Rare beneficial mutations can halt Muller's ratchet

Biology – Quantitative Biology – Populations and Evolution

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The vast majority of mutations are deleterious, and are eliminated by purifying selection. Yet in finite asexual populations, purifying selection cannot completely prevent the accumulation of deleterious mutations due to Muller's ratchet: once lost by stochastic drift, the most-fit class of genotypes is lost forever. If deleterious mutations are weakly selected, Muller's ratchet turns into a mutational "meltdown" leading to a rapid degradation of population fitness. Evidently, the long term stability of an asexual population requires an influx of beneficial mutations that continuously compensate for the accumulation of the weakly deleterious ones. Here we propose that the stable evolutionary state of a population in a static environment is a dynamic mutation-selection balance, where accumulation of deleterious mutations is on average offset by the influx of beneficial mutations. We argue that this state exists for any population size N and mutation rate $U$. Assuming that beneficial and deleterious mutations have the same fitness effect s, we calculate the fraction of beneficial mutations, \epsilon, that maintains the balanced state. We find that a surprisingly low \epsilon suffices to maintain stability, even in small populations in the face of high mutation rates and weak selection. This may explain the maintenance of mitochondria and other asexual genomes, and has implications for the expected statistics of genetic diversity in these populations.

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