Gene expression is imperfect, sometimes leading to toxic products. Solutions take two forms: globally reducing error rates, or ensuring that the consequences of erroneous expression are relatively harmless. The latter is optimal, but because it must evolve independently at so many loci, it is subject to a stringent "drift barrier"-a limit to how weak the effects of a deleterious mutation s can be, while still being effectively purged by selection, expressed in terms of the population size N of an idealized population such that purging requires s , 21/N. In previous work, only large populations evolved the optimal local solution, small populations instead evolved globally low error rates, and intermediate populations were bistable, with either solution possible. Here, we take into consideration the fact that the effectiveness of purging varies among loci, because of variation in gene expression level, and variation in the intrinsic vulnerabilities of different gene products to error. The previously found dichotomy between the two kinds of solution breaks down, replaced by a gradual transition as a function of population size. In the extreme case of a small enough population, selection fails to maintain even the global solution against deleterious mutations, explaining the nonmonotonic relationship between effective population size and transcriptional error rate that was recently observed in experiments on Escherichia coli, Caenorhabditis elegans, and Buchnera aphidicola.KEYWORDS cryptic genetic variation; stop codon readthrough; robustness; evolvability; transcriptional errors; proofreading I N classical population genetic models of idealized populations, the probability of fixation of a new mutant depends sharply on the product of the selection coefficient, s, and the population size, N. As s falls below 21/N, fixation probabilities drop exponentially, corresponding to efficient selective purging of deleterious mutations. For s . 21/N, random genetic drift makes the fate of new mutants less certain. This nonlinear dependence of fixation probability on sN has given rise to the "drift barrier" hypothesis (Lynch 2007), which holds that populations are characterized by a threshold or "barrier" value of the selection coefficient, s, corresponding to the tipping point at which the removal of deleterious mutations switches between effective and ineffective. In idealized populations, described by Wright-Fisher or Moran models, the drift barrier is positioned at s = 21/N. Drift barriers also exist, albeit sometimes with less abrupt threshold behavior, in more complex models of evolution in which some assumptions of an idealized population are relaxed (Good and Desai 2014).The drift barrier theory argues that variation among species in their characteristic threshold values for s, thresholds that are equal by definition to the inverse of the selection effective population size, N e , can explain why different species have different characteristics, e.g., streamlined vs. bloated genomes (Lynch 2007). The simplest i...