| Literature DB >> 27078636 |
Carolyn R Hodges-Simeon1, Katherine N Hanson Sobraske2, Theodore Samore1, Michael Gurven2, Steven J C Gaulin2.
Abstract
Facial width-to-height ratio (fWHR) has been proposed as a sexually dimorphic signal in humans that develops under the influence of pubertal testosterone (T); however, no studies have examined the association between fWHR and T during the phase in which facial growth is canalized--adolescence. In a sample of adolescent Tsimane males, we evaluate the relationship between T, known T-derived traits (i.e. strength and voice pitch), and craniofacial measurements. If fWHR variation derives from T's effect on craniofacial growth during adolescence, several predictions should be supported: 1) fWHR should increase with age as T increases, 2) fWHR should reflect adolescent T (rather than adult T per se), 3) fWHR should exhibit velocity changes during adolescence in parallel with the pubertal spurt in T, 4) fWHR should correlate with T after controlling for age and other potential confounds, and 5) fWHR should show strong associations with other T-derived traits. Only prediction 4 was observed. Additionally, we examined three alternative facial masculinity ratios: facial width/lower face height, cheekbone prominence, and facial width/full face height. In contrast to fWHR, all three alternative measures show a strong age-related trend and are associated with both T and T-dependent traits. Overall, our results question the status of fWHR as a sexually-selected signal of pubertal T and T-linked traits.Entities:
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Year: 2016 PMID: 27078636 PMCID: PMC4831733 DOI: 10.1371/journal.pone.0153083
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Zero-order (upper right triangle), and partial correlations controlling for age (lower left triangle).
| fWHR | fWHR-lower | Cheek-bone Prom-inence | Lower/ Full Face Ratio | Age | T | Adiposity | Strength | Height | Voice Pitch | |
|---|---|---|---|---|---|---|---|---|---|---|
| fWHR | - | .44 | -.08 | -.04 | -.03 | .13 | .18 | .04 | .04 | -.12 |
| fWHR-lower | .50 | - | .59 | -.63 | -.55 | -.52 | -.22 | -.63 | -.61 | .54 |
| Cheekbone Prominence | -.09 | .52 | - | -.41 | -.33 | -.31 | -.25 | -.38 | -.38 | .31 |
| Lower/Full Face Ratio | -.03 | -.43 | -.27 | - | .64 | .57 | .40 | .67 | .69 | -.57 |
| Age | - | - | - | - | - | .82 | .26 | .86 | .86 | -.78 |
| Testosterone | .28 | -.13 | -.06 | .09 | - | - | .26 | .86 | .86 | -.76 |
| Adiposity | .20 | -.09 | -.19 | .32 | - | .33 | - | .43 | .39 | -.30 |
| Strength | .12 | -.36 | -.18 | .32 | - | .54 | .42 | - | .95 | -.84 |
| Height | .14 | -.32 | -.19 | .36 | - | .53 | .34 | .82 | - | -.83 |
| Voice pitch | -.24 | .20 | .08 | -.17 | - | -.36 | -.19 | -.52 | -.50 | - |
| Mean | 1.67 | 1.29 | 1.25 | 0.59 | 13.84 | 50.16 | 18.96 | - | 146.50 | 219.27 |
| Standard deviation | 0.08 | 0.07 | 0.09 | 0.03 | 3.48 | 38.16 | 6.44 | - | 15.93 | 50.16 |
Note. fWHR: facial width-to-height ratio, i.e. facial width/mid-face height; fWHR-lower: facial width/lower face height; lower/full face height: the ratio of the lower face height to the full face height; T: testosterone.
†≤0.10
*p<0.05
**p<0.01
***p<0.001.
Fig 1Facial landmarks used to derive facial masculinity ratios.
Fig 2Facial masculinity ratios (a/b) by age, testosterone, and strength.
Fig 3Lines of best fit for testosterone, strength, voice pitch, height and fWHR Note.
Testosterone, strength, voice pitch, and height were best fit using non-linear sigmoidal models (see [47] for data on voice pitch and height). A linear model best described the data for fWHR.
Multiple regression models predicting facial masculinity ratios.
| Outcome variables | ||||
|---|---|---|---|---|
| Predictors | fWHR | fWHR-lower | Cheekbone prominence | Lower/full face ratio |
| Testosterone | 0.43 (1.76 | 0.07 (0.34) | 0.11 (0.46) | -0.24 (-1.36) |
| Adiposity | 0.14 (1.05) | 0.01 (0.09) | -0.15 (-1.19) | 0.20 (2.11 |
| Height | -0.05 (-0.17) | -0.58 (-2.59 | -0.33 (-1.24) | 0.59 (2.94 |
| Age | -0.40 (-1.66 | -0.11 (-0.57) | -0.09 (-0.39) | 0.27 (1.55) |
Note. Values represent standardized Betas (and standard errors in parentheses) from four separate multiple regression models. Predictors remain constant across all models, whereas the outcome variables differ.
a: F(4,73) = 1.77, p = 0.14. R = 0.31, Rsq = 0.09.
b: F(4,75) = 11.09, p < .001. R = 0.62, Rsq = 0.39.
c: F(4,75) = 3.22, p < .05. R = 0.39, Rsq = 0.15.
d: F(4,75) = 19.02, p < .001. R = 0.72, Rsq = 0.52.
†≤0.10
*p<0.05
**p<0.01.