4.8 Article

Suppressors of fixation can increase average fitness beyond amplifiers of selection

Publisher

NATL ACAD SCIENCES
DOI: 10.1073/pnas.2205424119

Keywords

evolutionary graph theory; mutation-selection balance; low mutation rates; deleterious mutant regime

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Evolutionary dynamics on graphs typically focus on the case of a single mutant entering a graph-structured population, while overlooking the constantly arising mutants in an evolving population. This study reveals that a specific class of graphs, known as suppressors of fixation, can achieve the highest population mean fitness in long-term evolution.
Evolutionary dynamics on graphs has remarkable features: For example, it has been shown that amplifiers of selection exist that-compared to an unstructured population-increase the fixation probability of advantageous mutations, while they decrease the fixation probability of disadvantageous mutations. So far, the theoretical literature has focused on the case of a single mutant entering a graph-structured population, asking how the graph affects the probability that a mutant takes over a population and the time until this typically happens. For continuously evolving systems, the more relevant case is that mutants constantly arise in an evolving population. Typically, such mutations occur with a small probability during reproduction events. We thus focus on the low mutation rate limit. The probability distribution for the fitness in this process converges to a steady state at long times. Intuitively, amplifiers of selection are expected to increase the population's mean fitness in the steady state. Similarly, suppressors of selection are expected to decrease the population's mean fitness in the steady state. However, we show that another set of graphs, called suppressors of fixation, can attain the highest population mean fitness. The key reason behind this is their ability to efficiently reject deleterious mutants. This illustrates the importance of the deleteriousmutant regime for the long-term evolutionary dynamics, something that seems to have been overlooked in the literature so far.

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