2016
DOI: 10.1007/s13253-016-0265-2
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Extending Ordinal Regression with a Latent Zero-Augmented Beta Distribution

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Cited by 21 publications
(38 citation statements)
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“…To account for differences between occurrence and cover, we used hurdle spatial models to explore the effect of covariates on both response variables. Hurdle models permit modeling of distribution (presence and absence) and cover of plant species in an integrated framework (Irvine, Rodhouse, & Keren, 2016). The hurdle model (Cragg, 1971) is a two-component model able to accommodate two different spatial processes and is often used to fit data coming from two distributions (Potts & Elith, 2006;Tarbox, Fiestas, & Caughlin, 2018).…”
Section: Hurdle Spatial Modelsmentioning
confidence: 99%
“…To account for differences between occurrence and cover, we used hurdle spatial models to explore the effect of covariates on both response variables. Hurdle models permit modeling of distribution (presence and absence) and cover of plant species in an integrated framework (Irvine, Rodhouse, & Keren, 2016). The hurdle model (Cragg, 1971) is a two-component model able to accommodate two different spatial processes and is often used to fit data coming from two distributions (Potts & Elith, 2006;Tarbox, Fiestas, & Caughlin, 2018).…”
Section: Hurdle Spatial Modelsmentioning
confidence: 99%
“…A continuous, proportion‐type response variable (bounded between 0 and 1) that also includes true zeros, such as visually estimated percent canopy cover within a predefined areal plot, is appropriately analysed using ZAB regression (Ospina & Ferrari, ). This model is a hurdle‐at‐zero model where we assume the ecological mechanism for generating an absence of a species within a plot is independent of the ecological process leading to non‐zero cover values for a species (see Irvine, Rodhouse, & Keren, for more discussion of hurdle‐at‐zero models for plant cover). Assuming no observation errors and a single observation per plot, a ZAB model for plots i = 1, …, n is as follows,false[Zifalse]Bernoullifalse(normalψfalse),andfalse[YiZi=1false]Betafalse(normalα,normalβfalse),where Z i represents an indicator for whether the focal species is present (1) or absent (0) in plot i and Y i describes the proportional coverage of a plot by that species given it is present.…”
Section: Methodsmentioning
confidence: 99%
“…Statistical models appropriate for such data are available (e.g., cumulative link models, Agresti, ; Warton, Foster, De’ath, Stoklosa, & Piers, ), but recently an ordinal zero‐augmented beta model (OZAB) was proposed as a way to directly link the cover classes to the partially observed percent cover of a plot (Herpigny & Gosselin, ; Irvine, Rodhouse, & Keren, ). The OZAB model allows for investigating the drivers of distribution (presence/absence) separate from environmental factors governing abundance and provides a more appealing interpretation of model parameters in terms of changes in mean percent cover compared to cumulative odds ratios (Irvine et al, ). Here we expand the OZAB model to account for imperfect detection and measurement errors in plant cover class data.…”
Section: Introductionmentioning
confidence: 99%