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从具有平坦秩丰度分布的克隆文库中估计细菌多样性。

Estimating bacterial diversity from clone libraries with flat rank abundance distributions.

作者信息

Lunn Mary, Sloan William T, Curtis Thomas P

机构信息

Department of Statistics, University of Oxford, 1 South Parks Road, Oxford OX1 3TG, UK.

出版信息

Environ Microbiol. 2004 Oct;6(10):1081-5. doi: 10.1111/j.1462-2920.2004.00641.x.

DOI:10.1111/j.1462-2920.2004.00641.x
PMID:15344933
Abstract

There are a number of parametric and non-parametric methods for estimating diversity. However all such methods employ either the proportional abundance of the most abundant taxon in a sample or require that a specific taxon is sampled more than once. Consequently, the available methods for estimating diversity cannot be applied to samples consisting entirely of singletons, which might be characteristic of some hyperdiverse communities. Here we present a non-parametric method that estimates the probability that a given number of unique taxa would be sampled from a community with a particular diversity. We have applied this approach to a well known data set of 100 unique clones from a sample of Amazonian soil (Borneman and Triplett (1997) Appl Environ Microbiol 63: 2647-2653) and determine the probability that this observation would be made from an environment of a given diversity. On this basis we can state this observation would be very unlikely (P = 0.006) if the soil diversity was less than 10(3), and quite unlikely (P = 0.6) if the diversity was less than 10(4), and probable (P = 0.95) if the diversity was about 10(5). There are essentially no contestable assumptions in our method. Thus we are able to offer almost unequivocal evidence that the bacterial diversity, of at least soils, is very large and a method that may be used to interpret samples consisting entirely of singletons from other hyperdiverse communities.

摘要

有许多用于估计多样性的参数方法和非参数方法。然而,所有这些方法要么采用样本中最丰富分类单元的相对丰度,要么要求对特定分类单元进行多次采样。因此,现有的估计多样性的方法不能应用于完全由单例组成的样本,而这可能是一些超多样群落的特征。在此,我们提出一种非参数方法,该方法可估计从具有特定多样性的群落中采样到给定数量独特分类单元的概率。我们已将此方法应用于一个来自亚马逊土壤样本的包含100个独特克隆的著名数据集(博恩曼和特里普利特(1997年)《应用与环境微生物学》63卷:2647 - 2653页),并确定从给定多样性环境中获得该观测结果的概率。在此基础上,我们可以指出,如果土壤多样性小于10³,此观测结果极不可能(P = 0.006);如果多样性小于10⁴,则不太可能(P = 0.6);如果多样性约为10⁵,则很可能(P = 0.95)。我们的方法基本上没有可争议的假设。因此,我们能够提供几乎明确的证据表明,至少土壤中的细菌多样性非常大,并且该方法可用于解释完全由来自其他超多样群落的单例组成的样本。

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