Lecture 19 Flashcards

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1
Q

F

A
  • Inbreeding co-efficient
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2
Q

H

A
  • Heterozygosity
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3
Q

N

A
  • Population size, the number of breeding intividuals
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4
Q

t

A
  • Generation time
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5
Q

Autozygous (F):

A
  • The probability of that any two randomly chosen alleles in a population are identical by descent
  • A1A1 or A2A2 from the same A1 or A2
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6
Q

Allozygous (1 - F):

A
  • The probability of that any two randomly chosen aleles in a population are NOT identical by descent
  • A1A1 or A2A2 from different A1 or A2
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7
Q

Generational increase in frequency of homozygotes in a selfing population:

A
  • G0 AA 0, Aa 1, aa 0
  • G1 AA 1/4, Aa 1/2, aa 1/4
  • G2 AA3/8, Aa1/4, aa 2/8
  • G AA 1/2, AA 0, aa 0
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8
Q

Effects of inbreeding:

A
  • Decrease in heterozygosity
  • Increase in homozygosity
  • Allele frequencies do not change
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9
Q

Hardy Weinburg Equilibrium:

A
  • A1A1 = 2pq -2pqF

- p + q = 1

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10
Q

Homozygous:

A

A1A1 = p squared (1 - F) + pF

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11
Q

Heterozygous:

A

A1A2 = 2pq (1-F)

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12
Q

Calculating F from observed genotype frequencies:

A

A1A2 = 2pq (1-F)

  • Allele frequency of A1
  • Allele frequency of A2
  • Observed heterozygosity
  • F =
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13
Q

Reduction in heterozygosity is a convenient measure of the effect of inbreeding in a population:

A
  • F = (Hexp - Hobs) / Hexp
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14
Q

Can we predict how fast F increase and H decrease over time in a finite population?

A
  • Yes

-

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15
Q

Ft = 1 - [1-1/2N] t the power t (1-Fo)

A
F = Level of inbreeding in generation t
N = Population size
t = Generation
o = Level of inbreeding in the base population
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16
Q

Ht = Ho [1-1/2N] to the power t

A
Ht = heterozygosity in generation t
Ho = Heterozygosity in the base population
t = generation
N = population size
17
Q

From generation t to t+1, there are 2 ways to get alleles IBD

A
  • 1/2N
  • Probability of an individual receiving two copies of the same allele (new inbreeding)
    OR
  • [1-1/2N] Ft
  • Probability of an individual receiving copies of two different alleles from generation t, but those alleles are identical by descent from generation t-1 (previous inbreeding)
18
Q

Increase in inbreeding (F) over time in finite populations:

A

Ft = 1 [1 - 1/2N]to the power t

  • F will increase over time as a function of population size (N)
  • When N is large, F increases slowly over time
  • When N is small, F increases rapidly over time
19
Q

Decrease in heterozygosity over time in finite populations:

A

Ht = Ho [1-1/2N] to the power t

  • H will decrease over time as a function of population size (N)
  • When N is large, H decrease slowly over time
  • When N is small, H decreased rapidly over time