Abstract
Despite its value for conservation decision-making, we lack information on population abundances for most species. Because establishing large-scale monitoring schemes is rarely feasible, statistical methods that combine multiple data sources are promising approaches to maximize use of available information. We built a Bayesian hierarchical model that combined different survey data of the endangered Eld’s deer in Shwesettaw Wildlife Sanctuary (SWS) in Myanmar and tested our approach in simulation experiments. We combined spatially-restricted line-transect abundance data with more spatially-extensive camera-trap occupancy data to enable estimation of the total deer abundance. The integrated model comprised an ecological model (common to both survey types, based on the equivalence between cloglog-transformed occurrence probability and log-transformed expected abundance) and separate observation models for each survey type. We estimated that the population size of Eld’s deer in SWS is c. 1519 (1061–2114), suggesting it is the world’s largest wild population. The simulations indicated that the potential benefits of combining data include increased precision and better sampling of the spatial variation in the environment, compared to separate analysis of each survey. Our analytical approach, which integrates the strengths of different survey methods, has widespread application for estimating species’ abundances, especially in information-poor regions of the world.
Highlights
Deer group size was not affected by either habitat or military area
Using the example of the Eld’s deer, a threatened species for which reliable estimates of population size are essential, we show how different data types can be combined in a single hierarchical model to estimate abundance based on all available information across the population
Our analysis suggests that the Shwesettaw Wildlife Sanctuary is providing, at least over a substantial part of its area, suitable habitat for Eld’s deer and that it likely contains the world’s largest population of the species
Summary
To integrate the information from both types of survey data, we took advantage of the properties of the cloglog function, f (x) = log(−log(1 − x)) By using this function as the link function in a binomial glm, we modelled occurrence data as the intensity of an underlying Poisson process[10], making it statistically equivalent to modelling log-transformed abundance. If included as part of a hierarchical model, separate observation submodels can be used to account for the differences in the sampling process of each survey type. Our approach to combining different data types is to use a hierarchical model to fit a common ecological process model and separate observation submodels that are tailored to account for the specific sampling methods of each survey type
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