Abstract

AbstractAimWhile species distribution models (SDMs) are standard tools to predict species distributions, they can suffer from observation and sampling biases, particularly presence‐only SDMs, which often rely on species observations from non‐standardized sampling efforts. To address this issue, sampling background points with a target‐group strategy is commonly used, although more robust strategies and refinements could be implemented. Here, we exploited a dataset of plant species from the European Alps to propose and demonstrate efficient ways to correct for observer and sampling bias in presence‐only models.InnovationRecent methods correct for observer bias by including covariates related to accessibility in model calibrations (classic bias covariate correction, Classic‐BCC). However, depending on how species are sampled, accessibility covariates may not sufficiently capture observer bias. Here, we introduced BCCs more directly related to sampling effort, as well as a novel corrective method based on stratified resampling of the observational dataset before model calibration (environmental bias correction, EBC). We compared, individually and jointly, the effect of EBC and different BCC strategies, when modelling the distributions of 1,900 plant species. We evaluated model performance with spatial block split‐sampling and independent test data, and assessed the accuracy of plant diversity predictions across the European Alps.Main conclusionsImplementing EBC with BCC showed best results for every evaluation method. Particularly, adding the observation density of a target group as a bias covariate (Target‐BCC) gave the most realistic modelled species distributions, with a clear positive correlation (r ≃ .5) found between predicted and expert‐based species richness. Although EBC must be carefully implemented in a species‐specific manner, such limitations may be addressed via automated diagnostics included in a provided R function. Implementing EBC and bias covariate correction together may allow future studies to address efficiently observer bias in presence‐only models, and overcome the standard need of an independent test dataset for model evaluation.

Highlights

  • Analysing diversity patterns and assessing how species are distributed in space, time and along environmental gradients are central topics in ecology (Barthlott et al, 1996; MacArthur, 1965; Von Humboldt & Bonpland, 2010)

  • We compared different strategies to correct for observer and sampling bias in presence-­only species distribution models (SDMs), and demonstrated that model predictions of plant species distributions in the European Alps are considerably improved when Environmental bias correction (EBC) is implemented (Figures 4 and 5)

  • While bias covariate correction (BCC) focuses on the correction of observer bias via covariate adjustment, EBC implements a complementary correction based on random stratified sampling (Austin & Heyligers, 1989; D’Antraccoli et al, 2020; Hirzel & Guisan, 2002; Mohler, 1983)

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Summary

Introduction

Analysing diversity patterns and assessing how species are distributed in space, time and along environmental gradients are central topics in ecology (Barthlott et al, 1996; MacArthur, 1965; Von Humboldt & Bonpland, 2010). Predicting current and future species distributions is frequently done using species distribution models (SDMs; Araújo et al, 2019; Pearson, 2010; Thuiller et al, 2009), which are statistical methods that relate species records to co-­occurring environmental or anthropogenic conditions (Brun et al, 2020; Graham et al, 2011; Guisan & Zimmerman, 2000). There are several types of presence-­only SDMs, and one of the most well-­known methods is Maxent (Phillips et al, 2006), a special case of point-­process model (PPM; Warton & Shepherd, 2010). PPMs are common tools to model presence-­only data in other fields (e.g. seismology, epidemiology, neurology and economics), and they have been recently introduced in ecology as a type of presence-­only SDM. Being proportional to Maxent, but with many additional advantages (Renner et al, 2015; Renner & Warton, 2013), this method is becoming one of the tools of choice for presence-­only models

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