| Literature DB >> 23170217 |
Julie M Allen1, Michael M Miyamoto, Chieh-Hsi Wu, Tamar E Carter, Judit Ungvari-Martin, Kristin Magrini, Colin A Chapman.
Abstract
Red colobus monkeys, due to their sensitivity to environmental change, are indicator species of the overall health of their tropical rainforest habitats. As a result of habitat loss and overhunting, they are among the most endangered primates in the world, with very few viable populations remaining. Traditionally, extant indicator species have been used to signify the conditions of their current habitats, but they have also been employed to track past environmental conditions by detecting previous population fluctuations. Kibale National Park (KNP) in Uganda harbors the only remaining unthreatened large population of red colobus. We used microsatellite DNA to evaluate the historical demography of these red colobus and, therefore, the long-term stability of their habitat. We find that the red colobus population throughout KNP has been stable for at least ∼40,000 years. We interpret this result as evidence of long-term forest stability because a change in the available habitat or population movement would have elicited a corresponding change in population size. We conclude that the forest of what is now Kibale National Park may have served as a Late Pleistocene refuge for many East African species.Entities:
Keywords: Coalescent theory; conservation biology; historical demography; microsatellites; red colobus
Year: 2012 PMID: 23170217 PMCID: PMC3501634 DOI: 10.1002/ece3.395
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Red colobus monkey, Procolobus [Piliocolobus] rufomitratus, from Kibale National Park, Uganda.
Figure 2(a) Distribution of red colobus across north central Africa (black shading; Ting 2008), with the red star highlighting Kibale National Park (KNP). (b) Uganda with the location of KNP in red. (c) KNP and the locations of the six groups on the days of their sampling along with their sample sizes (modified from a map by A. Jacob).
Standard statistics for the 10 microsatellite loci of the 85 red colobus (Procolobus [Piliocolobus] rufomitratus) from Kibale National Park in Uganda
| Locus | ||||||
|---|---|---|---|---|---|---|
| 84 | 6 | 4.25 | 0.76 | 0.77 | 0.01 | |
| 82 | 9 | 6.31 | 0.76 | 0.85 | 0.11 | |
| 84 | 10 | 6.57 | 0.91 | 0.85 | −0.06 | |
| 78 | 9 | 4.88 | 0.69 | 0.8 | 0.14 | |
| 79 | 7 | 5.08 | 0.79 | 0.81 | 0.03 | |
| 82 | 4 | 1.91 | 0.54 | 0.48 | −0.12 | |
| 85 | 3 | 2.07 | 0.55 | 0.52 | −0.06 | |
| 85 | 14 | 6.12 | 0.74 | 0.84 | 0.12 | |
| 85 | 7 | 2.39 | 0.55 | 0.59 | 0.06 | |
| 82 | 8 | 3.62 | 0.67 | 0.73 | 0.08 | |
| (78–85) | (3–14) | (1.91–6.57) | (0.54–0.91) | (0.48–0.85) | (−0.017–0.082) |
Locus nomenclature follows that of the human genome.
Standard statistics include: (N): number of genotyped individuals per locus, (n) observed number of alleles, (n) effective number of alleles, (H) observed heterozygosity, (H) expected heterozygosity, and (F) Wright's F.
This locus is the only one that deviates significantly from Hardy–Weinberg expectations after Bonferroni correction.
The average for F corresponds to its weighted mean and 95% bootstrap confidence interval across loci. The averages for the other statistics refer to their arithmetic means and ranges.
F estimates (means and 95% confidence intervals, in parentheses) are 0.10 (0.02–0.17) for Large Mikana and −0.01 (−0.07–0.04) for Small Camp. Thus, total F is not significantly negative for either group with a sample size of >6 individuals. A significantly negative F is indicative of a heterozygote excess and may be related to female philopatry (Chesser 1991). However, dispersal in red colobus is female biased (Struhsaker 2010) and so these results are not unexpected. Conversely, the significantly positive F for Large Mikana is indicative of a heterogyzote deficit and may be related to locus-specific underdominant selection (Miyamoto et al., unpubl. manuscript).
Twelve models of microsatellite evolution
| Mutation Model | Ln marginal likelihood (Ln mL) | Ln Bayes factor | Mean coalescent time ( | Model description |
|---|---|---|---|---|
| PU2 | −942.14 | 0 | 98,000 (37,000–176,000) | Proportional-rate, unbiased, two-step |
| EC2 | −946.28 | 4.15 | 105,000 (40,000–183,000) | Equal-rate, constant-bias, two-step |
| EL2 | −950.43 | 8.29 | 121,000 (51,000–212,000) | Equal-rate, linear-bias, two-step |
| PC2 | −951.90 | 9.77 | 114,000 (41,000–214,000) | Proportional-rate, constant-bias, two-step |
| PU1 | −957.99 | 15.86 | 153,000 (61,000–267,000) | Proportional-rate, unbiased, one-step |
| EU2 | −969.63 | 27.50 | 107,000 (42,000–182,000) | Equal-rate, unbiased, two-step |
| PC1 | −980.49 | 38.36 | 163,000 (62,000–286,000) | Proportional-rate, constant-bias, one-step |
| EU1 | −987.95 | 45.81 | 158,000 (69,000–277,000) | Equal-rate, unbiased, one-step |
| EC1 | −992.24 | 50.11 | 154,000 (70,000–257,000) | Equal-rate, constant-bias, one-step |
| PL2 | −997.90 | 55.77 | 129,000 (51,000–235,000) | Proportional-rate, linear-bias, two-step |
| PL1 | −1006.89 | 64.76 | 197,000 (71,000–349,000) | Proportional-rate, linear-bias, one-step |
| EL1 | −1023.05 | 80.92 | 180,000 (76,000–310,000) | Equal-rate, linear-bias, one-step |
All models have been described in Sainudiin et al. (2004), with the exception that we use a simple logistic regression (rather than simple linear regression) to model a directional bias of mutation (C and L below). These 12 models vary (1) according to whether the mutation rate is independent of allele length (E = equal, rate is independent of length and P = proportional, rate is proportional to microsatellite length); (2) according to whether the probability of a contraction is equal to that of an expansion (U = unbiased, equal probabilities for the two, C = constant bias, the probabilities of contraction and expansion are not equal, but remain constant and are independent of allele length, and L = linear bias, unequal probabilities for the two events, which now depend on allele length), and (3) according to whether a mutation can change the length of an allele by more than one repeat (1 = single step, only mutations of a single repeat are allowed and 2 = multi-step, a mutation can change the length of an allele by one or more repeats). Thus, the PU2 model accounts for a microsatellite mutation rate that varies according to allele length, equal rates of contraction and expansion, and mutations of multiple, as well as single, repeats.
The 12 models are listed from best to worst according to their ln mL.
Relative to the best (PU2) model.
95% HPD in parentheses.
The PU2 model receives >98% of the relative probability (i.e., the total marginal likelihood for all 12 models).
Figure 3(Above) Mean ln L (circles) and their standard deviations (vertical lines) for K = 1 to 6 populations as obtained with 10 independent runs per K with STRUCTURE. (Below) Relative probabilities of assigning the 85 individuals of red colobus to six (differently colored) populations. These STRUCTURE results clearly show that little to no support exists for the assignment of the 85 individuals to separate distinct populations.
Figure 4Distribution of log10 r (log10 N/N) summarizing the 36,000 MCMC samples from MSVAR. N represents the past population size and N represents the size of the current population. The upper boundary of our 95% credibility interval overlaps log10 r = 0 as shown by the vertical gray line. This is where N = N, which is indicative of no population size change over time. The log10 r estimates of this histogram support a model of population decline over growth by a ln BF of 20.518 (Storz & Beaumont 2002). Conversely, our study concludes in favor of a constant population given that log10 r = 0 falls within the 95% credibility interval of these estimates.
Figure 5Extended Bayesian Skyline Plots for the 10 microsatellite loci using the PU2 (proportional-length, unbiased, two-step) model (a) and EU1 (equal-rate, unbiased, one-step) model (b). These skyline plots are extended to their mean coalescent times (T) on the right end of the graph. The gray shading corresponds to the 95% HPD around the mean N. PU2 exhibits the best fit to the data, whereas EU1 approximates the SMM (Table 2). Both models (as do the other ten) show similar skyline plots with flat lines that correspond to a stable population size over time coalescing between ∼100,000 and 200,000 years ago.
Figure 6Significant positive correlation between H and average allele length for seven tetranucleotide loci (Spearman Rank Correlation, P = 0.033). The average allele lengths for each locus are weighted by their allele frequencies. This comparison does not include the three dinucleotide loci of the full dataset.