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Lecture 21 - Population Genetics - 2013

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  • 1

    Population Genetics

    Sven Delaney School of BABS

    [email protected]

    Overview

    Population Genetics: the Modern Synthesis

    Evolutionary forces

    Hardy-Weinberg Law

    Questions:

    Why are some phenotypes and genotypes common in a population, while others are rare?

    Why do small populations have high levels of genetic disorders?

    Why do couples (and their families) tend to look similar?

    Darwin

    Darwin proposed the Theory of Natural Selection in On the Origin of Species by Means of Natural Selection (1859)

    Variation within a population

    Struggle for survival

    Fittest survive & reproduce

    Adaptation

    The Modern Synthesis Darwin could not explain how variation was inherited;

    suggested blending or Lamarckian inheritance

    Mendels work published in 1865, but ignored until early 20th century

    Fusion of Mendels Laws and Darwins theory & developments in statistics and other fields resulted in the modern synthesis (neo-Darwinism)

    Population and evolutionary genetics

    Population Genetics

    Definitions

    Population: a group of interbreeding individuals of

    the same species that inhabit a specific place at

    the same time

    Gene pool: all of the alleles in the population

    Genetic description of populations?

    Hardy-Weinberg Law

    Species: a group of individuals that are capable of

    breeding to produce fertile offspring

    Hardy-Weinberg Law

    A simple model for understanding phenotype, genotype and allele frequencies in an ideal, non-evolving population

    Considers a single gene with two alleles: A, a

    Phenotypes: Homozygous

    dominant

    Heterozygous Homozygous

    recessive

    Genotypes: AA Aa (or aA) aa

    Genotype

    frequencies:

    p2 2pq q2

    Allele frequencies are p (for A) and q (for a)

  • 2

    Hardy-Weinberg Law: Derivation

    AA

    Aa

    Aa

    aa

    A

    A a

    a

    Eggs

    Sperm

    Punnett square

    Genotypic ratio = 1AA: 2Aa:1aa

    Hardy-Weinberg Law: Derivation

    AA

    p2

    Aa

    pq

    Aa

    pq

    aa

    q2

    p

    p q

    q

    Eggs

    Sperm

    Terms with p and q are proportions, hence

    (p + q) = 1

    p = 1-q

    q = 1-p

    p2 + 2pq + q2 = 1 and

    Punnett square

    Hardy-Weinberg Equilibrium

    Non-evolving populations will be in a state of Hardy-Weinberg equilibrium, in which allele frequencies will not change from one generation to the next

    Equilibrium due to random segregation of alleles in heterozygotes

    fixed allele frequencies constrain genotype frequencies since (p + q) = 1 and p2 + 2pq + q2 = 1

    Genotype frequencies may change slightly, but remain close to an equilibrium value

    Aa aa AA

    Hardy-Weinberg Equilibrium

    Allele and genotype frequencies at

    equilibrium

    Approach to equilibrium in an

    ideal population

    1 2 3 4 5

    Generation 0

    0

    0.8

    0.375

    Fre

    qu

    en

    cy

    of A

    a (

    2p

    q)

    p = 0.75

    q = 0.25

    Hardy-Weinberg in Action

    Mm mm MM

    N = 50, p = q = 0.5, all heterozygotes (p(Mm) = 1.0)

    Reproduction!

    What are the allele and genotype frequencies at T1 and T2?

    p(MM) = ? ; p(Mm) = ? ; p(mm) = ?

    p = ? ; q = ?

    One locus, two alleles: minty (M) and fruity (m)

    Evolutionary Forces

    H-W equilibrium will be maintained only in the absence of factors that change allele frequencies (i.e. evolution = change in allele proportions)

    Deviation from H-W equilibrium is a useful indicator of evolution in action

    Evolutionary forces:

    1. Small population size

    Small populations are more affected by random genetic drift (changes in allele frequencies due to chance events) than large populations

    Why???

  • 3

    Evolution in Action

    Now what happens to allele proportions?

    Evolutionary Forces

    1. Small population size

    Small population size may occur because of bottleneck or founder effects

    Bottleneck effect

    Examples: fire,

    flood, famine,

    disease

    Evolutionary Forces

    1. Small population size

    Founder effect

    Amish Norfolk Island

    Evolutionary Forces

    2. Non-random (assortative) mating

    Individuals choose mates on the basis of phenotype (not randomly)

    2 types: negative (like chooses unlike) and positive (like chooses like)

    Positive

    Narcissus

    Negative

    Eclectus parrot

    Evolutionary Forces

    3. Mutation

    Only source of new alleles

    Very slow: NOT responsible for rapid changes in allele frequency

    Provides the raw material for selection

    Evolutionary Forces

    4. Migration

    Refers to genetic exchange with other populations

    Barriers between populations may be physical, sociocultural etc.

    Isolated populations may develop reproductive incompatibility mechanisms that prevent interbreeding ( separate species)

  • 4

    Human Migration Evolutionary Forces

    5. Selection

    May be natural or artificial, positive or negative

    Modes of selection

    Examples of Selection

    Darwins finches Scale-eating fish

    Heterozygote Advantage

    Heterozygote has greater fitness than either homozygote

    Example: sickle-cell anemia

    -In malarial regions, two alleles of hemoglobin -chain (sickle-cell, HbS and normal, HbA) are often present

    -HbS/HbA heterozygotes are less susceptible to malaria

    than HbA/HbA homozygotes, and lack the severe symptoms

    of sickle-cell anemia in HbS/HbS homozygotes

    Sickle-cell Anemia Summary

    Modern synthesis

    Evolutionary forces

    Examples of selection

    Small population size

    Non-random mating

    Mutation

    Migration

    Selection

    Hardy-Weinberg law & equilibrium

    p2 + 2pq + q2 = 1

  • 5

    References

    Campbell, Reece & Meyers, Biology

    6th, 7th, 8th or 9th Edition, Chapters 22, 23.

    Griffiths et al., Introduction to Genetic Analysis 9th Edition (Ch. 17) or 10th Edition (Ch. 18)

    Knox et al., Biology 3rd Edition, Chapter 32.


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