| Literature DB >> 25970183 |
Thierry Lengagne1, Doris Gomez2, Rémy Josserand1, Yann Voituron1.
Abstract
Recently developed acoustic technologies - like automatic recording units - allow the recording of long sequences in natural environments. These devices are used for biodiversity survey but they could also help researchers to estimate global signal variability at various (individual, population, species) scales. While sexually-selected signals are expected to show a low intra-individual variability at relatively short time scale, this variability has never been estimated so far. Yet, measuring signal variability in controlled conditions should prove useful to understand sexual selection processes and should help design acoustic sampling schedules and to analyse long call recordings. We here use the overall call production of 36 male treefrogs (Hyla arborea) during one night to evaluate within-individual variability in call dominant frequency and to test the efficiency of different sampling methods at capturing such variability. Our results confirm that using low number of calls underestimates call dominant frequency variation of about 35% in the tree frog and suggest that the assessment of this variability is better by using 2 or 3 short and well-distributed records than by using samples made of consecutive calls. Hence, 3 well-distributed 2-minutes records (beginning, middle and end of the calling period) are sufficient to capture on average all the nightly variability, whereas a sample of 10 000 consecutive calls captures only 86% of it. From a biological point of view, the call dominant frequency variability observed in H. arborea (116Hz on average but up to 470 Hz of variability during the course of the night for one male) challenge about its reliability in mate quality assessment. Automatic acoustic recording units will provide long call sequences in the near future and it will be then possible to confirm such results on large samples recorded in more complex field conditions.Entities:
Mesh:
Year: 2015 PMID: 25970183 PMCID: PMC4430252 DOI: 10.1371/journal.pone.0123828
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Within-male variations in dominant frequency in several anurans.
| Species | Mean DF (Hz) | Mean within-Male CV (%) | sample | reference |
|---|---|---|---|---|
|
| 1233 | 8.3 | from 4 to 68cc | [ |
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| 3426 | 2.86±1.77 | from 3 x 5cc | [ |
|
| 1795 | 1.3 | from 2 to 8cc | [ |
|
| ˷1400 | 1.96±1.38 | from 3 pulses/call from 1 bout | [ |
|
| 2139 | 0.91±0.39 | from 1 to 26 bouts | [ |
|
| 2121 | 2.7±1.6 | from 27 distributed calls | [ |
|
| 3256 | 1.1 | from 2 to 3 calls | [ |
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| 2520 | 2.2 | from 42 to 641 cc (3–14 bouts) | [ |
|
| 2232 | 0.8 | from 5 calls (1 bout) | [ |
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| 6530 | 13.1±2.8 | from 16 to 90 cc | [ |
|
| 898 | 1.92 | from 5 to 10 cc | [ |
|
| 219 | 1.5 | from 19 to 20 cc | [ |
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DF: dominant frequency; cc: consecutive calls
a: call mid-frequency instead of DF
b: weighted average on several values given for different years or different populations
c: fundamental frequency instead of DF
d: mean fundamental frequency on frequency modulated long calls
e: within the same record
f: between different records from different nights
md: median instead of mean
g: between different records
h: about 20 calls/bout; DF determined by averaging spectral properties over a complete bout
i: 3 calls at the start, 3 at the middle and 3 at the end of the bout, on 3 bouts from the start, the middle and the end of the record
Fig 1Mean effect of window size on the CV ratio (estimated CV / total CV); a using method A (sampling consecutive calls), b using method B (sampling one or several temporal window(s)).
Methods B with 3 and 2 drawn windows are respectively refines in c and d by taking into account the number of effective windows (drawn windows containing calls). The proportions of effective windows are shown for these two methods respectively in e and f. The solid lines on a, b, c and d represent perfect estimations of the nightly variability.
Effect of window size on the CV ratio (estimated CV / total CV) using the different sampling methods.
| Intercept | Log (window size) | ||||
|---|---|---|---|---|---|
| fixed effect | Random effect | fixed effect | Random effect | ||
| Windows (eff.) | estimate ± se | sd | estimate ± se | sd | |
| Method A | 1 (1) | 0.492 ± 0.034 | 0.207 | 0.040 ± 0.005 | 0.029 |
| Method B | 1 (0 or 1) | 0.013 ± 0.056 | 0.337 | 0.079 ± 0.009 | 0.054 |
| 2 (from 0 to 2) | 0.336 ± 0.083 | 0.499 | 0.078 ± 0.012 | 0.069 | |
| 2 (2) | 0.832 ± 0.053 | 0.311 | 0.019 ± 0.009 | 0.052 | |
| 2 (1) | 0.471 ± 0.057 | 0.327 | 0.051 ± 0.011 | 0.061 | |
| 3 (from 0 to 3) | 0.639 ± 0.053 | 0.315 | 0.047 ± 0.008 | 0.047 | |
| 3 (3) | 1.048 ± 0.060 | 0.347 | -0.004 ± 0.008 | 0.047 | |
| 3 (2) | 0.829 ± 0.044 | 0.258 | 0.018 ± 0.006 | 0.034 | |
| 3 (1) | 0.546 ± 0.081 | 0.351 | 0.025 ± 0.016 | 0.061 | |
Individual is here considered as a random factor acting both on the intercept and the slope. For method A, windows size is considered in consecutive calls whereas for methods B, it is considered in seconds. Eff. = effective windows;
*: p<0.05;
**: p<0.01;
***:p<0.001