Calculate genetic drift probabilities and heterozygosity changes using the Wright-Fisher model for population genetics studies.
Enter population parameters to calculate genetic drift probabilities.
Effective population size (N_e)
Frequency of allele A (between 0 and 1)
Optional: for heterozygosity calculations
P(fixation) >50%
Allele likely to become fixed in population.
P(fixation) ≈ P(loss)
Moderate drift effects expected.
P(loss) >50%
Allele likely to be lost from population.
P(fixation) = p
Probability of fixation equals initial allele frequency. P(loss) = 1 - p.
Mathematical model for genetic drift in finite populations.
Idealized population size that loses heterozygosity at the same rate.
Genetic drift is a fundamental stochastic mechanism of biological evolution involving massive random variations in allele frequencies. Our built-in Genetic Drift Probability Calculator correctly utilizes the proven Wright-Fisher generation model to strictly help biologists, genetic researchers, and educators seamlessly quantify exactly how effective population sizes govern genetic stability, mutation variation, and eventual allele fixation probabilities in distinctly finite populations.
The Wright-Fisher algorithm predicts drift effects relying predominantly on the initial frequency count against global capacity thresholds.
Fixation Probability: P(fixation) = p₀
Loss Probability: P(loss) = 1 - p₀
Expected Fixation Time: E[T_fix] = -2N[p₀·ln(p₀) + (1-p₀)·ln(1-p₀)]
Variance (Alelle Freq Change): Var(Δp) = p₀(1-p₀)/(2N)
Unlike natural selection (which actively favors superior biological traits adaptively), Genetic Drift purely constitutes random statistical sampling anomalies that rapidly accumulate generationally.
1/(2N), remarkably smaller ecological populations endure significantly stronger drift destabilization.1/(2N) strictly per generation cycle, pushing isolated cohorts inherently towards pure genetic homozygosity.For further understanding and validation of the formulas used above, we recommend exploring these authoritative resources: