| Literature DB >> 29343863 |
Reeta Sharma1, Benoit Goossens2,3,4,5, Rasmus Heller6, Rita Rasteiro7,8, Nurzhafarina Othman9,10, Michael W Bruford9,11, Lounès Chikhi12,13,14.
Abstract
The origin of the elephant on the island of Borneo remains elusive. Research has suggested two alternative hypotheses: the Bornean elephant stems either from a recent introduction in the 17th century or from an ancient colonization several hundreds of thousands years ago. Lack of elephant fossils has been interpreted as evidence for a very recent introduction, whereas mtDNA divergence from other Asian elephants has been argued to favor an ancient colonization. We investigated the demographic history of Bornean elephants using full-likelihood and approximate Bayesian computation analyses. Our results are at odds with both the recent and ancient colonization hypotheses, and favour a third intermediate scenario. We find that genetic data favour a scenario in which Bornean elephants experienced a bottleneck during the last glacial period, possibly as a consequence of the colonization of Borneo, and from which it has slowly recovered since. Altogether the data support a natural colonization of Bornean elephants at a time when large terrestrial mammals could colonise from the Sunda shelf when sea levels were much lower. Our results are important not only in understanding the unique history of the colonization of Borneo by elephants, but also for their long-term conservation.Entities:
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Year: 2018 PMID: 29343863 PMCID: PMC5772424 DOI: 10.1038/s41598-017-17042-5
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1MSVAR estimates of changes in effective population size, quantification and timing of a population bottleneck in the Bornean elephant population. Note that for illustrative purposes, only the plot for the pooled Bornean elephant samples is shown (population-level results are presented in Figure S1); (a) The log10 ratio of current to ancestral population size (N0/N1). Solid lines (two independent runs) correspond to the exponential population size change model. The dotted black and grey vertical lines corresponds to the absence of population size change, log (N0/N1) = 0 and 95% quantile of the posterior distribution, respectively. The prior distribution is shown for comparison (flat dotted line), (b) Posterior distributions of the current (N0 in thick lines) and ancestral (N1 in dashed lines) effective population size using an exponential model. Different curves correspond to the posterior distribution obtained by independent MCMC runs. Dotted lines correspond to the different priors used for N0 and N1, (c) The posterior distribution of the time since population bottleneck is represented on a logarithmic scale. The different black vertical long dashed lines correspond to recent introduction (RI) and ancient colonization (AC), respectively. There is no evidence of a population bottleneck closer to the period of recent introduction (i.e. 300 years ago). The most extreme 5% and 95% quantile of the posterior distribution are shown as black dotted lines. The prior is shown as dot-dashed line, its median being 100,000 years ago.
Approximate Bayesian computation model choice analysis.
| Tolerance | Simple models | ||||
|---|---|---|---|---|---|
| ID | ED | AC | RI | TI | |
| rejection | |||||
| 0.001 | 0.16 (4.12) | 0.04 (17.04) | 0.70 | 0.08 (8.71) | 0.06 (10.39) |
| 0.01 | 0.22 (2.11) | 0.08 (5.55) | 0.45 | 0.16 (2.86) | 0.09 (5.06) |
| regression | |||||
| 0.001 | 0.03 (29.56) | 0.01 (84.39) | 0.93 | 0.01 (75.71) | 0.05 (19.65) |
| 0.01 | 0.05 (18.14) | 0.004 (247.5) | 0.91 | 0.006 (142.2) | 0.03 (36.44) |
Model comparison of the simple models. Posterior probability values for each model and Bayes factors in brackets (of the best supported model against the respective models) are shown for the rejection and multinomial logistic regression methods and for different values of tolerance. Abbreviations of demographic models: instantaneous decline (ID), exponential decline (ED), ancient colonization (AC), recent introduction from Sulu/Java (RI), two introductions (TI).
Figure 2Demographic models investigated in this study and their posterior probabilities (P). Parameters estimated are indicated in italics (N_Anc: ancestral effective population size, N_Cur: current effective population size, and N_shrink: effective number of individuals at the time of bottleneck). Abbreviations of demographic models: (i) instantaneous decline (ID), (ii) exponential decline (ED), (iii) ancient colonization (AC), (iv) recent introduction from Sulu/Java (RI), and (v) two introductions (TI). Further details in the supporting materials.
Approximate Bayesian computation model choice analysis.
| Tolerance | Simple and structured models | ||||||
|---|---|---|---|---|---|---|---|
| ID | ED | AC | ACS | RI | RIS | TI | |
| rejection | |||||||
| 0.001 | 0.03 (16.68) | 0.01 (40.49) | 0.40 (1.30) | 0.52 | 0.01 (36.00) | 0.001 (363.7) | 0.02 (23.61) |
| 0.01 | 0.13 (3.13) | 0.02 (21.39) | 0.34 (1.21) | 0.41 | 0.04 (11.17) | 0.02 (573.2) | 0.04 (9.67) |
| regression | |||||||
| 0.001 | 0.01 (49.67) | 0.01 (46.90) | 0.41 (1.35) | 0.56 | 0.009 (59.35) | 0.0002 (1297) | 0.02 (35.95) |
| 0.01 | 0.009 (61.04) | 0.007 (81.84) | 0.41 (1.42) | 0.57 | 0.006 (88.92) | 0.0001 (4211) | 0.009 (61.08) |
Model comparison of the simple models including the two structured models. Posterior probability values for each model and bayes factors in brackets (of the best supported model against the respective models) are shown for the rejection and multinomial logistic regression methods and for different values of tolerance. Abbreviations of demographic models: instantaneous decline (ID), exponential decline (ED), ancient colonization (AC), recent introduction from Sulu/Java (RI), two introductions (TI), ancient colonization split (ACS) and recent introduction from Sulu/Java-split (RIS).
Prior and posteriors parameter estimates for AC, RI, ACS and RIS models.
| Parameter | Interpretation | Prior | Posterior | ||||
|---|---|---|---|---|---|---|---|
| type [min,max] | 5% | mean | median | mode | 95% HPD | ||
|
| |||||||
| N_Anc | Ancestral effective population size | loguniform [4,5] | 10,747 | 33,135 | 32,681 | 54,262 | 87,096 |
| N_Cur | Current effective population size | loguniform [2.4,3] | 257 | 485 | 480 | 308 | 969 |
| T_shrink | time of bottleneck | uniform [1000,1500] | 1,018 | 1,220 | 1,207 | 1,242 | 1,463 |
| N_shrink | effective number of individuals introduced | uniform [4,50] | 5 | 28 | 29 | 45 | 49 |
|
| |||||||
| N_Anc | Ancestral effective population size | loguniform [2.4,4] | 602 | 2,032 | 1,971 | 1,128 | 6,918 |
| N_Cur | Current effective population size | loguniform [2.4,3] | 245 | 470 | 448 | 286 | 977 |
| T_shrink | time of bottleneck | uniform [20,70] | 24 | 44 | 46 | 47 | 69 |
| N_shrink | effective number of individuals introduced | uniform [2,50] | 7 | 25 | 23 | 15 | 47 |
|
| |||||||
| N_Anc | Ancestral effective population size | loguniform [4,5] | 10,000 | 30,902 | 31,325 | 31,622 | 89,125 |
| N_Cur | Current effective population size | loguniform [2.4,3] | 251 | 489 | 498 | 295 | 977 |
| T_shrink | time of bottleneck | uniform [1000,1500] | 1,020 | 1,233 | 1,224 | 1,176 | 1,471 |
| N_shrink | effective number of individuals introduced | uniform [8,50] | 9 | 28 | 28 | 23 | 49 |
|
| |||||||
| N_Anc | Ancestral effective population size | loguniform [2.4,4] | 512 | 691 | 660 | 616 | 1,071 |
| N_Cur | Current effective population size | loguniform [2.4,3] | 501 | 812 | 851 | 933 | 977 |
| T_shrink | time of bottleneck | uniform [20,70] | 10 | 61 | 64 | 67 | 69 |
| N_shrink | effective number of individuals introduced | uniform [8,50] | 40 | 32 | 31 | 46 | 50 |
Population size parameters are in units of population effective size (Ne), while time parameters are in units of generations. Mean mutation rate (μ) is same in all the models. The prior values for the mutation rate were 10−5 to 10−3. Note that the posterior estimate values were converted from log to linear scale.
Figure 3Posterior (black solid lines) and prior (dashed grey lines) distributions of demographic parameters for Bornean elephant estimated through ABC analysis and according to the best-fitting model (ancient colonization). Point estimates and 95% credibility intervals for all key parameters obtained through simulations are also given. Note that in (a) and (b) values were converted from log to linear scale. See Fig. 2 and Table 3 for further details on the demographic parameters.