages. LH: the best recovered log-likelihood, r : net diversification rate at time i (λi - μi), a: extinction fraction (μi / λi), X: parameter controlling the magnitude of rates (only in DDX), k: parameter analogous to species “carrying capacity” (only in DDL), t_shifti: diversification shift at time i. The diversification models are pure-birth (pb), birth-death (bd), density-dependent speciation rate model following exponential (ddx) or logistic variants (ddl), exponential decline of speciation with constant extinction (spvar), exponential increase of extinction with constant speciation (exvar), speciation and extinction changes through time (bothvar), and pure birth models with n shifts in speciation (yule-n-rate).
Diversification dynamics of as reconstructed by the R package
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| CR0 | constant λ and μ (birth-death) | 0.07 | 0 | - | - | - | - | - | −124.437 | 0.00 | 0.08 | 0 | - | - | - | - | - | −123.853 | 0.00 |
| CR1 | λ declining as div-dep. No μ (DDL) | 0.175 | - | 40.119 | - | - | - | - | −118.715 | 0.03 | - | - | - | - | - | - | - | - | - |
| CR2 | div-dep with μ (DDL + E) depend in λ | 0.163 | 0 | 43.055 | - | - | - | - | −118.926 | 0.01 | 0.163 | 0 | 54.745 | - | - | - | - | −118.774 | 0.02 |
| SR0 | Yule-2-rate | 0.122 | - | 36.641 | 0.3 | - | K0 | 13.567 | −116.243 | 0.12 | 0.122 | - | 45.321 | 0.298 | - | K1 | 13.567 | −116.487 | 0.16 |
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| SR2 | shift in K and μ | 0.306 | 0 | 13.13 | λ0 | 0 | 36.617 | 13.567 | −113.878 | 0.18 | 0.3 | 0.006 | 14.342 | λ0 | 0 | 45.355 | 13.567 | −114.369 | 0.18 |
| SR3 | shift in K and λ | 0.322 | 0 | 13.025 | 0.298 | μ0 | 36.713 | 13.567 | −113.863 | 0.18 | 0.289 | 0 | 14.507 | 0.298 | μ0 | 45.414 | 13.567 | −114.382 | 0.17 |
| KI1 | shift in K in subclade | 0.133 | 0 | 27.172 | λ0 | μ0 | Inf. | 13.567 | −118.634 | 0.00 | 0.139 | 0 | 37.103 | λ0 | μ0 | Inf. | 13.567 | −121.355 | 0.00 |
| KI2 | shift in K and μ in subclade | 0.133 | 0 | 27.159 | λ0 | 0 | Inf. | 13.567 | −118.651 | 0.00 | 0.139 | 0 | 36.965 | λ0 | 0 | Inf. | 13.567 | −121.371 | 0.00 |
| KI3 | shift in K and λ in subclade | 0.164 | 0 | 25.591 | 0.115 | μ0 | Inf. | 13.567 | −118.319 | 0.00 | 0.17 | 0 | 34.419 | 0.114 | μ0 | Inf. | 13.567 | −120.853 | 0.00 |
| KI4 | shift in K, λ and μ in subclade | 0.162 | 0 | 25.779 | 0.111 | 0 | Inf. | 13.567 | −118.302 | 0.00 | 0.17 | 0 | 34.434 | 0.114 | 0 | Inf. | 13.567 | −120.852 | 0.00 |
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| CR0 | constant λ and μ (birth-death) | 0.056 | 0 | - | - | - | - | - | −85.5 | 0.00 | 0.066 | 0 | - | - | - | - | - | −84.936 | 0.00 |
| CR1 | λ declining as div-dep. No μ (DDL) | 0.186 | - | 24.646 | - | - | - | - | −78.905 | 0.19 | - | - | - | - | - | - | - | - | - |
| CR2 | div-dep with μ (DDL + E) depend in λ | 0.165 | 0 | 26.665 | - | - | - | - | −80.231 | 0.02 | 0.166 | 0 | 36.387 | - | - | - | - | −79.968 | 0.04 |
| SR0 | Yule-2-rate | 0.141 | - | 24 | 0.335 | - | K0 | 12.843 | −77.021 | 0.17 | 0.141 | - | 32 | 0.347 | - | K1 | 12.843 | −77.219 | 0.20 |
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| SR2 | shift in K and μ | 0.318 | 0.001 | 11.964 | λ0 | 0 | 24 | 14.352 | −75.219 | 0.14 | 0.327 | 0 | 15.593 | λ0 | 0 | 32.023 | 12.844 | −75.427 | 0.16 |
| SR3 | shift in K and λ | 0.333 | 0 | 12.98 | 0.245 | μ0 | 24.135 | 12.843 | −75.09 | 0.16 | 0.295 | 0.001 | 15.743 | 0.355 | μ0 | 31.948 | 12.843 | −75.372 | 0.17 |
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| CR0 | constant λ and μ (birth-death) | 0.09 | 0 | - | - | - | - | - | −40.903 | 0.01 | - | - | - | - | - | - | - | - | - |
| CR1 | λ declining as div-dep. No μ (DDL) | 0.27 | - | 14.568 | - | - | - | - | −38.31 | 0.14 | - | - | - | - | - | - | - | - | - |
| CR2 | div-dep with μ (DDL + E) depend in λ | 0.219 | 0 | 17.498 | - | - | - | - | −39.235 | 0.02 | - | - | - | - | - | - | - | - | - |
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| SR1 | shift in K | 0.502 | 0.012 | 2.323 | λ0 | μ0 | 13.644 | 11.894 | −35.377 | 0.13 | - | - | - | - | - | - | - | - | - |
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| SR3 | shift in K and λ | 0.162 | 0.009 | 1.884 | 0.466 | μ0 | 13.718 | 13.573 | −34.287 | 0.15 | - | - | - | - | - | - | - | - | - |
The best models for each type of analyses, which include extinction and diversity-dependent processes, are highlighted in bold text and with an asterisk (*). λ is speciation rate, μ is extinction rate, K is species “carrying capacity” or a parameter analogous to it only in DDL. The estimated parameters to the right were calculated accounting missing taxa (8 species). The DDL model is not able to incorporate missing taxa whereas the Cuban clade in this study included all described species. A shift in K is recovered as the best explanation for the diversification patterns of Calisto and the Hispaniolan lineages. Yule-2-rate or a shift in K and μ are the best models to explain the diversification of the Cuban clade alone.