The genetic value analysis proceeds according to the following steps:
Second, measures of individual mean kinship for each animal are then calculated in terms of standard deviates from this grand mean kinship, as z = (x-μ)/σ, i.e., "z-scores", in which x is the estimate of individual mean kinship, μ is the grand mean kinship, and σ is the standard deviation of the distribution of all individual mean kinship values of living animals in the colony.
These z-scores indicate the extent and direction to which each animal's individual mean kinship deviates from the grand mean kinship in the colony. An animal having a positive z-score has individual mean kinship that lies above the colony grand mean kinship, suggesting that this animal's genome is over-represented in the colony, making the animal of lesser genetic value than others with negative z-scores. Conversely, an animal having a negative z-score has individual mean kinship that lies below the grand mean kinship, suggesting that this animal's genome is underrepresented in the colony, making the animal of greater genetic value than animals with positive z-scores.
Because genome uniqueness is estimated from a finite number of gene-drop iterations, each value carries a sampling standard error (the guSE column), which shrinks roughly in proportion to one over the square root of the number of iterations; the default of 1,000 iterations gives a sampling error below one percentage point on the pedigrees we have examined. Keep two ideas separate: the standard error tells you how precise the genome uniqueness number is, while what actually decides which animals are selected for breeding is the order in which they are ranked. A small standard error does not by itself mean that order has settled. The gvaConvergence() function checks how many gene-drop iterations a given pedigree needs for the selection order to stop changing.
This ranking scheme follows Vinson & Raboin (2015).