| Literature DB >> 20209051 |
Gildas Merceron1, Gilles Escarguel, Jean-Marc Angibault, Hélène Verheyden-Tixier.
Abstract
BACKGROUND: Dental microwear analyses are commonly used to deduce the diet of extinct mammals. Conventional methods rely on the user identifying features within a 2D image. However, recent interdisciplinary research has lead to the development of an advanced methodology that is free of observer error, based on the automated quantification of 3D surfaces by combining confocal microscopy with scale-sensitive fractal analysis. This method has already proved to be very efficient in detecting dietary differences between species. Focusing on a finer, intra-specific scale of analysis, the aim of this study is to test this method's ability to track such differences between individuals from a single population. METHODOLOGY/PRINCIPALEntities:
Mesh:
Year: 2010 PMID: 20209051 PMCID: PMC2832010 DOI: 10.1371/journal.pone.0009542
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Molar microwear textures reflect differences in feeding behaviors between males and females.
The dental microwear texture is captured as a 3D virtual surface on shearing molar facets, here noted with an arrow [42]. Photo-simulations of the microwear surface of two individuals and the corresponding rosette plot of relative lengths taken at 36 different orientations from a male (A; INRA 013) and a female both slaughtered in winter (B; INRA 001). Scale bars: 50 µm.
Summary statistics (m mean and s.e.m. standard error of the mean) of molar microwear parameters for roe deer depending on the sexes and the seasons.
| Asfc | Smc | Hasfc | epLsar | Tfv | ||||||||||
| N | m | s.e.m. | m | s.e.m. | m | s.e.m. | m | s.e.m. | m | s.e.m. | ||||
| Both sexes | all seasons | 78 | 3.988 | 0.390 | 0.530 | 0.276 | 1.317 | 0.097 | 3.748 | 0.200 | 13932.8 | 719.7 | ||
| females | winter | 4 | 1.497 | 0.608 | 0.759 | 0.429 | 0.701 | 0.038 | 5.596 | 0.518 | 12390.9 | 4222.2 | ||
| spring | 6 | 2.508 | 0.453 | 0.170 | 0.020 | 1.555 | 0.208 | 4.400 | 0.516 | 12703.7 | 2788.7 | |||
| summer | 8 | 2.689 | 0.820 | 0.511 | 0.227 | 1.100 | 0.186 | 2.880 | 0.414 | 16671.6 | 2859.6 | |||
| autumn | 11 | 3.930 | 0.835 | 2.133 | 1.947 | 1.828 | 0.496 | 3.745 | 0.474 | 14046.3 | 1510.3 | |||
| males | winter | 10 | 4.368 | 0.855 | 0.201 | 0.028 | 1.309 | 0.138 | 1.949 | 0.289 | 11233.2 | 1940.8 | ||
| spring | 18 | 4.746 | 1.041 | 0.191 | 0.013 | 1.281 | 0.166 | 3.138 | 0.374 | 14557.7 | 1664.8 | |||
| summer | 12 | 4.458 | 0.720 | 0.194 | 0.024 | 1.171 | 0.128 | 4.544 | 0.404 | 14580.1 | 2015.5 | |||
| autumn | 9 | 4.740 | 1.872 | 0.220 | 0.031 | 1.274 | 0.346 | 5.425 | 0.620 | 13751.0 | 969.9 | |||
Asfc: complexity; Smc: scale of maximum complexity; Hasfc: heterogeneity of complexity; epLsar: anisotropy (multiplied by 103); Tfv: total fill volume.
Intra-population multivariate analyses of variances.
| Heteroscedastic variates | Lambda Wilk |
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| Intra-population | Sex | Ø | 0.888 | 1.658 | 5, 66 | 0.157 |
| Intra-population | Season | Ø | 0.808 | 0.977 | 15, 183 | 0.481 |
| Intra-population | Sex*Season | Ø | 0.533 | 3.120 | 15, 183 |
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| Winter sample | males | Ø | 0.233 | 5.259 | 5, 8 |
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| Spring sample | males | Ascf | 0.672 | 1.751 | 5, 18 | 0.174 |
| Summer sample | males | Smc | 0.479 | 3.038 | 5, 14 |
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| Autumn sample | males | Ø | 0.737 | 0.997 | 5, 14 | 0.454 |
| Male sample | seasons | Ø | 0.498 | 2.178 | 15, 114 |
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| Female sample | seasons | Smc | 0.341 | 1.857 | 15, 58 |
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Asfc: complexity; Smc: scale of maximum complexity.
Intra-population univariate analyses of variances.
| Asfc | Smc | Hasfc | epLsar | Tfv | |||||||
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| winter sample |
| 6.35 |
| 4.21 | 0.063 | 6.35 |
| 19.21 |
| 0.07 | 0.790 |
| summer sample |
| 3.57 | 0.075 | 0.01 | 0.911 | 0.28 | 0.602 | 8.51 |
| 0.36 | 0.551 |
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| male sample |
| 0.34 | 0.795 | 0.35 | 0.789 | 0.41 | 0.748 | 10.61 |
| 0.81 | 0.494 |
| female sample |
| 1.49 | 0.24 | 1.54 | 0.227 | 3.09 |
| 4.62 |
| 0.43 | 0.733 |
ANOVAs are conducted only if the MANOVAs results (Table 2) display overall significant differences among groups.
Asfc: complexity; Smc: scale of maximum complexity; Hasfc: heterogeneity of complexity; epLsar: anisotropy (multiplied by 103); Tfv: total fill volume.
Intra-population multicomparison tests.
| Sex | male | male | male | male | female | female | female | female | ||
| Season | winter | spring | summer | autumn | winter | spring | summer | autumn | ||
| male | winter | |||||||||
| male | spring | epLsar | ||||||||
| male | summer |
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| male | autumn |
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| Ø | ||||||
| female | winter |
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| female | spring | Ø |
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| female | summer |
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| epLsar | ||||||
| female | autumn | Ø | epLsar Hasfc | Ø | Ø | |||||
These tests are conducted on variables that significantly vary among groups as shown in Tables 2 and 3. Bold characters mean that the significant differences are supported by both LSD (Least Significant Differences test of Fisher) and HSD (Honest Significant Differences test of Tukey) tests. Otherwise the normal letter is used for variables whose differences are only supported by the LSD test.
Asfc: complexity; Smc: scale of maximum complexity; Hasfc: heterogeneity of complexity; epLsar: anisotropy; Ø: no significant differences.
Figure 2Molar microwear texture and intra-population variations in diet.
The two variables, complexity and anisotropy (mean and standard error of the mean) show significant differences depending on season of death and sex. These results actually mirror the seasonal variations in leaf, fruit and seed availability and the feeding preference differences between males and females due to distinct energy requirements.
Numerical synthetic results of the two-block Partial Least-Squares analysis performed on the complete, “all-season & sex” data set (58 individuals).
| Axis 1 | Axis 2 | Axis 3 | Axis 4 | |||
| Eigenvalues | 0.345 | 0.212 | 0.112 | 0.035 | ||
| % of total covariance | 67.0 | 25.2 | 7.1 | 0.7 | ||
| PLS Loadings | Block 1 | Asfc | 0.551 | −0.427 | −0.319 | −0.498 |
| Smc | 0.005 | 0.002 | 0.445 | 0.379 | ||
| epLsar | 0.700 | −0.083 | 0.568 | 0.163 | ||
| Hasfc | −0.332 | −0.900 | 0.110 | 0.209 | ||
| Tfv2 | 0.331 | −0.016 | −0.604 | 0.734 | ||
| Block 2 | Forbs | 0.068 | −0.177 | 0.968 | −0.162 | |
| Bush shrubs | −0.358 | 0.317 | −0.063 | −0.876 | ||
| Bramble leaves | −0.801 | 0.355 | 0.195 | 0.441 | ||
| Oak acorns | 0.476 | 0.861 | 0.142 | 0.107 |
Block 1: log-transformed dental microwear texture variables; Block 2: clr-transformed stomach contents variables. Percentage of total possible squared covariance: 0.89%.
Stomach contents/microwear texture individual-scale analysis.
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| Wilks' Lambda = | 0.906 | Pillai Trace = | 0.094 |
| df1 | 4 | df1 | 4 |
| df2 | 53 | df2 | 53 |
| F | 1.38 | F | 1.38 |
| p(H0: no difference) | 0.25 | p(H0: no difference) | 0.25 |
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| Wilks' Lambda = | 0.456 | Pillai Trace = | 0.643 |
| df1 | 12 | df1 | 12 |
| df2 | 135.2 | df2 | 159 |
| F | 3.90 | F | 3.62 |
| p(H0: no difference) | 3.9×10−5 | p(H0: no difference) | 8.5×10−5 |
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| Winter | Spring | 0.15 | 0.90 |
| Winter | Summer | 1.6×10−3 | 9.7×10−3 |
| Winter | Autumn | 1.5×10−3 | 8.9×10−3 |
| Spring | Summer | ≥0.17 | 1 |
| Spring | Autumn | 1.8×10−3 | 0.011 |
| Summer | Autumn | 3×10−4 | 1.8×10−3 |
The one-way MANOVA results (A and B) are based on the coordinates of the analyzed individuals in the first two synthetic planes returned by the overall two-block Partial Least-Squares analysis (Table 4). Then, the post hoc inter-season contrast analysis is based on Hotelling's pairwise comparisons (C).