| Literature DB >> 22970316 |
A Randall Hughes1, Kelly Rooker, Meagan Murdock, David L Kimbro.
Abstract
Predators can influence prey abundance and traits by direct consumption, as well as by non-consumptive effects of visual, olfactory, or tactile cues. The strength of these non-consumptive effects (NCEs) can be influenced by a variety of factors, including predator foraging mode, temporal variation in predator cues, and the density of competing prey. Testing the relative importance of these factors for determining NCEs is critical to our understanding of predator-prey interactions in a variety of settings. We addressed this knowledge gap by conducting two mesocosm experiments in a tri-trophic intertidal oyster reef food web. More specifically, we tested how a predatory fish (hardhead catfish, Ariopsis felis) directly influenced their prey (mud crabs, Panopeus spp.) and indirectly affected basal resources (juvenile oysters, Crassostrea virginica), as well as whether these direct and indirect effects changed across a density gradient of competing prey. Per capita crab foraging rates were inversely influenced by crab density, but they were not affected by water-borne predator cues. As a result, direct consumptive effects on prey foraging rates were stronger than non-consumptive effects. In contrast, predator cue and crab density interactively influenced indirect predator effects on oyster mortality in two experiments, with trait-mediated and density-mediated effects of similar magnitude operating to enhance oyster abundance. Consistent differences between a variable predator cue environment and other predator cue treatments (no cue and constant cue) suggests that an understanding of the natural risk environment experienced by prey is critical to testing and interpreting trait-mediated indirect interactions. Further, the prey response to the risk environment may be highly dependent on prey density, particularly in prey populations with strong intra-specific interactions.Entities:
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Year: 2012 PMID: 22970316 PMCID: PMC3436757 DOI: 10.1371/journal.pone.0044839
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1The effects of predator cue and mud crab removal rate on (a) mud crab per capita foraging rate and (b) the number of juvenile oysters consumed during Experiment I.
There was no effect of predator cue on per capita mud crab foraging rates, but we show the predator cue treatments separately for comparison with panel b. Closed squares indicate catfish cue is present at high tide; open circles indicate catfish cue is absent at high tide. Symbols represent means(±SE).
Results of nested linear mixed-effect models for Experiment I.
| Response variable | Model | df | dAIC | Weight |
| Per capita crab foraging rate | Foraging = Intercept + (Trial) | 3 | 8.8 | 0.010 |
|
| 5 | 0.0 | 0.861 | |
| Foraging = Crab culling + Predator cue + (Trial) | 6 | 4.3 | 0.099 | |
| Foraging = Crab culling * Predator cue + (Trial) | 8 | 6.8 | 0.029 | |
| Oyster mortality | Mortality = Intercept + (Trial) | 3 | 9.2 | 0.009 |
| Mortality = Crab culling + (Trial) | 5 | 6.7 | 0.031 | |
| Mortality = Predator cue + (Trial) | 4 | 7.6 | 0.019 | |
| Mortality = Crab culling + Predator cue + (Trial) | 6 | 5.1 | 0.068 | |
|
| 8 | 0.0 | 0.872 | |
| Non-consumptive effect size |
| 3 | 0.0 | 0.948 |
| NCE = Culling treatment + (Trial) | 4 | 5.8 | 0.052 | |
| Consumptive effect size |
| 3 | 0.0 | 0.945 |
| CE = Culling treatment + (Trial) | 4 | 5.7 | 0.055 | |
| Density-mediated indirect interaction |
| 3 | 0.3 | 0.463 |
| DMII = Culling treatment + (Trial) | 4 | 0.00 | 0.537 |
Bold indicates best model. Parentheses denote random effects. dAIC is the difference between the AICc of a particular model compared to the lowest AICc observed. The Akaike weight is calculated as the model likelihood normalized by the sum of all model likelihoods; values close to 1 indicate greater confidence in the selection of a model.
Figure 2Direct and indirect predator effects in Experiment I.
(a) The strength of non-consumptive (NCE) and consumptive (CE) effects on mud crab foraging rates in Experiment I. A negative effect size indicates that crab foraging rates were enhanced by predator cues (NCE) or crab removal (CE). Neither NCEs nor CEs varied by culling treatment (high cull or low cull). Bars represent means(±SE). (b) The strength of trait-mediated indirect interactions (TMII), density-mediated indirect interactions (DMII) and total indirect predator interactions (TII) on oyster abundance in Experiment I. A positive effect size indicates that oyster abundance was enhanced by predator cues (TMII), culling (DMII), or the combination of high culling and predator cues (TII). DMIIs did not vary by culling treatment (high cull or low cull). Bars represent means(±SE).
Figure 3The effects of predator cue and mud crab density on (a) mud crab per capita foraging rate and (b) the number of juvenile oysters consumed during Experiment II.
Closed squares indicate predatory fish cue is present at every high tide; gray squares indicate predator cue is present at every other night-time high tide; open circles indicate predator cue is absent at high tide. Symbols represent means(±SE). For reference, the average mud crab density in Experiment 1 was as follows: high culling = 7.3; low culling = 9.0; no culling = 10.0.
Results of nested linear mixed-effect models for Experiment II.
| Response variable | Model | df | dAIC | Weight |
| Per capita crab foraging rate |
| 3 | 0.0 | 0.900 |
| Foraging = Predator cue | 4 | 17.7 | <0.001 | |
| Foraging = Density + Predator cue | 5 | 4.8 | 0.081 | |
| Foraging = Density * Predator cue | 7 | 7.9 | 0.018 | |
| Oyster mortality | Mortality = 1+ (Day) | 3 | 14.3 | <0.001 |
| Mortality = Density + (Day) | 4 | 5.0 | 0.048 | |
| Mortality = Predator cue + (Day) | 5 | 9.9 | 0.004 | |
| Mortality = Predator cue + Density + (Day) | 6 | 0.9 | 0.365 | |
|
| 8 | 0.0 | 0.582 |
Bold indicates best model. Parentheses denote random effects. dAIC is the difference between the AICc of a particular model compared to the lowest AICc observed. The Akaike weight is calculated as the model likelihood normalized by the sum of all model likelihoods; values close to 1 indicate greater confidence in the selection of a model.