Abstract

Population time series analysis is an integral part of conservation biology in the current context of global changes. To quantify changes in population size, wildlife counts only provide estimates because of various sources of error. When unaccounted for, such errors can obscure important ecological patterns and reduce confidence in the derived trend. In the case of highly gregarious species, which are common in the animal kingdom, the estimation of group size is an important potential bias, which is characterized by high variance among observers. In this context, it is crucial to quantify the impact of observer changes, inherent to population monitoring, on i) the minimum length of population time series required to detect significant trends and ii) the accuracy (bias and precision) of the trend estimate.We acquired group size estimation error data by an experimental protocol where 24 experienced observers conducted counting simulation tests on group sizes. We used this empirical data to simulate observations over 25 years of a declining population distributed over 100 sites. Five scenarios of changes in observer identity over time and sites were tested for each of three simulated trends (true population size evolving according to deterministic models parameterized with declines of 1.1%, 3.9% or 7.4% per year that justify respectively a “declining,” “vulnerable” or “endangered” population under IUCN criteria).We found that under realistic field conditions observers detected the accurate value of the population trend in only 1.3% of the cases. Our results also show that trend estimates are similar if many observers are spatially distributed among the different sites, or if one single observer counts all sites. However, successive changes in observer identity over time lead to a clear decrease in the ability to reliably estimate a given population trend, and an increase in the number of years of monitoring required to adequately detect the trend.Minimizing temporal changes of observers improve the quality of count data and help taking appropriate management decisions and setting conservation priorities. The same occurs when increasing the number of observers spread over 100 sites. If the population surveyed is composed of few sites, then it is preferable to perform the survey by one observer. In this context, it is important to reconsider how we use estimated population trend values and potentially to scale our decisions according to the direction and duration of estimated trends, instead of setting too precise threshold values before action.

Highlights

  • Conservationists and stakeholders often focus on population dynamics to quantify the scale and significance of ecological and human impacts on wildlife

  • Our results show that trend estimates are similar if many observers are spatially distributed among the different sites, or if one single observer counts all sites

  • We evaluated the effect of observer change on the accuracy of the trend estimate given the error in estimating group size, with the hypothesis that observer changes reduce confidence in trend estimates

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Summary

| INTRODUCTION

Conservationists and stakeholders often focus on population dynamics to quantify the scale and significance of ecological and human impacts on wildlife. Population size in year t + 1 depends on population size in year t, and the population growth rate remains constant over the entire monitoring period, representing a population evolving in a constant environment This is an obvious simplification of reality, but not a problem for the present study, which aims at measuring the relative impact of scenarios of changes in observers on Tmin required to detect significant trends in abundance, and the accuracy of the trend estimates. For scenarios O1 T1, initial mean values of NRMSD were between 0.01 and 0.025 for each of the trends and increased up to 25 years of monitoring to reach mean values between 0.02 and 0.08 (Figure S3) In this scenario, the increase of NRMSD over the time (Figure 7, O1 T1) reflected the increasing residual variance induced by variations in the counting abilities of the 24 experienced observers (values of random noise extracted from the observer specific loess regressions, see Method section 3). When observers’ identity changed spatially (scenarios O24 T1, O24 T5, O24 T25), the temporal changes did not influence the NRMSD mean values, regardless of the trend value (Figure S4)

Findings
| DISCUSSION
| CONCLUSIONS
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