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Biology subjects

Götsch, H.

Publications and source records attributed to Götsch, H..

2 recordsLinked to original sources

Hidden but Expanding Sampling Bias Distorts Prokaryotic Genome Collections

Public genome collections underpin our understanding of bacterial diversity and the distribution of traits such as antibiotic resistance. Their growing size promises an increasingly complete view of microbial genetic variation. However, these collections combine studies with different sampling priorities, often overrepresenting subgroups of closely related strains of particular interest. The resulting bias reduces effective information, and its consequences for diversity estimates and the value of further sequencing remain insufficiently quantified. Here we show that sampling bias in prokaryotic genome collections is widespread, escalating in recent years, and distorts gene frequency estimates and the representation of genomic diversity. We propose to detect and reduce sampling bias based on phylogenetic relationships compared to expectations under random sampling, which, in contrast to dereplication and data reduction methods, accounts for sample size. Applied to 402 prokaryotic species in the NCBI genome database, our method PhyloThin indicates that the effective number of samples is 41% lower than the actual number. Oversampling varies substantially among species, showing that genome counts alone provide an incomplete measure of how well a species has already been characterized. Accounting for oversampling reveals greater genomic diversity and more genes awaiting discovery than current data suggest and improves gene frequency estimates with implications for pathogen surveillance and the discovery of novel genetic functions.

genomics↗

Evolution of quantitative traits under directional selection: Selective sweeps or small allele-frequency changes?

We study the response of a quantitative trait to exponential directional selection in a finite haploid population, both at the genetic and the phenotypic level. We assume an infinite sites model, in which the number of new mutations per generation in the population follows a Poisson distribution (with mean {Theta}) and each mutation occurs at a new, previously monomorphic site. Mutation effects are beneficial and drawn from a distribution. Sites are unlinked and contribute additively to the trait. Assuming that selection is stronger than random genetic drift, we model the initial phase of the dynamics by a supercritical Galton-Watson process. This enables us to obtain time-dependent results. We show that the copy-number distribution of the mutant in generation n, conditioned on non-extinction until n, is described accurately by the deterministic increase from an initial distribution with mean 1. This distribution is related to the absolutely continuous part W + of the random variable, typically denoted W, that characterizes the stochasticity accumulating during the mutants sweep. A suitable transformation yields the approximate dynamics of the mutant frequency distribution in a Wright-Fisher population of size N . Our expression provides a very accurate approximation except when mutant frequencies are close to 1. On this basis, we derive explicitly the (approximate) time dependence of the expected mean and variance of the trait and of the expected number of segregating sites. Unexpectedly, we obtain highly accurate approximations for all times, even for the quasi-stationary phase when the expected per-generation response and the trait variance have equilibrated. The latter refine classical results. In addition, we find that {Theta} is the main determinant of the pattern of adaptation at the genetic level, i.e., whether the initial allele-frequency dynamics are best described by sweep-like patterns at few loci or small allele-frequency shifts at many. The number of segregating sites is an appropriate indicator for these patterns. The selection strength determines primarily the rate of adaptation. The accuracy of our results is tested by comprehensive simulations in a Wright-Fisher framework. We argue that our results apply to more complex forms of directional selection.

evolutionary biology↗