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Linkage Mapping

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The expected double crossover frequency. Expected d.c. freq. = ( 0.05)(0.2) = 0.01. The obtained double crossover frequency. Obtained d.c. freq. = ( 2 3)/1000 = 0.005 ... – PowerPoint PPT presentation

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Title: Linkage Mapping


1
Linkage Mapping
  1. Physical basis of linkage mapping
  2. Mapping by the 2-factor testcross method
  3. Mapping by the 3-factor testcross method

2
A. Physical Basis
  • If two genes are located on the same chromosome,
    their alleles can recombine only when there is
    crossing over during meiosis
  • The probability that crossover will occur is
    proportional to the distance between the genes
  • Typically, there are fewer recombinant
    (crossover) gametes than nonrecombinant gametes

3
A. Physical Basis
4
A. Physical Basis
µ
Genes

e
between th

Distance

Frequency
ion
Recombinat
  • One map unit (or morgan) of distance is the
    distance that produces a recombination frequency
    of 1 Therefore
  • Map distance (in map units) recombination
    frequency X 100
  • ( Recombinant gametes) X 100
  • ( Recombinant gametes) ( nonrecombinant
    gametes)

5
B. 2-factor Testcross
  • A testcross lets us count the number of
    recombinant and nonrecombinant gametes
  • The phenotype of the testcross progeny is
    determined by the gametes from the heterozygous
    parent
  • Each phenotype in a testcross has a unique
    genotype (unlike in the F2 of dihybrid cross)
  • So, to map the distance between two genescross
    an individual that is heterozygous for each gene
    with an individual that is homozygous recessive
    for each gene

6
B. 2-factor Testcross
  • Example tomato plants, fruit shape texture
    genes
  • A heterozygous round, heterozygous smooth plant
    (Rr Pp) was crossed with a long, peachy (rr pp)
    plant. The results are given in the table below
  • Smooth round 39
  • Smooth long 463
  • Peachy round 451
  • Peachy long 47

7
B. 2-factor Testcross
  • 2-F STEP 1 Arrange the phenotypic classes into
    pairs, with each different phenotype represented
    in each pair
  • Smooth round
  • Peachy long
  • Smooth long
  • Peachy round



8
B. 2-factor Testcross
  • 2-F STEP 2 Look at the numbers to determine
    which class is recombinant (lesser numbers) and
    which is nonrecombinant (greater numbers)
  • Smooth round 39
  • Peachy long 47
  • Smooth long 463
  • Peachy round 451

Recombinant
Nonrecombinant
9
B. 2-factor Testcross
  • 2-F STEP 3 Calculate the map distanceR P
    gene distance 86/1000 X 100 8.6 m.u.
  • Smooth round 39
  • Peachy long 47
  • Smooth long 463
  • Peachy round 451

Recombinant
Nonrecombinant
10
B. 2-factor Testcross
  • 2-F STEP 4 Determine the linkage (cis or trans)
    of the alleles in the nonrecombinant heterozygote
    parent.In this particular cross, the linkage is
    trans
  • Smooth round 39
  • Peachy long 47
  • Smooth long 463
  • Peachy round 451

Recombinant
Nonrecombinant
11
B. 2-factor Testcross
  • Cis linkage When two dominant alleles are linked
    together in the original heterozygote

12
B. 2-factor Testcross
  • Trans linkage When a dominant allele is linked
    to a recessive allele in the original
    heterozygote

13
B. 2-factor Testcross
  • The double crossover problem
  • Double crossovers occur whenever two crossover
    events occur between two genes
  • If this occurs, then the recombinant progeny will
    not be counted, because each allele goes back
    to its original linkage
  • For this reason, the map distance given by a
    2-factor testcross often is too low

14
C. 3-factor Testcross
  • By performing a testcross with 3 genes, we can
    estimate how many double crossovers are occurring
  • Example Maize
  • Green (Y) vs. yellow (y) plant color
  • Full (S) vs. shrunken (s) seed shape
  • Colored (C) vs. colorless (c) seed color
  • Cross Yy Ss Cc X yy ss cc

15
C. 3-factor Testcross
  • 3-F CROSS STEP 1Arrange the phenotypic classes
    into pairs, with each different phenotype
    represented
  • Green Full Colored
  • Yellow Shrunk Colorless
  • Green Full Colorless
  • Yellow Shrunk Colored
  • Green Shrunk Colored
  • Yellow Full Colorless
  • Green Shrunk Colorless
  • Yellow Full Colored





16
C. 3-factor Testcross
  • 3-F CROSS STEP 2Identify the nonrecombinant
    (largest) and double crossover (smallest) classes
  • Green Full Colored 100
  • Yellow Shrunk Colorless 95
  • Green Full Colorless 25
  • Yellow Shrunk Colored 20
  • Green Shrunk Colored 380
  • Yellow Full Colorless 375
  • Green Shrunk Colorless 2
  • Yellow Full Colored 3



NR
DC
17
C. 3-factor Testcross
  • 3-F CROSS STEP 3Compare the NR DC classes to
    determine which gene is in the middle (Its
    Y-C-S)
  • Green Full Colored 100
  • Yellow Shrunk Colorless 95
  • Green Full Colorless 25
  • Yellow Shrunk Colored 20
  • Green Shrunk Colored 380
  • Yellow Full Colorless 375
  • Green Shrunk Colorless 2
  • Yellow Full Colored 3



NR
DC
18
C. 3-factor Testcross
  • 3-F CROSS STEP 4Determine the identity of the
    two single crossover classes (compare with NR
    class)
  • Green Full Colored 100
  • Yellow Shrunk Colorless 95
  • Green Full Colorless 25
  • Yellow Shrunk Colored 20
  • Green Shrunk Colored 380
  • Yellow Full Colorless 375
  • Green Shrunk Colorless 2
  • Yellow Full Colored 3

S-C Sing.
Y-C Sing.
NR
DC
19
C. 3-factor Testcross
  • 3-F CROSS STEP 5Calculate the distances between
    each pair of genes
  • Y-C distance (252023)/1000 X 100 5 m.u.
  • S-C distance (9510023)/1000 X 100 20 m.u.

20
C. 3-factor Testcross
  • 3-F CROSS STEP 6Calculate
  • The expected double crossover frequencyExpected
    d.c. freq. (0.05)(0.2) 0.01
  • The obtained double crossover frequencyObtained
    d.c. freq. (23)/1000 0.005
  • The coefficient of coincidenceCoincidence
    (Obtained d.c.)/(Expected d.c.) 0.005 / 0.01
    0.5
  • Interference 1 Coincidence 1 0.5 0.5

21
C. 3-factor Testcross
  • Interference
  • The occurrence of one crossover event may
    interfere with a second crossover event
  • If the obtained d.c. expected d.c.
    thenCoincidence 1Interference 0
  • If the obtained d.c. lt expected d.c.
    thenCoincidence lt 1Interference is a positive
    number
  • If the obtained d.c. gt expected d.c.
    thenCoincidence gt 1Interference is a negative
    number
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