2023
DOI: 10.1002/ece3.9684
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Pooling robustness in distance sampling: Avoiding bias when there is unmodelled heterogeneity

Abstract: The pooling robustness property of distance sampling results in unbiased abundance estimation even when sources of variation in detection probability are not modeled. However, this property cannot be relied upon to produce unbiased subpopulation abundance estimates when using a single pooled detection function that ignores subpopulations. We investigate by simulation the effect of differences in subpopulation detectability upon bias in subpopulation abundance estimates. We contrast subpopulation abundance esti… Show more

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Cited by 2 publications
(2 citation statements)
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“…Heterogeneity in detection probability is far less problematic for distance sampling based on the general property of pooling robustness (Buckland et al 2001), which means estimators of overall abundance are robust to pooling over various conditions that affect detection probability. If heterogeneity exists in detection probability and it is associated with some subset of interest for abundance estimation (e.g., variation in detection due to habitat characteristics), then incorporation of covariates should be considered or bias in subpopulation abundance will be introduced (Rexstad et al 2023).…”
Section: Discussionmentioning
confidence: 99%
“…Heterogeneity in detection probability is far less problematic for distance sampling based on the general property of pooling robustness (Buckland et al 2001), which means estimators of overall abundance are robust to pooling over various conditions that affect detection probability. If heterogeneity exists in detection probability and it is associated with some subset of interest for abundance estimation (e.g., variation in detection due to habitat characteristics), then incorporation of covariates should be considered or bias in subpopulation abundance will be introduced (Rexstad et al 2023).…”
Section: Discussionmentioning
confidence: 99%
“…However, there is a bias‐variance trade‐off: a decrease in uncertainty may come at the price of an increase in bias. Bias (here, a working definition of bias is used as the resulting difference between the true value and the mean estimated value) in estimates of parameters can increase if detection functions are heterogeneous among species and/or surveys (see pooling robustness in Buckland et al, 2015 and Rexstad et al, 2023). When heterogeneity cannot be accounted for by explicit covariates, pooling observations with expected similar detection functions is a statistical technique to increase precision (Marques et al, 2007), and one of the modeler's tasks can be to identify, for a given data set, the pooling that best trades low values of uncertainty and bias.…”
Section: Methodsmentioning
confidence: 99%