Lecture 12&13 - Allele Frequency Flashcards
(43 cards)
What is a population
Interbreeding groups of organisms (of the same species)
Where does genetic variation come from
Mutation and recombination
What is an allele
Alternative DNA sequences at a locus (version of a gene) inherited as a unit
What is a locus
The position in the genome being considered
Way is a single nucleotide polymorphism (SNPs)
variation at a single position in a DNA sequence among individuals
What is genetic variation for a trait
Genetically based phenotypic differences between individuals arise
from sequence differences
Why may a gene have no effect on traits
If all individuals have the same allele, the locus does not contribute variation
– i.e., the gene does not contribute to phenotypic differences between
individuals
– The nature of phenotypic variation contributed by a gene depends on the
nature of the allelic variants at the locus
What produces genetically-based phenotypic variation
Genes with different alleles that lead to different phenotypes
How is frequency of an allele calculated
Frequency of allele A = Number of A alleles/ Total number of alleles
How is the number of alleles in a diploid population calculated
Total number of A alleles = 2x the number of AA homozygotes
(nAA) + the number of Aa heterozygotes (nAa)
(slide 13)
Why do we care about change in allele frequencies
Evolution
Can be used to understand migration/gene flow
– Different alleles may be favoured in different environments
– Infer how some types of phenotype variation are associated with
genetic differences
* E.g., compare frequency of alleles at some loci in a group suffering from
a genetic disorder to a group that does not.
What is a genotype frequency
Number of individuals with the genotype divided by total number of individuals
How is genotype frequency (f) calculated
f (AA) = Number of AA individuals / Number of individuals§
What is the Hardy-weinberg model
Two alleles in a diploid individual are randomly and independently
sampled from an infinitely large pool of gametes
Probability of sampling the A allele is p
Probability of sampling the a allele is (slide 20)
What are some assumptions of the Hardy-weinberg model
Population is very large
Random mating
No migration in or out of the population
No selection
No mutation
What does a large population mean for the H-W model
Eliminates sampling error
* You expect the frequency of A in your population to be p, but
it would not necessarily be p in a finite sample
* No sampling error means allele frequencies are constant
* Allows for mathematically simple model
What does Random mating for the H-W model mean
All individuals have an equal chance of mating with each
other
* No assortative mating, no inbreeding, no outbreeding
What does No migration in or out of the population for the H-W model mean
Closed population, no alleles entering leaving through
migration
* So, the allele frequencies are not influenced by
variation entering from other populations
What does no selection mean for the H-W model
Alleles do not affect fitness, so survival and
reproduction are not associated with the genotype of
an individual
* So, genotype frequencies are not altered by differential
fitness
* And allele frequencies are not changing over time due
to differences in their ‘success’
What does no mutation mean for the H-W model
Mutations do not ‘add’ or ‘subtract’ copies of an allele
from the population
* No new alleles are introduced
What does the H-W model offer
Idealised reference
Reference point against which real population genetic data can be compared
Can be considered a null model
What are the predictions of the H-W model
Prediction: the allele frequencies of a population do not change
solely due to random mating.
- Prediction: genotypic frequencies are the product of allele
frequencies and will return to these frequencies after a single
generation of random mating.
What are the predicted genotype frequencies for the H-W model
Freq. homozygous A (AA)= p2
Freq. homozygous a (aa)= q2
Freq. heterozygote (Aa)= 2pq
What is the main violation of the H-W assumptions
Non-random mating
Finite population
Natural selection