2008
DOI: 10.1111/j.0030-1299.2008.16594.x
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Towards a consensus for calculating dendrogram‐based functional diversity indices

Abstract: The widely used FD index of functional diversity is based on the construction of a dendrogram. This index has been the subject of a strong debate concerning the choice of the distance and the clustering method to be used, since the method chosen may greatly affect the FD values obtained. Much of this debate has been centred around which method of dendrogram construction gives a faithful representation of species distribution in multidimensional functional trait space. From artificially generated datasets varyi… Show more

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Cited by 156 publications
(155 citation statements)
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“…This issue is usually tackled using a clustering algorithm, for instance agglomerative hierarchical clustering based on a distance matrix (Herault, 2007, Mouchet et al, 2008, Pillar, 1999. If the plant traits are continuous, categorical and/or ordinal, the appropriate measure is the Gower distance, which mixes categorical and quantitative traits (Pavoine et al, 2005, Podani & Schmera, 2006.…”
Section: Classification Proceduresmentioning
confidence: 99%
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“…This issue is usually tackled using a clustering algorithm, for instance agglomerative hierarchical clustering based on a distance matrix (Herault, 2007, Mouchet et al, 2008, Pillar, 1999. If the plant traits are continuous, categorical and/or ordinal, the appropriate measure is the Gower distance, which mixes categorical and quantitative traits (Pavoine et al, 2005, Podani & Schmera, 2006.…”
Section: Classification Proceduresmentioning
confidence: 99%
“…where H is plant height (squared-transformed), L light class, D dispersal class (exponentially-transformed), P palatability class, O climatic overlap (Schoener's D metric) and N t the number of classes for trait t. We used the Unweighted Pair Group Method with Arithmetic Mean clustering algorithm (UPGMA, Kaufman & Rousseeuw, 1990), as it has been shown to distort the distance matrix less than other methods (Mouchet et al, 2008). We used the Dunn index, the R-squared (Halkidi et al, 2001), the index of Calinski & Harabasz (Calinski & Harabasz, 1974) and the average silhouette (Kaufman & Rousseeuw, 1990) to choose the number of groups.…”
Section: Demographic Characteristicsmentioning
confidence: 99%
“…These indices can be based on distance matrices (e.g., FAD, Walker et al 1999;MFAD, Heemsbergen et al 2004;Rao (Rao 1982;Botta-Dukát 2005), functional dendrograms (e.g., FD, Petchey & Gaston 2002;MPD and MNTD, Webb 2000) or the volume occupied in multidimensional functional space (e.g., FRic, FDiv, FEve, Villéger et al 2008;FDis, Laliberté & Legendre 2010), or they may consider intraspecific variability (TOP and TED, Fontana et al 2016) and gaps in one-dimensional and multidimensional functional space (e.g., FRls and FRlm, Schleuter et al 2010). While some of the most commonly used indices are based on dendrograms (e.g., Hidasi-Neto et al 2012;Carvalho & Tejerina-Garro 2014;Rodríguez & Ojeda 2014), they remain the subject of numerous discussions regarding methodological aspects inherent in their construction (Podani & Schmera 2006;Petchey & Gaston 2007;Podani & Schmera 2007;Mouchet et al 2008).…”
Section: Introductionmentioning
confidence: 99%
“…While previous studies have compared the performance of different functional diversity indices (e.g., Petchey et al 2004;Schmera et al 2009;Teresa & Casatti 2017), none of these studies were dedicated exclusively to indices based on dendrograms, despite their increased use and occurrence in the scientific literature (for the use of FD see Mouchet et al 2008;. Similarly, there are ample discussions on their methodological issues (Podani & Schmera 2006;Petchey & Gaston 2007), although there is still no general consensus (Mouchet et al 2008).…”
Section: Introductionmentioning
confidence: 99%
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