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Reconstructing community relationships: the impact of sampling error, ordination approach, and gradient length
Author(s) -
Hirst Claire N.,
Jackson Donald A.
Publication year - 2007
Publication title -
diversity and distributions
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.918
H-Index - 118
eISSN - 1472-4642
pISSN - 1366-9516
DOI - 10.1111/j.1472-4642.2007.00307.x
Subject(s) - ordination , detrended correspondence analysis , principal component analysis , correspondence analysis , sampling (signal processing) , gradient analysis , multidimensional scaling , statistics , metric (unit) , abundance (ecology) , multivariate statistics , similarity (geometry) , relative species abundance , ecology , mathematics , standard error , beta diversity , community structure , computer science , biodiversity , artificial intelligence , biology , operations management , filter (signal processing) , economics , image (mathematics) , computer vision
Effectively summarizing complex community relationships is an important feature in studies such as biodiversity, global change, and invasion ecology. The reliability of such community summaries depends on the degree of sampling variability that is present in the data, the structure of the data, and the choice of ordination method, but the relative importance of these factors is not understood. We compared the validity of results from different ordination methods by applying five levels of sampling error to a simulated coenoplane model at two gradient lengths using two types of data (abundance and presence–absence). The multivariate methods we compared were correspondence analysis (CA), detrended correspondence analysis (DCA), non‐metric multidimensional scaling (NMDS), principal component analysis (PCA) and principal coordinates analysis (PCoA). Our results showed CA and PCA using presence–absence data were the most successful methods regardless of sampling error and gradient length, closely followed by the other methods using presence–absence data. With abundance data, PCA and CA were the most successful approaches with the short and long gradients, respectively. Approaches based on PCoA and NMDS using abundance data did not perform well regardless of the choice of distance measure used in the analysis. Both of these methods, along with the PCA using abundance data, were strongly affected by the longer gradient, leading to more distorted results.

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