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A base population with an effective size of 1000 was simulated for 4000 generations.
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In the absence of molecular markers, genetic covariance can be estimated via the approximation (1) G ^ = A σ A 2 where each element of the numerator relationship matrix A is twice the coefficient of coancestry and depends on the probability of identity-by-descent (IBD) from a base population with additive genetic variance σ A 2 (Kempthorne 1957; Lynch and Walsh 1998).
Nonetheless, the value of these studies is that they describe an approach to characterizing a base population, with the possibility of enriching it with groups likely to eventually yield more incident delirium cases (e.g., older subjects, persons with pre-existing cognitive impairment).
It is assumed that recipient and donor lines have drifted independently from a base population with variance.
A base population with effective population size N e = 500 was simulated for 5000 generations in order to achieve mutation-drift balance.
After generating a base population with SFS_CODE, we ran our own forward simulator for 25 or 100 generations without selection or mutation or recombination, and with a different population size corresponding to a recently expanded population (Nrecent = 100,000) or a population that has gone through a recent bottleneck (Nrecent = 1000).
T and H are defined using the allele frequencies over the whole dataset and thus correspond to a model in which the current breeds have descended from a base population with these allele frequencies, and the current breeds are regarded as inbred relative to this base population.
It is perhaps interesting to note that if we consider the restrictive case of a F2 base population with additivity, s = 1 (fully stable epialleles), τ = 0 (no transgression), r − = 0.5 (linkage equilibrium among N loci), and t = 0, Equation 6 reduces to the well-known Castle Wright estimator (C astle 1921).
Simulation of populations was carried out in two steps: (1) to create base populations (G0) with a set of genomic data and (2) to simulate breeding schemes derived from these base populations.
Each state has unequal voting powers based on population, with an absolute majority required for decisions.
The simulation started with a base population of 100 individuals, followed by 1,000 non-overlapping generations with the same population size, denoted as generation −999 to generation 0 to indicate historical generations.
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