2021
DOI: 10.1101/2021.04.12.439444
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Selection in a growing bacterial/yeast colony biases results of mutation accumulation experiments

Abstract: Mutations provide the raw material for natural selection to act. Therefore, understanding the variety and relative frequency of different type of mutations is critical to understanding the nature of genetic diversity in a population. Mutation accumulation (MA) experiments have been used in this context to estimate parameters defining mutation rates, distribution of fitness effects (DFE), and spectrum of mutations. MA experiments performed with organisms such as Drosophila have an effective population size of o… Show more

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Cited by 2 publications
(9 citation statements)
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“…The correction yields excellent results both in correcting the shape of the DFE, and in correcting summary statistics such as the beneficial fraction of the DFE, which are likewise strongly biased by selection during the MA. Similar simulation results have recently been reported for an empirically-relevant parameter set by Mahilkar et al (2021), where the effects of selection at different spatial positions in a growing colony are also investigated. In that model, the beneficial fraction of the DFE was found to be over-represented by a factor of two or more, consistent with our predictions.…”
Section: Discussionsupporting
confidence: 74%
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“…The correction yields excellent results both in correcting the shape of the DFE, and in correcting summary statistics such as the beneficial fraction of the DFE, which are likewise strongly biased by selection during the MA. Similar simulation results have recently been reported for an empirically-relevant parameter set by Mahilkar et al (2021), where the effects of selection at different spatial positions in a growing colony are also investigated. In that model, the beneficial fraction of the DFE was found to be over-represented by a factor of two or more, consistent with our predictions.…”
Section: Discussionsupporting
confidence: 74%
“…2019, Mahilkar et al. 2021). For this second case, we take p(s)={false(1βfalse)αdeαdss0βαbeαbss>0.\begin{equation*} p(s) = {\begin{cases} (1-\beta ) \alpha _d e^{\alpha _d s} & s\le 0 \\ \beta \alpha _b e^{-\alpha _b s} & s> 0.…”
Section: Methodsmentioning
confidence: 99%
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