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Wildlife Identification: Methods and Challenges

Examining techniques for identifying animals and the issues faced in wildlife studies.

― 6 min read


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Table of Contents

Identifying individual animals in the wild is essential for understanding wildlife populations. Scientists often use natural markings, such as fur patterns or environmental DNA (EDNA), to keep track of animals. This is important for studying how many animals are in a particular area and how long they survive.

Different studies have used these methods for various species. For example, eDNA has been used to study bears and elephants, while visual patterns have been used for whales, dolphins, and leopards. These techniques allow researchers to gather information about animals without physically capturing or handling them, making it easier to study shy or hard-to-find species.

Challenges in Identification

While using natural tags helps researchers gather data more safely, it comes with challenges. One major issue is the potential for misidentifying animals. When identifying animals using natural features, the chances of making mistakes increase compared to traditional tagging methods. If these mistakes are not accounted for, it can lead to significant overestimations of population sizes.

For instance, some studies found that misidentifications could lead to population estimates that are five times larger than the actual number. To address this issue, researchers have developed various strategies to minimize errors in identification processes.

Improving eDNA Sampling

Researchers have made several suggestions to improve eDNA sampling and reduce misidentification. Strong field methods and careful laboratory techniques are two key areas that need attention. Additionally, software tools have been created to help filter out incorrect data before the analysis stage.

In the case of visual pattern recognition, advancements in technology have aided in identifying individual animals. Computer programs have been developed that match images of animals based on their physical traits. Some methods can even handle images from different angles without requiring a direct match.

Researchers have also proposed methods to adjust for misidentifications in Population Models. They aim to improve accuracy in estimating population sizes by considering possible errors in their counts.

Current Practices

Currently, many researchers filter out samples of low quality, whether they're photos or eDNA samples. However, this can lead to problems when too many samples are discarded. If a significant percentage of the data is removed, there may not be enough remaining to estimate population parameters reliably.

Some studies have reported very low recapture rates, suggesting that many individuals are not being identified consistently. This can be due to large populations or the nature of the species being studied. Accepting a small amount of uncertainty in identification could be a potential solution in these situations.

Modeling Error Rates

It's possible to model error rates in identification, which can help researchers find a balance between inclusion of more samples and maintaining data integrity. In cases where populations are large or the identification process is challenging, keeping lower-quality samples could be necessary.

Some models have been developed to incorporate misidentification into population analysis. However, they often require additional data, which can increase costs. For instance, one model needs genetic samples replicated to estimate the error rate, which may not be feasible in larger studies.

The Latent Multinomial Model (LMM) is one approach that has gained attention. This model allows for error estimation without needing extra information, making it a flexible option for population studies. Still, its performance with low recaptures remains uncertain.

Project Focus

In this study, researchers aim to apply capture-recapture methods to study mosquito larvae using eDNA. They expect to collect very small amounts of eDNA, meaning they may need to discard many samples. They plan to keep more samples of lower quality to improve their data collection without significantly increasing costs.

Using a model that accounts for identification errors will help them utilize as many samples as possible, even if their quality is not optimal. However, they still anticipate having low recapture rates.

Experiment Design

To effectively design their experiment, researchers need to understand how the models work under expected conditions. They will use simulations to identify how the LMM performs with low capture probabilities and how to better use prior information to adjust for any data gaps.

The researchers will describe the multinomial model used for population size estimation and how the LMM addresses misidentifications. They will also extend their approach to account for situations where more complex observations might occur.

Single State Models

In this context, single-state models are used to estimate the size of a population through capture-recapture experiments. Researchers assume that individuals are captured independently over time, leading to various possible tracking histories.

For each capture session, individuals are marked as captured or not. These histories create a range of outcomes that researchers can analyze to estimate population sizes. The likelihood of misidentifications must also be taken into account.

To estimate parameters, researchers may use various techniques that allow for a clearer picture of the population. However, calculating these estimates accurately can be complicated, especially when there are few recaptures.

Bayesian Estimation

To simplify estimation, a Bayesian approach can be applied. This method uses prior knowledge about the parameters involved to create more informed estimates. For example, researchers may assume certain probabilities based on previous studies, helping to guide their current analysis.

If the model is weakly identified, meaning there is little information to guide the estimates, researchers can use informative priors to achieve better results. They will test out different priors to see how they affect their estimates.

Multistate Models

In contrast to single-state models, multistate models allow researchers to track movements between different states. For example, animals may move between different habitats, and researchers can capture data specific to each state.

Detecting where an individual is at different points in time can help estimate population sizes more accurately. Similar to single-state models, Bayesian estimation can also be applied here.

Simulation Analysis

Researchers will use simulation techniques to help design their experiments, especially when low capture rates are expected. Simulations will show how well the LMM performs under different scenarios, allowing for adjustments in real-world applications.

By analyzing parameters like capture rates and recapture sessions, researchers can identify conditions under which the LMM works best.

Conclusion

Using eDNA and natural markings presents both opportunities and challenges for wildlife research. Researchers can gather valuable data without capturing animals, but they must also be vigilant about the potential for misidentification.

By developing improved models and methods to account for errors in identification, scientists can enhance their population size estimates. In particular, approaches like the LMM hold promise for studying hard-to-reach species or large populations.

Future work will need to refine these models to improve their flexibility and reliability, increasing the accuracy of wildlife studies even in challenging conditions.

Original Source

Title: Population size estimation with capture-recapture in presence of individual misidentification and low recapture

Abstract: While non-invasive sampling is more and more commonly used in capture-recapture (CR) experiments, it carries a higher risk of misidentifications than direct observations. As a consequence, one must screen the data to retain only the reliable data before applying a classical CR model. This procedure is unacceptable when too few data would remain. Models able to deal with misidentifications have been proposed but are barely used. Three objectives are pursued in this paper. First, we present the Latent Multinomial Model of Link et al. (2010) where estimates of the model are obtained from a Monte Carlo Markov Chain (MCMC). Second we show the impact of the use of an informative prior over the estimations when the capture rate is low. Finally we extend the model to the multistate paradigm as an example of its flexibility. We showed that, without prior information, with capture rate at 0.2 or lower, parameters of the model are difficult to estimate i.e. either the MCMC does not converge or the estimates are biased. In that case, we show that adding an informative prior on the identification probability solves the identifiability problem of the model and allow for convergence. It also allows for good quality estimates of population size, although when the capture rate is 0.1 it underestimates it of about 10%. A similar approach on the multistate extension show good quality estimates of the population size and transition probabilities with a capture rate of 0.3 or more.

Authors: Rémi Fraysse, Rémi Choquet, Carlo Costantini, Roger Pradel

Last Update: 2023-04-03 00:00:00

Language: English

Source URL: https://arxiv.org/abs/2304.00885

Source PDF: https://arxiv.org/pdf/2304.00885

Licence: https://creativecommons.org/licenses/by/4.0/

Changes: This summary was created with assistance from AI and may have inaccuracies. For accurate information, please refer to the original source documents linked here.

Thank you to arxiv for use of its open access interoperability.

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