| Literature DB >> 20711451 |
Erik Meijaard1, Alan Welsh, Marc Ancrenaz, Serge Wich, Vincent Nijman, Andrew J Marshall.
Abstract
BACKGROUND: Bornean orangutans (Pongo pygmaeus) currently occur at low densities and seeing a wild one is a rare event. Compared to present low encounter rates of orangutans, it is striking how many orangutan each day historic collectors like Alfred Russel Wallace were able to shoot continuously over weeks or even months. Does that indicate that some 150 years ago encounter rates with orangutans, or their densities, were higher than now? METHODOLOGY/PRINCIPALEntities:
Mesh:
Year: 2010 PMID: 20711451 PMCID: PMC2920314 DOI: 10.1371/journal.pone.0012042
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Expedition size and duration over time.
The relationship between expedition size (measured in the number of people) and year and between expedition duration (measured in log(Days)) and Year. Figure 1a shows the decreasing trend in expedition size over time. The dashed line is the least squares regression line and the solid line is the fit from a robust procedure which excludes the outlying 33 person expedition. The effect of excluding the 33 person expedition is to increase the rate of decrease in expedition size. Figure 1b shows the decreasing trend in expedition duration over time.
Logistic regression model for probability of detecting at least one orang-utan on an expedition.
| Estimate | Std. Error | z value | Pr(>|z|) | |
| Intercept Model 1a | 18.41009 | 16.85967 | 1.092 | 0.27485 |
| Intercept Model 1b | 26.636752 | 17.933663 | 1.485 | 0.13747 |
| Year Model 1a | −0.01174 | 0.00852 | −1.378 | 0.16820 |
| Year Model 1b | −0.015438 | 0.009071 | −1.702 | 0.08879 |
| Person Model 1a | 0.02789 | 0.06676 | 0.418 | 0.67605 |
| Person Model 1b | −0.164621 | 0.125249 | −1.314 | 0.18873 |
| log(Days) Model 1a | 1.92088 | 0.63607 | 3.020 | 0.00253 ** |
| log(Days) Model 1b | 1.965192 | 0.639650 | 3.072 | 0.00212 ** |
Model 1a includes the 33 person expedition. Model 1b excludes 33 person expedition. Year = year in which expedition was conducted. Person = number of people on an expedition. Log(Days) = natural logarithm of duration of expedition in days. Significance code: ‘**’: p<0.01.
Linear regression model for orang-utan abundance on an expedition, conditional on at least one detection.
| Estimate | Std. Error | z value | Pr(>|z|) | |
| Intercept Model 2a | 21.500714 | 5.689382 | 3.779 | 0.000527 *** |
| Intercept Model 2b | 21.487783 | 5.685365 | 3.779 | 0.000513 *** |
| Year Model 2a | −0.011465 | 0.002917 | −3.931 | 0.000337 *** |
| Year Model 2b | −0.011317 | 0.002911 | −3.888 | 0.000372 *** |
| Person Model 2a | 0.028371 | 0.029204 | 0.971 | 0.337299 |
| log(Days) Model 2a | 0.708796 | 0.108887 | 6.509 | 1.02e-07 *** |
| log(Days) Model 2b | 0.677241 | 0.103856 | 6.521 | 8.76e-08 *** |
Model 2a provides full model of non-zero abundance. Model 2b provides model of non-zero abundance, omitting Person. Year = year in which expedition was conducted. Person = number of people on an expedition. Log(Days) = natural logarithm of duration of expedition in days. Residual standard error in Model 2a: 0.97 on 39 degrees of freedom. Residual standard error in Model 2b: 0.9693 on 40 degrees of freedom. Significance code: ‘***’: p<0.001.
Figure 2Changes in daily abundance over time.
The relationship between daily abundance and year conditional on at least one encounter during the expedition, showing the decreasing trend in log daily abundance over time.
Linear regression model for orang-utan abundance on an expedition, conditional on at least one detection setting the coefficient of log(Days) equal to 1.
| Estimate | Std. Error | z value | Pr(>|z|) | |
| Intercept Model 3a | 22.052884 | 6.151321 | 3.585 | 0.000906 *** |
| Intercept Model 3b | 21.80096 | 6.25595 | 3.485 | 0.001187 ** |
| Year1 Model 3a | −0.012431 | 0.003137 | −3.962 | 0.000298 *** |
| Year1 Model 3b | −0.01214 | 0.00319 | −3.807 | 0.000462 *** |
| Person1 Model 3a | 0.048302 | 0.030142 | 1.602 | 0.116922 |
Model 3a provides full model of non-zero abundance. Model 3b provides model of non-zero abundance, omitting Person. Year = year in which expedition was conducted. Person = number of people on an expedition. Log(Days) = natural logarithm of duration of expedition in days. Residual standard error in Model 3a: 1.049 on 40 degrees of freedom. Residual standard error in Model 3b: 1.067 on 41 degrees of freedom. Significance codes: ‘**’: p<0.01; ‘***’: p<0.001.
Figure 3Map of Borneo with locations of surveys.
The location of orangutan surveys conducted before (black symbols) and after (red symbols) large scale deforestation started (with cut-off year 1965), in relation to the upland areas of Borneo (indicated by the grey area in the centre of the island). Location symbols are scaled to daily encounter rates, with smallest symbol representing encounter rate = 0; next size, between 0 and 0.05; next size, between 0.05 and 0.22; and largest symbol, >0.22.