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费舍尔几何模型中的改善概率:一种概率方法。

The probability of improvement in Fisher's geometric model: a probabilistic approach.

作者信息

Ram Yoav, Hadany Lilach

机构信息

The Department of Molecular Biology and Ecology of Plants, The George S. Wise Faculty of Life Sciences, Tel-Aviv University, Tel-Aviv 69978, Israel.

The Department of Molecular Biology and Ecology of Plants, The George S. Wise Faculty of Life Sciences, Tel-Aviv University, Tel-Aviv 69978, Israel.

出版信息

Theor Popul Biol. 2015 Feb;99:1-6. doi: 10.1016/j.tpb.2014.10.004. Epub 2014 Oct 26.

Abstract

Fisher developed his geometric model to support the micro-mutationalism hypothesis which claims that small mutations are more likely to be beneficial and therefore to contribute to evolution and adaptation. While others have provided a general solution to the model using geometric approaches, we derive an equivalent general solution using a probabilistic approach. Our approach to Fisher's geometric model provides alternative intuition and interpretation of the solution in terms of the model's parameters: for mutation to improve a phenotype, its relative beneficial effect must be larger than the ratio of its total effect and twice the difference between the current phenotype and the optimal one. Our approach provides new insight into this classical model of adaptive evolution.

摘要

费希尔提出了他的几何模型,以支持微突变主义假说,该假说认为小突变更有可能是有益的,因此有助于进化和适应。虽然其他人已经使用几何方法为该模型提供了一个通用解,但我们使用概率方法推导出了一个等效的通用解。我们对费希尔几何模型的方法提供了关于该解的替代直觉,并根据模型参数进行了解释:为了使突变改善一个表型,其相对有益效应必须大于其总效应与当前表型与最优表型之间差异的两倍的比值。我们的方法为这个适应性进化的经典模型提供了新的见解。

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