| Literature DB >> 35778455 |
Grace Freeman1,2, Erin Matthews3, Erin Stehr4, Alejandro Acevedo-Gutiérrez4.
Abstract
The complexities of trophic dynamics complicate the management of predator populations. Targeted culling campaigns are one management strategy meant to control predation for the benefit of the prey population. In these campaigns, individual predators are often considered "rogue" based on visitation rates to the site of concern. This definition assumes that all predators impact prey equally. However, individual variability in foraging success may compromise this assumption. To examine this hypothesis, we studied harbor seals preying on adult salmonids during the 2014-2019 fall runs in Whatcom Creek, Bellingham, Washington, USA, and recorded visitation rate and foraging success of individual seals from photographs and field observations. We then used Generalized Linear Mixed-Effects Models to model individual foraging success. Models including harbor seal identity better explained foraging success than models based on visitation rate alone. We concluded that considering intraspecific variability and classifying "rogue individuals" based on foraging success is a more accurate protocol for managing predator populations than relying solely on visitation rate of the predators.Entities:
Mesh:
Year: 2022 PMID: 35778455 PMCID: PMC9249773 DOI: 10.1038/s41598-022-15200-y
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.996
Figure 1Median number of harbor seals present at each observation (right y-axis) and median number of salmonids present per observation relative to month and year (left y-axis). Salmonid medians were calculated as the median of a three-day rolling average corresponding to the day of observation. Error bars represent interquartile range to show spread of the data.
(A) Model results predicting the total number of successful foraging attempts recorded by individual harbor seals relative to number of run visits, number of total visits, and individual ID. The change in AIC value is the difference between the tested model and the model of best fit (as determined by the lowest AIC value). (B) Generalized Linear Mixed-Effects Model (GLMM) output for the final, most parsimonious model describing the total number of successful attempts recorded by an individual harbor seal.
| Models for total successes | Estimation method | df | AIC | ΔAIC | |
|---|---|---|---|---|---|
| Successes ~ Mean Salmon | GLM | 2 | 606.0 | 204.1 | |
| Successes ~ Mean Salmon + Total Visits | GLM | 3 | 502.8 | 101.0 | |
| Successes ~ Mean Salmon + Run Visits | GLM | 3 | 452.9 | 51.0 | |
| Successes ~ Mean Salmon + (1|ID) | GLMM | 3 | 438.9 | 36.9 | |
| Successes ~ Run Years + (1|ID) | GLMM | 3 | 401.9 | 0 | |
CIs represent the 95% confidence interval for the estimate of each parameter in the model. Note that a P value cannot be reliably calculated for random effects in mixed models and thus has been omitted from the table.
Figure 2Estimate of random intercept for each individual seal (n = 170) based on the full model of best fit. The variability in random intercepts for each individual seal illustrates the importance of including ID as a random factor in the model.
Figure 3Total successful foraging events relative to run visits for each individual harbor seal (n = 170). The line represents a Generalized Linear Model (GLM) of successes by run visits with a Poisson distribution (adjusted R2 = 0.36) and 95% confidence interval based on standard error.
Figure 4There is no relationship between the odds of a successful foraging attempt for each individual harbor seal (n = 170 seals) relative to run visits. The line represents a GLM of predicted odds of success by run visits with a binomial distribution based on a visits-only model (R2 = 0.002) with a 95% confidence interval based on standard error.
(A) Model results predicting the odds of success of a single foraging attempt by an individual harbor seal relative to number visits for that seal as well as identity of the seal in question. The change in AIC is the difference between the tested model and the model of best fit (as determined by the lowest AIC value). (B) GLMM model output for the final, most parsimonious model describing odds of success for a given foraging event.
| Models for odds success | Estimation method | df | AIC | ΔAIC | |
|---|---|---|---|---|---|
| Odds Success ~ Salmon | GLM | 2 | 915.2 | 70.1 | |
| Odds Success ~ Salmon + Total Visits | GLM | 3 | 914.3 | 69.2 | |
| Odds Success ~ Salmon + Run Visits | GLM | 3 | 916.7 | 71.6 | |
| Odds Success ~ Salmon + (1|ID) | GLMM | 3 | 877.4 | 32.3 | |
| Odds Success ~ Fishermen + Other Seals + Fishermen: Other Seals + (1|ID) | GLMM | 5 | 845.1 | 0 | |
CIs represent the 95% confidence interval for the estimate of each parameter in the model. Note that a P value cannot be reliably calculated for random effects in mixed models and thus has been omitted from the table.