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Exploring and Explaining Complex Allometric Relationships: A Case Study on Amniote Testes Mass Allometry

机译:探索和解释复杂的异形关系:羊膜睾丸质量异形的案例研究

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While many allometric relationships are relatively simple and linear (when both variables are log transformed), others are much more complex. This paper explores an example of a complex allometric relationship, that of testes mass allometry in amniotes, by breaking it down into linear components and using this exploration to help explain why this complexity exists. These linear components are two size-independent ones and a size-dependent one, and it is the variations in the interactions between them across different body mass ranges that create the complexity in the overall allometric relationship. While the size-independent limits do not vary between amniote groupings, the slope and the intercept of the size-dependent component does, and it is this that explains why some amniote groups conform to allometric relationships with apparently very different forms. Thus, breaking this complex allometric relationship down into linear components allows its complexity to be explored and explained, and similar processes may prove useful for investigating other complex allometric relationships. In addition, by identifying size-independent upper and lower limits to the proportional investment in specific structures, it allows the prediction of when allometric relationships will remain simple and linear; and when they are likely to develop higher levels of complexity.
机译:尽管许多异形关系相对简单和线性(当两个变量都进行对数转换时),而其他则复杂得多。本文探讨了一个复杂的异形关系的例子,即羊膜中的质量异形结,将其分解成线性成分,并利用这种探索来解释为什么存在这种复杂性。这些线性分量是两个大小无关的线性分量,和一个大小相关的线性分量,正是它们之间在不同体重范围之间相互作用的变化才造成整体异形关系的复杂性。尽管大小不受限制的限制在羊膜动物分组之间没有变化,但斜率和大小依赖的分量的截距却有所不同,正是这一点解释了为什么某些羊膜动物群体遵循明显不同形式的异形关系。因此,将该复杂的异形关系分解为线性成分可以探索和解释其复杂性,并且类似的过程可能对研究其他复杂的异形关系很有用。此外,通过识别特定结构中比例投资的大小无关的上限和下限,可以预测异速关系何时保持简单和线性;以及何时有可能发展出更高水平的复杂性。

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