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Title: Risk Estimation for Balanced Translocation Carriers


1
Risk Estimation for Balanced Translocation
Carriers
  • Carolyn Trunca, Ph.D.
  • The Genetics Center
  • Smithtown, NY

2
Introduction
  • Carriers of balanced translocations are
    phenotypically normal, but they risk having
    abnormal children or miscarriages as a direct
    result of producing chromosomally unbalanced
    gametes.
  • Carriers of balanced translocations are
    frequently given a general empiric risk estimate
    of between 10 and 20 of having a child with an
    unbalanced translocation. This implies that
    translocations can be treated as a homogeneous
    class.

3
Introduction
  • However, we know from direct observations of
    meiosis in other organisms that the behavior of
    translocations, that is, the type and orientation
    of the multivalents at metaphase-1 and,
    therefore, the segregation at anaphase-1, depends
    to a great extent on the structural
    characteristics of the translocation.
  • We, also know, that the likelihood that an
    abnormal segregation will result in the birth of
    child with an unbalanced translocation depends on
    the viability of
  • the resulting partial trisomies and partial
    monosomies.

4
Purpose
  • The purpose of this project was
  • to collect cytogenetic and reproductive data from
    a large number of families in which a
    translocation is segregating
  • to use that data to identify those factors that
    are associated with poor reproductive outcome in
    translocation carriers, and
  • 3) to use that information to develop a
    method to estimate both the risk a carrier of a
    specific translocation has of having a child with
    an unbalanced translocation and the risk of
    having a miscarriage.

5
Background
  • Meiosis in translocation carriers proceeds
    according to the following principles.
  • At pachytene, each segment of the rearranged
    chromosomes will pair with the homologous segment
    of the normal chromosomes forming a pachytene
    cross.
  • 2. At diplotene, chiasmata will appear where
    crossing over has occurred. The number of
    chiasmata is positively correlated to the length
    of the arm of the pachytene cross. It is
    possible that a very short arm may have no
    chiasmata.

6
Segregation of a Reciprocal Translocation
7
Background
  • 3. At diakinesis and first metaphase, the four
    chromosomes are associated as either
  • a ring (having at least one chiasmata in each
    arm)
  • a chain (having at least one chiasmata in 3 of
    the 4 arms)
  • or be separated into two bivalents, a univalent
    and a trivalent, two univalents and a bivalent or
    even four univalents (each possibility a result
    of the failure of chisamata formation in 2 or
    more arms).

8
Segregation of a Reciprocal Translocation
9
Segregation of Translocations That Are
Predisposed to Form Type I or Type II Chains
10
Background
  • 4. At anaphase, there are three ways that the
    four chromosomes can concordantly orient so that
    two go to each pole of the spindle
  • Alternate alternate centromeres in a ring or
    chain pass to the same pole so that all gametes
    are genetically balanced, 50 will contain the
    two normal chromosomes and 50 the two
    translocated chromosomes

11
Background
  • Adjacent-1 adjacent non-homologous centromeres
    pass to the same pole, so that all gametes are
    genetically unbalanced
  • 2) Adjacent-2 adjacent homologous centromeres
    pass to the same pole, so that all gametes are
    genetically unbalanced

12
Segregation of a Reciprocal Translocation
13
Background
  • 5. At anaphase, two bivalents will segregate
    independently, so that 50 of the gametes will be
    genetically balanced and 50 unbalanced.
  • 6. At anaphase, if a univalent and a trivalent
    have occurred, a 31 disjunctions may occur and
    then all gametes will be unbalanced.
  • 7. At anaphase, if there is a discordant
    orientation of a ring, a 31 disjunction can
    occur. This occurs when two centromeres on
    opposite sides of the ring pass to opposite poles
    , while the two intermediate centromeres pass to
    the same pole.

14
Research Design
  • DATA COLLECTION
  • Data were collected from 824 families in which a
    balanced autosomal translocation with
    identifiable breakpoints was segregating.
  • Families with Robertsonian translocations,
    translocations involving sex chromosomes, and de
    novo translocations were not included.
  • Most of the families were obtained from the
    literature, but personally studied families, and
    unpublished families contributed by other
    investigators were also included.

15
Cytogenetic Data
  • Calculated for this study for both chromosomes in
    a translocation were
  • the lengths of the short arm and the long arm,
  • the distance from the breakpoint to the end of
    the arm in which the break occurred (terminal
    distance),
  • the distance from the breakpoint to the end of
    the other arm,
  • the distance from the breakpoint to the
    centromere (interstitial distance).

16
Cytogenetic Data
  • These lengths were were determined by
    measurement, in arbitrary units, of the published
    diagrams representing chromosomes at the 450 band
    level.
  • As an example, for a translocation between
    chromosomes 6 and 21 with breaks at 6q22 and
    21q22, the following values were recorded.
  • Chromosome 6 p79.4, q125.8, n41.5, c163.7,
    i84.3
  • Chromosome 21 p20.2, q46.00, n9.05, c57.15,
    i36.96

17
Research Design
  • DATA COLLECTED ON THE FAMILY
  • Method of Ascertainment
  • 1. A child with an unbalanced translocation
  • 2. History of Multiple Miscarriages or
    Infertility
  • 3. Chance

18
Research Design
  • DATA COLLECTED ON INDIVIDUALS
  • Proband, Excluded, Included?
  • Live-born or Fetal Death
  • Gender
  • Phenotype
  • Karyotype
  • Number of Chromosomes Type of
    Segregation

19
Research Design
  • CORRECTING FOR ASCERTAINMENT BIAS
  • The proband or probands are excluded from the
    database.
  • Individuals in the family that bring another
    sibship into the database are excluded.

20
Typical pedigree
21
Methods
  • These data were first analyzed to determine if
    structural factors influence the type of
    segregation that occurs during meiosis in human
    translocation carriers.
  • We approached this problem by testing six
    hypotheses based on observations in other
    organisms where direct analysis of meiosis is
    possible.

22
Hypothesis
  • 1. Whatever the type of segregation that occurs
    at the first meiotic anaphase, normal gametes and
    gametes carrying the two translocated chromosomes
    occur with equal frequency.

23
Corrected Number of Normal vs. Carrier Offspring
of Translocation Carriers
  • Normal Carrier
  • 777(48.2) 835 (51.8)
  • X2 2.02 p
    0.15

24
Hypothesis
  • 2. An interstitial chiasma forces the linked
    homologous centromeres to co-orient so adjacent-2
    segregation are rare.

25
Translocation With Long Interstitial Segments
  • Adjacent-2 segregation are rare because
    homologous centromeres co-orient.


26
Frequency of Adjacent Segregations At least One
Long Interstitial Segment
  • Adjacent-1 Adjacent-2 ( Adjacent-2)
  • 347 3
    (0.8)

27
Hypothesis
  • 3. In the absence of interstitial chiasmata any
    two adjacent centromeres can co-orient,
    therefore, among adjacent orientations both
    adjacent-1 and adjacent-2 segregations occur.

28
Translocation With Two Short Interstitial Segments
  • In the absence of interstitial chiasmata any two
    adjacent centromeres can co-orient so among
    adjacent segregations, both adjacent-1 and
    adjacent-2 occur.


29
Frequency of Adjacent Segregations Two Short
Interstitial Segments
  • Adjacent-1 Adjacent-2 ( Adjacent-2)
  • 218 25 (10.3)

30
Hypothesis
  • 4. When Type 1 chains form because chiasmata are
    absent from one or the other of the interchanged
    arms, the stable adjacent orientation that occurs
    is adjacent-1.

31
Translocation Predisposed to Forming a Type I
Chain and Undergoing Adjacent-1 Segregation
  • Failure to Undergo Recombination Occurs in Short
    Exchanged Arm of Pachytene Cross


32
Segregation of Translocations That Are
Predisposed to Form Type I or Type II Chains
33
Frequencies of Types of Adjacent Segregations
Among Translocations That Tend To Form Type I
Adjacent-1 Adjacent-2 ( Adjacent-2)
531 4
(0.8)
34
Hypothesis
  • 5. When Type 2 chains form because chiasmata are
    absent from one or the other of the
    non-interchanged arms, the stable adjacent
    orientation that occurs is adjacent-2.

35
Translocation Predisposed to Forming a Type II
Chain and Undergoing Adjacent-2 Segregation
  • Failure to Undergo Recombination Occurs in Short
    Non-exchanged Arm of Pachytene Cross


36
Segregation of Translocations That Are
Predisposed to Form Type I or Type II Chains
37
Frequencies of Types of Adjacent Segregations
Among Translocations That Tend To Form Type
II Adjacent-1 Adjacent-2 (
Adjacent-2) 11
26 (70.3) Represents
76.5 of all adjacent-2 segregations found in
the total sample.
38
Hypothesis
  • 6. If the pachytene cross is highly asymmetrical
    with two short arms and short interstitial
    segments, the possibility of a 31 disjunction at
    anaphase is increased. This occurs as a result
    of either
  • 1) a discordant orientation of a chain when
    crossing-over fails to occur in one of the short
    arms or
  • 2) the formation of a trivalent and a univalent
    when crossing-over fails to occur in both of the
    short arms. In this case the univalent will pass
    at random to either pole.

39
Asymmetrical Pachytene Cross Predisposes
Translocation to Undergo a 31 Disjunction
  • One Exchanged Arm and One Non-exchanged Arm of
    the Translocation Is Very Short


40
Frequency of 31 Disjunctions Highly Asymmetric
Pachytene Cross vs. Symmetric Pachytene Cross
  • 31
    Adjacent
  • Disjunctions Segregations
    ( 31)
  • Highly Asymmetric 63
    25 (71.6)
  • Pachytene Cross
  • Relatively Symmetric 156 626
    (19.9)Pachytene Cross

41
Question
  • The confirmation of these hypotheses is
    significant in that it indicates that the
    structural characteristics of a reciprocal
    translocation are important in determining how
    meiosis will proceed. Any attempt at developing
    risk estimates must take structural factors into
    consideration.
  • Can we make predictions about which
    translocations are likely to pose a low risk for
    having a child with an unbalanced translocation
    and which confer a high risk?

42
Low Risk Translocation
  • Large Pieces Exchanged Predisposes Translocation
    to Undergo Alternate Segregation


43
High Risk Translocation
  • Very Small Pieces Exchanged Predisposes
    Translocation to Undergo Independent Assortment


44
Risks of Abnormal Offspring and Fetal Deaths for
Carriers of Two Structurally Different
Translocations
  • Abnormal Child Fetal
    Death
  • Small Pieces Exchanged 25.1 2.2 (375)
    23.8 (558)
  • Prediction HIGH RISK
  • Large Pieces Exchanged 1.6 1.1 (127)
    30.8 (237)
  • Short Interstitial Segments
  • Prediction LOW RISK

45
Question
  • There are likely to be selection differences
    between chromosomally unbalanced eggs and sperm.
  • Are there differences in reproductive risk
    between female and male translocation carriers?

46
Risk of Abnormal Offspring for Male and Female
Carriers
  • Male Female
  • Underestimate 6.6 (966)
    11.9 (1539)
  • Overestimate 14.9 (1060) 18.6
    (1665)

47
Question
  • How a family is ascertained may give some
    indication of the likelihood that, if an abnormal
    segregation occurs, it will result in the birth
    of a child with an unbalanced translocation.
  • Are there differences in risk for families in
    the different ascertainment groups?

48
Risk of Abnormal Offspring by Ascertainment
Groups
  • Abnormal
    Subfertile Fortuitous
  • Underestimate 11.9 (2078) 1.3 (151)
    0.4 (547)
  • Overestimate 20.3 (2297) 5.7 (158)
    2.7 (560)

49
Question
  • The structural characteristics of a translocation
    depend on which chromosomes are involved and
    where the breakpoints are located within the
    chromosomes. Risk depends on the structural
    characteristics and the viability of the abnormal
    segregants. Can we determine which chromosomes
    and which breakpoint locations increase risk?
  • Since we could show that there are obvious
    differences in risk between translocations
    ascertained either through an abnormal child,
    through a history of multiple miscarriages or
    infertility, or by chance, all our analyses were
    performed on the sample as a whole, and on each
    ascertainment group separately.

50
Analysis
  • Null Hypothesis Chromosomes involved in
    translocations occur at random.
  • Statistical analysis of the entire data set
    indicated that chromosomes are not involved in
    translocations at random and the difference is
    highly significant.
  • To investigate this observation further, the data
    from each of the three data sets were analyzed
    separately.

51
Chromosome Involvement in Translocations by
Ascertainment Groups Abnormal
Subfertile Fortuitous
(N557) (N89)
(N123) 9, 11, 13,
18, 21, 22 22 None
Overrepresented 1, 2, 3, 6,
7, 19 None None
Underrepresented Level of significance 0.002 or comparisons
52
Conclusions
  • These results indicate that breakage and,
    therefore, chromosome involvement in
    translocations occurs randomly.
  • The significant differences from randomness
    observed are the result of differences in risk.
  • Carriers of translocations involving chromosomes
    9, 11, 13,18, 21, and 22 are more likely to have
    an abnormal child, and are, therefore, more
    likely to be included in the database.
  • The reverse is true for translocations involving
    chromosomes 1, 2, 3, 6, 7, and 19.

53
Analysis
  • Null Hypothesis Breaks are distributed at
    random within a given chromosome, that is, the
    proportion of breaks within a particular band
    equals the length of the band divided by the
    total length of the chromosome. This implies a
    uniform probability distribution.
  • The combined sample gives a poor fit to random
    allocation of breaks for essentially every
    chromosome. This reflects the fact that the
    breakpoints distribution is non-random in the
    chromosomes from translocations ascertained
    through an abnormal child.

54
Non-random Distribution of Breaksin Chromosome 1
when Translocation Was Ascertained Through an
Abnormal Child
55
Random Distribution of Breaksin Chromosome 1
when Translocation Was Fortuitously Ascertained
56
Conclusions
  • This observation indicates that
  • 1. in an unselected population, chromosome
    breakage occurs randomly along the length of
    chromosomes
  • 2. the distribution of breakpoints along the
    chromosomes differs significantly between
    ascertainment groups and
  • 3. the non-random distribution of breakpoint
    locations observed in chromosomes from
    translocations ascertained through an abnormal
    child is the result of the increased risk that
    translocations with terminal breaks confer.

57
Analysis
  • Since there is a clustering of breakpoints toward
    the ends of the chromosome arms in the abnormal
    group, the terminal distance, that is, the
    distance from the breakpoint to the terminal end
    of the chromosome arm, was measured as
    quantitative data.
  • The mean terminal distances for all chromosomes
    in all groups were analyzed to determine if there
    were significant differences in the mean terminal
    distance between chromosomes and between
    ascertainment groups.

58
Analysis
59
Conclusions
  • In the fortuitous group, the mean terminal
    distance increases as the size of the chromosome
    increases. This is as expected since the
    breakpoints are randomly distributed for this
    group.
  • In the abnormal group, the mean terminal distance
    is the same for each chromosome and, on average,
    shorter than the mean terminal distance observed
    in the other groups.
  • This suggests that the terminal distance is
    another important factor in determining
    reproductive risk.

60
Final Conclusions
  • The variables that we have shown to be predictors
    of the risks for having a child with an
    unbalanced translocation or a miscarriage are
  • 1. the chromosomes involved in the
    translocation
  • 2. the gender of the carrier
  • 3. the way the family was ascertained and
  • 4. the length of the terminal distances.

61
Risk Estimation
  • Logistic regression, like linear regression
    produces prediction equations. It is used to
    determine whether specific factors are related to
    the presence of some characteristic, for example,
    whether having chromosome 7 in a translocation is
    predictive of having an abnormal child.
  • Unlike linear regression which can be solved
    explicitly, that is, there is a formula for it,
    logistic regression equations are solved
    iteratively. A trial equation is fitted and
    tweaked over and over to improve the fit.
    Iterations stop when the improvement from one
    step to the next is negligible.

62
Risk Estimation
  • The response variable that characterizes logistic
    regression is an indicator of the presence or
    absence of a characteristic, that is, a (yes/no)
    variable.
  • A logistic regression equation does not directly
    predict the probability of an occurrence. The
    output of a logistic regression equation is a
    constant and a coefficient for each predictor
    variable expressed as a log odds. Each
    coefficient represents the change in the response
    (e.g., the increase or decrease in risk) per unit
    change in the predictor (e.g., terminal length).
    While a log odds output at first does not seem
    very helpful, it is possible to transform a log
    odds to a probability.

63
Risk Estimation
  • Logistic Regression Equation for Estimating the
    Risk of a Child with an Unbalanced Translocation
  • Female carrier of t(67)(q23q11) with multiple
    miscarriages
  • Coefficients
  • Constant (-5.412), Chrom. 6 (0)
    Chrom. 7 (-0.616)
  • Term. 6 (-0.6237) Term. 22 (-0.2727)
  • Female (1.12) Asc. (1.76) -3.96
  • Log Odds -3.96 Odds 0.019
  • RISK () (Odds/1 Odds) x100 0.019/1.019
    x100 1.8

64
Acknowledgements
  • Christa Ugrinsky
  • David Wiener
  • Amy Kaplan
  • Liz Meller
  • Martha Vlasits
  • John Milazzo
  • Nancy Mendel
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