| Literature DB >> 24626221 |
Abstract
Multiple evolutionary phenomena require individual animals to assess conspecifics based on behaviors, morphology, or both. Both behavior and morphology can provide information about individuals and are often used as signals to convey information about quality, motivation, or energetic output. In certain cases, conspecific receivers of this information must rank these signaling individuals based on specific traits. The efficacy of information transfer associated within a signal is likely related to the type of trait used to signal, though few studies have investigated the relative effectiveness of contrasting signaling systems. I present a set of models that represent a large portion of signaling systems and compare them in terms of the ability of receivers to rank signalers accurately. Receivers more accurately assess signalers if the signalers use traits that do not require non-food resources; similarly, receivers more accurately ranked signalers if all the signalers could be observed simultaneously, similar to leks. Surprisingly, I also found that receivers are only slightly better at ranking signaler effort if the effort results in a cumulative structure. This series of findings suggests that receivers may attend to specific traits because the traits provide more information relative to others; and similarly, these results may explain the preponderance of morphological and behavioral display signals.Entities:
Mesh:
Year: 2014 PMID: 24626221 PMCID: PMC3953539 DOI: 10.1371/journal.pone.0091725
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Conceptual design of the model builds.
| Signaler | Receiver | Items Needed for Display? | Example |
| Collection of items results in cumulative structure. | Can assess all displaying signalers in a single time step. | Yes | Village weavers |
| Items used in display can only be observed in real time. | Can assess all displaying signalers in a single time step. | Yes | (?) |
| Collection of items results in cumulative structure. | Can assess one signaler in one time step. | Yes | Satin bowerbirds2, Wren3, Black Wheatear4, Cichlid5 |
| Items used display can only be observed in real time. | Can assess one signaler in one time step. | Yes | Hangingflies6, other species with nuptial gifts |
| Total effort results in cumulative structure (morphological structures included) | Can assess all displaying signalers in a single time step. | No | Sage grouse morphological features7, other species with leks |
| Effort can only be observed in real time. | Can assess all displaying signalers in a single time step. | No | Pied flycatchers8 |
| Total effort results in cumulative structure or morphology | Can assess one signaler in one time step. | No | Peacock9 trains, various other morphological traits |
| Effort can only be observed in real time. | Can assess one signaler in one time step. | No | Golden-collared manakins10, courtship dances, Cleaner wrasse11 partner monitoring |
In the first column, the results of signaler effort are described and whether the displayer effort results in some structure (morphological or an external structure like a nest) that persists over time. The second column describes whether the receivers can observe the entire effort of a male in a time step or can only observe the effort in the current time step. The third column specifies whether an external item, such as a twig, needs to be found before display. In the final column putative examples of these scenarios are provided. Question marks represent examples where the author could not locate unequivocal examples of this scenario. References and scientific names printed below the table.
Ploceus phillipinus [30], 2Ptilonorhynchus violaceus [12], 3Troglodytes troglodytes [49], 4Oenanthe leucura [14], 5Lamprologus callipterus, 6Bittacus apicalis [70], 7Centrocerus urophasianus [71], 8Ficedula hypoleuca [21], 9Pavo cristatus [72], 10Manacus vitellinus [73], 11Labroides dimidiatus [74].
List of variables and what they represent within the model.
| Visibility | Variable | Description | Numeric Values |
| Global | Time Steps | Count of the number of time steps that have passed | Always initialized to 0 and stopped after step 1440 |
| Neighborhood | The spatial extent that signalers and receivers could perceive food and display items | Initialized to 10 | |
| Energy Threshold | The lowest amount of energy a signaler or receiver could have before having to forage | Initialized to 500 | |
| Signalers | Home Location | Specific site where each signaler returned to for display | Each signaler received a unique home location |
| Location | Current Location | Randomized at initialization | |
| Energy Reserves | Amount of energy the signaler has | Each signaler given a random value between 0 and 1000 at initialization | |
| Display Effort | A cumulative log of the number of time steps a signaler has displayed | Initialized to 0 | |
| ID | A unique integer identifier for each signaler | Between 0–19 depending on the signaler | |
| Receivers | Signaler Values | An array of values corresponding to each signaler and how much the receiver has witnessed a specific signaler display | All values in the array are initialized to 0 |
| Location | Current Location | Randomized at initialization | |
| Food Items | Age | A value that increased with each time step that indicates the age of each food item. | Random values when initialized, set to 0 if born during simulation run |
| Location | Current Location | Randomized at initialization | |
| Display Items | Age | A value that increased with each time step that indicates the age of each food item. | Random values when initialized, set to 0 if born during simulation run |
| Location | Current Location | Randomized at initialization |
The Numeric Value column specifies how these variables were initialized, variables that were manipulated across a spectrum of values during simulations are indicated with a range of values.
General linear model coefficients for predicting Kendall’s W based on certain model characteristics.
| Coefficients | Value | Standard Error | t-value | Effect size (η2 P) | p-value |
| Intercept | 0.72 | 0.009 | 83.07 | na | <0.001 |
| Food Item Production | 3.02 | 0.126 | 24.02 | 0.250 | <0.001 |
| Items Needed for Display | −0.18 | 0.008 | −23.13 | 0.261 | <0.001 |
| Signalers observed Sequentially | −0.14 | 0.008 | −16.89 | 0.295 | <0.001 |
| Observe effort in real time | −0.02 | 0.008 | −2.93 | 0.006 | 0.0034 |
Value represents the coefficient’s value in the predicting Kendall’s W. The effect size was estimated using partial eta2 (SSFactor/SSFactor+SSError).
Figure 1Kendall’s W for the two situations where non-food items are needed for display and not needed for display (open circles and open squares, respectively) across a range of food availability.
The plotted points are the means ±1 s.e.m.
Figure 2The number of lost displaying opportunities for signaling individuals in the model across food item availability and separated by the display item production.
The plotted points for each display item line are the means ±1 s.e.m.
Figure 3Kendall’s W for the two situations where signalers are observed either sequentially or simultaneously (open circles and open squares, respectively) across a range of food availability.
The plotted points are the means ±1 s.e.m.
Figure 4Kendall’s W for the two situations where signalers previous effort can be observed or effort can only be observed in real time (open squares and open circles, respectively) across a range of food availability.
The plotted points are the means ±1 s.e.m.
Figure 5Kendall’s W for multiple display item production rates across a range of food availabilities (see legend).
The plotted points are the means ±1 s.e.m.