adaptation 4 - quantitative traits Flashcards

1
Q

Quantitative traits

A

Are influenced by the combined activity of several genes (polygenic)

Often influenced by the environment, to varying degrees

Have patterns of continuous trait variation, rather than having discrete categories

Often have a mean and variance

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2
Q

possible barriers for response to changing conditions

A

pikas: low elevation is a barrier to moving to other more northern mountain ranges, bc cant stand heat

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3
Q

meaning of adaptation in 336

A

undergoing genetic change

in other contexts, used instead of acclimating

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4
Q

distribution of traits affected by different factors

A

general normally distributed

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5
Q

Why are quantitative traits normally distributed?

A

Bc affected by multiple loci and environmental factors

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5
Q

Evolution of traits with normal distributions by natural selection

A
  1. trait must vary btwn individuals
  2. trait must affect fitness
  3. trait must be heritable
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6
Q

3 forms of selection on quantitative traits

A
  1. directional selection
  2. stabilizing selection
  3. disruptive selection

related to how selection impacts one generation

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7
Q

Fitness function

A

shows fitness of individuals with certain “values” of a quantitative trait

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8
Q

Directional selection

A

individuals with more severe “values” of a quantitative trait have greater fitness

variation shifts in one direction or another

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9
Q

stabilizing selection

A

variation decreased

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10
Q

disruptive selection

A

variation increases

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11
Q

average effect

A

determines how much the mean of a trait Z changes when we know an individual carries this particular allele, assuming PAIRED AT RANDOM with another allele from population

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12
Q

Breeding Value

A

(A)

Breeding value of an individual (or genotype) measures the average contribution of that individual to the trait mean of its offspring, if crossed with an average range of mating partners

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13
Q

Breeding value equation

A

(mean of pop) + 2*([mean of offspring] - [mean of population])

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14
Q

what does breeding value measure

A

the degree to which an individual’s phenotype is expected to be transmitted to their offspring

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15
Q
A
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15
Q

what is phenotype a function of

A

P = genes + environment

BREAKS DOWN Into

(A + D + I) + E

16
Q

What could genetic component of phenotype be broken down into?

A

A - additive genetic effects (breeding value)

D - dominance effects

I - Interaction effects (epistasis btwn loci)

17
Q

def. additive effects of alleles

A

average effect of all alleles that contribute to a phenotype

18
Q

def dominance effects

A

effects of dominance interactions among alleles at each locus

19
Q

def epistasis

A

The effect of interactions among alleles at different loci

20
Q

why do we focus on additative effects in the evolution of quantitative traits

A

non-additive effects are disrupted every generation therefore no predictable effect on offspring

env. not genetically based

therefore, natural selection acts on additive effects

21
Q

Artificial selection vs natural

A

breeders focus on picking individuals for crosses to move the mean trait values/change traits of group

natural selection acts on differential success of individuals with different trait values, affects how a trait mean will change in response

22
Q

phenotypic variance

A

(VP)
describes the variability among a set of individuals for a particular trait

NOT always do to genetic differences (VG), not all genetic differences passed to next generation (VA)

23
Q

componenets of phenotypic variance

A

VP total phenotypic variance
VG total genetic variance
VA genetic var due to additive effects of alleles
VD gen var due to dominance among alleles
VI - gen var due to epistatic interactions of alleles at diff loci
VE - phenotypic var due to environmental effect

VP = VA + VD + VI + VE

24
Q

VA =

A

= genetic var due to additive effects

= variance in breeding values

= measure of ability of population to evolve/shift population mean from one generation to the next

25
Q

heritability of a quantatative trait calculation

A

“narrow sence heritability” - proportion of pheno var caused by additive

H^2 = VG/VP

26
Q

can estimates of heritability be applied to whole species?

A

NO!!!! only apply to population and environments in which they were estimated

27
Q

can heritability change within pops?

28
Q

DO HERITABILITY ESTIMATES APPLY To individuals?

A

NO!!! only populations!!!

measure of avg relationship of traits values in parents and offspring across the population as a whole

29
Q

goes heritability indicate generic basis

A

NO does not indicate the degree to which a trait is genetically based

30
Q

determine herotability by gra[hing

A

plotting trait value (pheno) of offspring against trait score (pheno) of parents, slope of line is heritability

31
Q

range of heritability

A

0 to 1 (proportion of pheno var accounted for by genetic var)

32
Q

The breeder’s equation describes…

A

how much we expect a trait mean to change over gens, given the heritability of trait, and knowledge of the strength of selection acting on that trait

33
Q

the breeders equation

A

R = h^2 S

where

S = “selection differential”, measures strength of selection within a generation

R = “Response to selection”, measures change in trait mean from one generation to the next

34
Q

how could breeders equation be used

A

using heritability estimate and strength of selection to predict response to selection (R)

using changes in mean trait value (R0 in response to selection) of known strength to est heritability (h^2)

35
Q

Selection Differential

A

Measures the strength of selection

calculated by S = Xb - Xp

where XP = trait value of population before selection

XB = mean trait value of reproducing individuals

36
Q

Strong v weak selection

A

strong - very few individuals can reproduce

weak - many many individuals can reproduce

37
Q

H^2 = 0

A

No response to selection

38
Q

H^2 not 0 or 1

A

scaled response to selection

39
Q

h^2 = 1

A

response = S

40
Q

3 approaches to estimating heritability

A
  1. experimental/breeding analysis of phenotypic variance components: est heritability using variance in breeding value (h^2 = VA/VP
  2. phenotypic correlations among relatives, e.g., parent-offspring regression in which slope = h^2
  3. measuring response to selection across generations, knowing R and S, can est. h^2 using h^2 = R/S