| parameters: | 0 < F < 1(real) 0 < p < 1 (real) For ease of notation, let , and![]() |
|---|---|
| support: | ![]() |
| pdf: | ![]() |
| cdf: | ![]() |
| mean: | ![]() |
| median: | no closed form |
| mode: | ![]() |
| variance: | ![]() |
| skewness: | ![]() |
| mgf: | ![]() |
| cf: | ![]() |
In population genetics, the Balding–Nichols model is a statistical description of the allele frequencies in the components of a sub-divided population. With background allele frequency p the allele frequencies, in sub-populations separated by Wright's FST F, are distributed according to independent draws from

where B is the Beta distribution. This distribution has mean p and variance Fp(1 – p).[1]
The model is due to David Balding and Richard Nichols and is widely used in the forensic analysis of DNA profiles and in population models for genetic epidemiology.
|
|||||||||||||||||||||||
| This genetics article is a stub. You can help Wikipedia by expanding it. |
This entry is from Wikipedia, the leading user-contributed encyclopedia. It may not have been reviewed by professional editors (see full disclaimer)