Alroy John
School of Natural Sciences, Macquarie University, New South Wales, Australia.
Ecol Lett. 2025 Jul;28(7):e70181. doi: 10.1111/ele.70181.
The idea that diversity is a combination of species richness and the so-called "evenness" of count distributions is a bedrock concept in ecology. Researchers often compute stand-alone evenness indices. They also examine Hill numbers related to Shannon's H and Simpson's D because these metrics balance richness and "evenness" to various degrees. But evenness is an operationally problematic abstraction, not a thing out in the world. Evenness indices and Hill numbers in empirical data are overly sensitive to the abundance of dominant species, poorly replicable within communities, highly variable among similar communities, and a weak indicator of latitudinal biodiversity trends. They are inconsistently related to the parameters of key models that might underlie count distributions, and they vary highly in simulation even when these model parameters do not vary. Ecologists would benefit by instead determining which real distributions fit which theoretical models and using estimated parameters to understand community structure and assembly.
多样性是物种丰富度与计数分布的所谓“均匀度”的结合,这一观点是生态学的一个基本概念。研究人员经常计算独立的均匀度指数。他们还研究与香农H指数和辛普森D指数相关的希尔数,因为这些指标在不同程度上平衡了丰富度和“均匀度”。但均匀度是一个在操作上存在问题的抽象概念,而不是现实世界中的一个实体。实证数据中的均匀度指数和希尔数对优势物种的丰度过于敏感,在群落内部难以重复,在相似群落之间变化很大,并且是纬度生物多样性趋势的一个弱指标。它们与可能构成计数分布基础的关键模型的参数之间的关系不一致,并且即使这些模型参数不变,它们在模拟中也变化很大。相反,生态学家通过确定哪些实际分布符合哪些理论模型,并使用估计参数来理解群落结构和组装,将会受益匪浅。
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