Hardy Weinberg Principle -
Hardy Weinberg principle is a theory that states that in the absence of disrupting factors, genetic diversity in a population would stay constant from one period to the next.
Genetic variations that change from mutation, genetic drift, migration, sexual selection, and natural selection are persistently reflected by natural populations.
Through this period, if the allele frequencies are recorded and calculated on the basis of the Hardy-Weinberg law values for the predicted frequencies, then it is possible to hypothesize operations that drive population evolution.
However, for haploid pathogens, the Hardy-Weinberg model is not valid.
Each of the principles in this law is thus broken in the case that a population is not discovered in the Hardy Weinberg equilibrium equation.
Linkage Disequilibrium -
The frequency of allelic combinations reaches equilibrium as a consequence of genetic exchange through recombination occurring at regular intervals of time, across two syntenic loci.
Complete Dominance -
In the case of total dominance, allele frequencies can be identified when Hardy-Weinberg equilibrium persists, where it would not be possible to distinguish among two genotypes.
Significance of Hardy Weinberg Law -
The significance of Hardy Weinberg law is that the model helps to evaluate the real genetic structure of a population over time.
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