2015
DOI: 10.1098/rsbl.2014.1031
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How to calculate the non-synonymous to synonymous rate ratio of protein-coding genes under the Fisher–Wright mutation–selection framework

Abstract: First principles of population genetics are used to obtain formulae relating the non-synonymous to synonymous substitution rate ratio to the selection coefficients acting at codon sites in protein-coding genes. Two theoretical cases are discussed and two examples from real data (a chloroplast gene and a virus polymerase) are given. The formulae give much insight into the dynamics of non-synonymous substitutions and may inform the development of methods to detect adaptive evolution.

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Cited by 42 publications
(37 citation statements)
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“…PAML was able to identify directional selection when there were a large number of sites undergoing a change in selective along short branches [the positive results required short branches in order to reduce the number of non-synonymous changes occuring under neutral or slight purifying condition (dos Reis 2015)]. Although PAML was able to detect the presence of positive selection when there were long branches with few sites (LRT), PAML was unable to determine which sites were under directional selection (BEB).…”
Section: Resultsmentioning
confidence: 99%
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“…PAML was able to identify directional selection when there were a large number of sites undergoing a change in selective along short branches [the positive results required short branches in order to reduce the number of non-synonymous changes occuring under neutral or slight purifying condition (dos Reis 2015)]. Although PAML was able to detect the presence of positive selection when there were long branches with few sites (LRT), PAML was unable to determine which sites were under directional selection (BEB).…”
Section: Resultsmentioning
confidence: 99%
“…In the situations mentioned above, where the organism is adapting to a new environment or to new opportunities, the positive selection would be characterized as directional selection, as new rare alleles will be favored that better adapt the organism to its new situation. After this process is completed, the organism may become well adapted to its new environment, and purifying selection will resume (dos Reis 2015). …”
Section: Introductionmentioning
confidence: 99%
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“…Therefore, many regard MutSel models as more mechanistically representative of real codingsequence evolution than dN=dS-based models, which are primarily phenomenological in nature (Thorne et al 2007(Thorne et al , 2012Holder et al 2008;Rodrigue et al 2010;Tamuri et al 2012;Liberles et al 2013). For this reason, MutSel-based simulation approaches have been used to study the behavior of phylogenetic and evolutionary rate inferences (Holder et al 2008;McCandlish et al 2013;dos Reis 2015;Spielman and Wilke 2015b).…”
mentioning
confidence: 99%
“…Therefore, many regard MutSel models as more mechanistically representative of real codingsequence evolution than dN=dS-based models, which are primarily phenomenological in nature (Thorne et al 2007(Thorne et al , 2012Holder et al 2008;Rodrigue et al 2010;Tamuri et al 2012;Liberles et al 2013). For this reason, MutSel-based simulation approaches have been used to study the behavior of phylogenetic and evolutionary rate inferences (Holder et al 2008;McCandlish et al 2013;dos Reis 2015;Spielman and Wilke 2015b).Recently, we introduced a mathematical framework that allows us to accurately calculate a dN=dS ratio directly from the parameters of a MutSel model (Spielman and Wilke 2015b). This framework gives rise to a robust benchmarking strategy through which we can simulate sequences using a MutSel model, infer dN=dS on the simulated sequences using established approaches, and then compare the inferred to the expected dN=dS given by the parameters of the MutSel model.…”
mentioning
confidence: 99%