Species Abundance Distributions: Moving Beyond Single Prediction Theories to Integration Within an Ecological Framework

Species Abundance Distributions: Moving Beyond Single Prediction Theories to Integration Within an Ecological Framework

Ecology Letters, (2007) 10: 995–1015 doi: 10.1111/j.1461-0248.2007.01094.x REVIEW AND SYNTHESIS Species abundance distributions: moving beyond single prediction theories to integration within an ecological framework Abstract Brian J. McGill,1* Rampal S. Species abundance distributions (SADs) follow one of ecologyÕs oldest and most Etienne,2 John S. Gray,3 David universal laws – every community shows a hollow curve or hyperbolic shape on a Alonso,4 Marti J. Anderson,5 histogram with many rare species and just a few common species. Here, we review 2 Habtamu Kassa Benecha, Maria theoretical, empirical and statistical developments in the study of SADs. Several key Dornelas,6 Brian J. Enquist,7 8 9 points emerge. (i) Literally dozens of models have been proposed to explain the hollow Jessica L. Green, Fangliang He, curve. Unfortunately, very few models are ever rejected, primarily because few theories Allen H. Hurlbert,10 Anne E. make any predictions beyond the hollow-curve SAD itself. (ii) Interesting work has been Magurran,6 Pablo A. Marquet,10,11,12 Brian A. performed both empirically and theoretically, which goes beyond the hollow-curve Maurer,13 Annette Ostling,4 prediction to provide a rich variety of information about how SADs behave. These Candan U. Soykan,14 Karl I. include the study of SADs along environmental gradients and theories that integrate Ugland3 and Ethan P. White7 SADs with other biodiversity patterns. Central to this body of work is an effort to move beyond treating the SAD in isolation and to integrate the SAD into its ecological context to enable making many predictions. (iii) Moving forward will entail understanding how sampling and scale affect SADs and developing statistical tools for describing and comparing SADs. We are optimistic that SADs can provide significant insights into basic and applied ecological science. Keywords Environmental indicators, macroecology, scientific inference, species abundance distributions. Ecology Letters (2007) 10: 995–1015 1Department of Biology, McGill University, 1205 Ave Dr Pen- 10National Center for Ecological Analysis and Synthesis, field, Montreal, QC H3A 1B1, Canada University of California Santa Barbara, Santa Barbara, 2Community and Conservation Ecology Group, University of CA, USA Groningen, Haren, The Netherlands 11Center for Advanced Studies in Ecology & Biodiversity 3Department of Biology, University of Oslo, Oslo, Norway (CASEB), Departamento de Ecologı´a, Facultad de Ciencias 4Department of Ecology and Evolutionary Biology, University Biolı´gicas, Pontificia Universidad Cato´ lica de Chile, Alameda of Michigan, Ann Arbor, MI, USA 340, Santiago, Chile 5Department of Statistics, University of Auckland, Auckland, 12Instituto de Ecologı´a y Biodiversidad (IEB), Departamento de New Zealand Ciencias Ecolo´ gicas. Facultad de Ciencias, Universidad de Chile. 6Gatty Marine Laboratory, University of St Andrews, Fife, Casilla 653, Santiago, Chile Scotland 13Department of Fisheries and Wildlife, Michigan State 7Department of Ecology and Evolutionary Biology, University University, East Lansing, MI, USA of Arizona, Tucson, AZ, USA 14School of Life Sciences, Arizona State University, Tempe, AZ, 8School of Natural Sciences, University of California Merced, USA Merced, CA, USA *Correspondence: E-mail: [email protected] 9Department of Renewable Natural Resources, University of Alberta, Edmonton, Alberta, Canada Ó 2007 Blackwell Publishing Ltd/CNRS 996 B. J. McGill et al. Review and Synthesis INTRODUCTION To be precise, we define an SAD as a vector of the abundances of all species present in a community. Often, What is an SAD? the SAD is presented visually in a rank-abundance diagram A species abundance distribution (SAD) is a description of (RAD; Fig. 1c) where log-abundance is plotted on the y-axis the abundance (number of individuals observed) for each vs. rank on the x-axis. This plot contains exactly as much different species encountered within a community. As such, information as the vector of abundances. In contrast, it is one of the most basic descriptions of an ecological histograms (Fig. 1a,b) involve binning and thus a loss of community. When plotted as a histogram of number information. In our definition, the term ÔcommunityÕ is (or percent) of species on the y-axis vs. abundance on an vague (Fauth et al. 1996), and we do not choose to give a arithmetic x-axis, the classic hyperbolic, Ôlazy J-curveÕ or precise definition here, but the choice becomes important Ôhollow curveÕ is produced, indicating a few very abundant when we study the role of scale and sample size in SADs species and many rare species (Fig. 1a). In this form, the law (discussed later). The two most salient features of the SAD appears to be universal; we know of no multispecies are the fact that the species are not ÔlabelledÕ by having a community, ranging from the marine benthos to the species identity attached to the abundance and that zero Amazonian rainforest, that violates it. When plotted in abundances are omitted. This loss of labels allows for other fashions, such as log-transforming the abundances comparison of communities that have no species in (Fig. 1b), more variability in shape occurs, giving rise to common, for example, a freshwater diatom community considerable debate about the exact nature of SADs. and a tropical tree community. At the same time, SADs Nevertheless, the hollow-curve SAD on an arithmetic scale enable nuanced questions and comparisons such as asking is one of ecologyÕs true universal laws. which community has a higher proportion of rare species Figure 1 Different ways to plot SADs. Abundance data for trees collected by Whittaker in the Siskiyou Mountains (Whittaker 1960) is replotted here in three different formats. (a) A simple histogram of number of species vs. abundance on an arithmetic scale. A smoothed line is added to highlight the overall shape. (b) A histogram with abundance on a log-scale. Note the traditional format is to use log2. (c) A rank- abundance diagram (sometimes called a RAD). Log abundance (here log10 to make the reading of values easier) is plotted against the rank (1 = highest abundance out to S = number of species for the lowest abundance). (d) An empirical cumulative distribution function (ECDF) with a NLS logistic line fit through the data. Note that both the x- and y- axes are scaled into percentages. (e) A rank-abundance plot for data from three different elevational bands showing different shapes observed. (f) The same three elevational bands now plotted as an ECDF. Same colour ⁄ symbol legend as Fig. 1e. Ó 2007 Blackwell Publishing Ltd/CNRS Review and Synthesis Species abundance distributions 997 Table 1 This table describes three common descriptions of community structure in increasing degrees of accuracy in parallel with decreasing degrees of simplicity. Species abundance distributions are intermediate on these scales rather than just asking which community is more species complete censuses are empirically daunting to gather at even rich. In general, the SAD can be conceived of as falling in an intermediate spatial scales such as 50 ha). The overall intermediate position on a spectrum of increasingly complex availability of data combined with the intermediate complex- descriptions of a community (Table 1). ity of SADs (Table 1), their potential for comparison among disparate communities, and their visual nature have made SADs very popular in ecological research. SADs are Why are SADs important? commonly taught in undergraduate ecology and management Not only is the hollow-curve SAD universal, but it is a classes. The SAD is also pivotal in conservation – described as surprising, counterintuitive and therefore informative law. the Ôscience of scarcityÕ (Soule 1986); the relative terms Surely a prima facie null expectation is for abundances to be ÔcommonÕ and ÔrareÕ are given a clear definition in the context more or less evenly distributed with some minor variation of an SAD. In short, the SAD has played and is likely to because of body size, life history etc (i.e. normal with a mean continue to play a central role in ecology. approximately equal to the number of individuals divided by the number of species). In fact SADs are so uneven that this Brief history null expectation is not even useful in studying SADs. Why? If we can explain this high degree of unevenness, then we It is unclear exactly when ecologists first began to measure likely will be in a position to make strong statements about SADs quantitatively. Yet the existence of a few very which mechanisms structure communities, be they species common species and many very rare species was an obvious interactions, random chance or some other factor. Thus fact even to casual observation. Audubon in the 1800s was understanding SADs is a major stepping stone to under- aware that birds in North America have abundances that standing communities in general. vary by as much as seven orders of magnitude (McGill 2006). The raw data underlying an SAD (i.e. a census of the Darwin (1859) noted ÔWho can explain why one species number of individuals per species or even per morphospecies) ranges widely and is very numerous, and why another allied is among the most commonly collected data in ecology species has a narrow range and is rare? Yet these relations are (although SAD data is lacking for many types of communities of the highest importance, for they determine the present such as bacteria or mycorrhizae, and for larger organisms welfare and, as I believe, the future success and modification Ó 2007 Blackwell Publishing Ltd/CNRS 998 B. J. McGill et al. Review and Synthesis of every inhabitant of this worldÕ. The first formally literally dozens of new hypotheses added without elimina- published quantitative analysis of an SAD of which we are tion of older hypotheses. aware is by Raunkiaer (1909) (although technically he measured occupancy rather than abundance). By the 1940s Proliferation of models the use of histograms had become well-established (Fisher et al.

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