| Literature DB >> 32433700 |
Braulio A Assis1, Benjamin J M Jarrett2, Gabe Koscky3, Tracy Langkilde1, Julian D Avery4.
Abstract
Conspicuous coloration is an important subject in social communication and animal behavior, and it can provide valuable insight into the role of visual signals in social selection. However, animal coloration can be plastic and affected by abiotic factors such as temperature, making its quantification problematic. In such cases, careful consideration is required so that metric choices are consistent across environments and least sensitive to abiotic factors. A detailed assessment of plastic trait in response to environmental conditions could help identify more robust methods for quantifying color. Temperature affects sexual ornamentation of eastern fence lizards, Sceloporus undulatus, with ventral coloration shifting from green to blue hues as temperatures rise, making the calculation of saturation (color purity) difficult under conditions where temperatures vary. We aimed to characterize how abiotic factors influence phenotypic expression and to identify a metric for quantifying animal color that is either independent from temperature (ideally) or best conserves individual's ranks. We compared the rates of change in saturation across two temperature treatments using seven metrics: three that are based on fixed spectral ranges (with two of them designed by us specifically for this system) and three that track the expressed hue (with one of them designed by us to circumvent spurious results in unornamented individuals). We also applied a lizard visual sensitivity model to understand how temperature-induced color changes may be perceived by conspecifics. We show that the rate of change in saturation between two temperatures is inconsistent across individuals, increasing at a higher rate in individuals with higher baseline saturation at lower temperatures. In addition, the relative color rank of individuals in a population varies with the temperature standardized by the investigator, but more so for some metrics than others. While we were unable to completely eliminate the effect of temperature, current tools for quantifying color allowed us to use spectral data to estimate saturation in a variety of ways and to largely preserve saturation ranks of individuals across temperatures while avoiding erroneous color scores. We describe our approaches and suggest best-practices for quantifying and interpreting color, particularly in cases where color changes in response to environmental factors.Entities:
Year: 2020 PMID: 32433700 PMCID: PMC7239470 DOI: 10.1371/journal.pone.0233221
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Two male lizards (top and bottom) at ~23°C (left panels) and ~33°C (right panels).
Summary of saturation metrics.
Metrics in bold are not generated by pavo automatically and required changes in the code (available at http://github.com/braulioassis/pavo).
| Metric | Description | Formula | |
|---|---|---|---|
| Fixed | "Blue" range of the spectrum, 400 to 510 nm | ||
| "Turquoise" range of the spectrum, 450 to 550 nm | |||
| Full range from "blue" to "green", 400 to 600 nm | |||
| Flexible | On the range of peak reflectance ± 50 nm | ||
| Same as S3, but not centered beyond 600 nm | |||
| Difference between maximal and minimal reflectance |
All metrics are calculated in relation to total reflectance from 300 to 700 nm. λ: wavelength; R: percent reflectance at a given λ; λ: λ of maximal R. The sum of the reflectances over a range [λ1, λ2] is the equivalent of the area under the curve for that range, which can be expressed as the integral .
Fig 2Spectrum profiles (% reflectance) of throat badges representative of our sample.
Hue (H1) is equal to the wavelength of maximal reflectance. Saturation is calculated as reflectance at a defined range in relation to reflectance at the “full” range (established as 300–700 nm in our study). A. male individual at ~23°C; B. same individual as in ‘A’, but at ~33°C; C. weakly ornamented female, with greatest reflection at wavelengths corresponding to background coloration.
Mean (± standard deviation) receptor excitation for the four cone types for males and females across the two temperature treatments.
| Sex | Treatment | U | S | M | L |
|---|---|---|---|---|---|
| F | Cold | 0.195 ± 0.012 | 0.253 ± 0.006 | 0.259 ± 0.005 | 0.292 ± 0.011 |
| F | Warm | 0.164 ± 0.013 | 0.268 ± 0.009 | 0.284 ± 0.008 | 0.284 ± 0.016 |
| M | Cold | 0.118 ± 0.027 | 0.266 ± 0.009 | 0.284 ± 0.011 | 0.331 ± 0.025 |
| M | Warm | 0.061 ± 0.043 | 0.334 ± 0.032 | 0.353 ± 0.029 | 0.252 ± 0.030 |
F: females, n = 15; M: males, n = 17; Cold: 22.9 ± 0.24°C; Warm: 32.9 ± 1.4°C; U: 359 nm; S: 459 nm; M: 481 nm, L: 558 nm.
Fig 3Tetrahedral color spaces observed from above the UV vertex indicating cone excitation for all individuals across two environments.
A: cold treatment, 22.9 ± 0.24°C; B: warm treatment, 32.9 ± 1.4°C; S: small cone type (peak sensitivity at 459 nm); M: medium cone type (peak sensitivity at 481 nm); L: long cone type (peak sensitivity at 558 nm).
Results from all statistical tests for seven saturation metrics (Table 1).
If model 1 and model 2 are significantly different, it indicates that the sexes have different reactions norms. If model 3 and model 4 are significantly different, it means that individuals differ in their slopes. If model 4 and 5 are significantly different it means that the correlation between an individual’s slope and intercept is also significant. The slope-intercept correlation is the estimated correlation between an individual’s intercept and the slope of their reaction norm, with 95% confidence intervals.
| Metric | Sex | Comparison of model 1 and model 2 | Comparison of model 3 and model 4 | Comparison of model 4 and model 5 | Slope-intercept correlation | Spearman rank correlation |
|---|---|---|---|---|---|---|
| M | χ22 = 71.42, P < 0.001 | χ21 = 16.19, P < 0.001 | 0.85 [0.60, 0.98] | S = 514, P = 0.36, ρ = 0.244 | ||
| F | χ21 = 20.48, P < 0.001 | χ22 = 71.10, P < 0.001 | χ21 = 8.53, P = 0.003 | 0.69 [0.18, 0.91] | S = 468, P = 0.56, ρ = 0.164 | |
| M | χ22 = 53.00, P < 0.001 | χ21 = 9.55, P = 0.002 | 0.73 [0.33, 0.95] | S = 420, P = 0.14, ρ = 0.38 | ||
| F | χ21 = 15.04, P < 0.001 | χ22 = 101.03, P < 0.001 | χ21 = 14.40, P < 0.001 | 0.82 [0.47, 0.96] | S = 616, P = 0.72, ρ = - 0.1 | |
| M | χ22 = 33.97, P < 0.001 | χ21 = 10.80, P = 0.001 | 0.79 [0.39, 1.00] | S = 306, P = 0.03, ρ = 0.55 | ||
| F | χ21 = 10.93, P < 0.001 | χ22 = 57.56, P < 0.001 | χ21 = 5.77, P = 0.016 | 0.61 [0.11, 0.89] | S = 366, P = 0.21, ρ = 0.35 | |
| M | χ22 = 44.52, P < 0.001 | χ21 = 23.82, P < 0.001 | 0.99 [0.85, 1.00] | S = 168, P < 0.01, ρ = 0.75 | ||
| F | χ21 = 16.36, P < 0.001 | χ22 = 17.20, P < 0.001 | χ21 = 6.95, P = 0.008 | -0.82 [-1.00, -0.22] | S = 404, P = 0.31, ρ = 0.28 | |
| M | χ22 = 44.58, P < 0.001 | χ21 = 23.79, P < 0.001 | 0.99 [0.85, 1.00] | S = 168, P < 0.01, ρ = 0.75 | ||
| F | χ21 = 30.72, P < 0.001 | χ22 = 29.47, P < 0.001 | χ21 = 2.57, P = 0.11 | 0.43 [-0.09, 0.83] | S = 260, P = 0.04, ρ = 0.54 | |
| M | χ22 = 39.04, P < 0.001 | χ21 = 21.27, P < 0.001 | 1.00 [0.82, 1.00] | S = 186, P < 0.02, ρ = 0.73 | ||
| F | χ21 = 22.99, P < 0.001 | χ22 = 58.61, P < 0.001 | χ21 = 4.14, P = 0.04 | 0.53 [0.01, 0.86] | S = 566, P = 0.97, ρ = - 0.01 | |
| Visual model | M | χ22 = 29.78, P < 0.001 | χ21 = 9.26, P = 0.002 | 0.75 [0.35, 0.99] | S = 208, P = 0.04, ρ = 0.69 | |
| F | χ21 = 11.45, P < 0.001 | χ22 = 36.14, P < 0.001 | χ21 = 1.17, P = 0.28 | 0.30 [-0.31, 0.76] | S = 218, P = 0.02, ρ = 0.61 |
Fig 4Reaction norms for saturation from six spectral ranges measured at two temperature treatments.
Male lizards are represented as triangles, and females as circles. Metrics are summarized in Table 1. All metrics were calculated in relation to total reflectance over the 300–700 nm spectral range.
Fig 5Spearman correlation scores of males and females between two temperature treatments and calculated using seven saturation metrics.
The first three metrics are calculated from fixed spectral ranges, whereas the following three use spectral ranges that track the expressed hue. Visual model corresponds to saturation values irrespective of hue and based on visual sensitivity parameters established for Crotaphytus dickersonae. For ornamented males, scores are identical between S3Sc (a custom metric) and the standard S3 metric generated by pavo [48]. When females are included, some of which are weakly ornamented, S3Sc provides the highest correlation across the two temperatures.