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K = 2的难题。

The K = 2 conundrum.

作者信息

Janes Jasmine K, Miller Joshua M, Dupuis Julian R, Malenfant René M, Gorrell Jamieson C, Cullingham Catherine I, Andrew Rose L

机构信息

School of Environmental and Rural Sciences, The University of New England, Armidale, NSW, Australia.

Biology Department, Vancouver Island University, Nanaimo, BC, Canada.

出版信息

Mol Ecol. 2017 Jul;26(14):3594-3602. doi: 10.1111/mec.14187. Epub 2017 Jun 14.

DOI:10.1111/mec.14187
PMID:28544181
Abstract

Assessments of population genetic structure have become an increasing focus as they can provide valuable insight into patterns of migration and gene flow. structure, the most highly cited of several clustering-based methods, was developed to provide robust estimates without the need for populations to be determined a priori. structure introduces the problem of selecting the optimal number of clusters, and as a result, the ΔK method was proposed to assist in the identification of the "true" number of clusters. In our review of 1,264 studies using structure to explore population subdivision, studies that used ΔK were more likely to identify K = 2 (54%, 443/822) than studies that did not use ΔK (21%, 82/386). A troubling finding was that very few studies performed the hierarchical analysis recommended by the authors of both ΔK and structure to fully explore population subdivision. Furthermore, extensions of earlier simulations indicate that, with a representative number of markers, ΔK frequently identifies K = 2 as the top level of hierarchical structure, even when more subpopulations are present. This review suggests that many studies may have been over- or underestimating population genetic structure; both scenarios have serious consequences, particularly with respect to conservation and management. We recommend publication standards for population structure results so that readers can assess the implications of the results given their own understanding of the species biology.

摘要

对种群遗传结构的评估日益受到关注,因为它们能为迁徙模式和基因流动模式提供有价值的见解。STRUCTURE是几种基于聚类的方法中被引用最多的,其开发目的是在无需事先确定种群的情况下提供可靠的估计。STRUCTURE带来了选择最佳聚类数的问题,因此,提出了ΔK方法来帮助确定“真正”的聚类数。在我们对1264项使用STRUCTURE来探索种群细分的研究的综述中,使用ΔK的研究比未使用ΔK的研究更有可能确定K = 2(54%,443/822对21%,82/386)。一个令人不安的发现是,很少有研究进行ΔK和STRUCTURE的作者都推荐的层次分析来全面探索种群细分。此外,早期模拟的扩展表明,对于具有代表性数量的标记,即使存在更多亚种群,ΔK也经常将K = 2确定为层次结构的最高级别。这篇综述表明,许多研究可能高估或低估了种群遗传结构;这两种情况都有严重后果,特别是在保护和管理方面。我们建议制定种群结构结果的发表标准,以便读者能够根据自己对物种生物学的理解来评估结果的含义。

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