Introduction to linkage and family based designs to study the genetic epidemiology of complex traits. Harold Snieder

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Introduction to linkage and family based designs to study the genetic epidemiology of complex traits Harold Snieder

Overview of presentation Designs: population vs. family based Mendelian vs. complex diseases/traits Linkage analysis: model based vs. model free Model based: recombination fraction & LOD score Model free: Identity by descent (IBD) & Haseman- Elston regression Genome scans for complex traits Lipoprotein(a) example Candidate gene approach Population based or within family association tests Linkage versus Association

Genetic epidemiological study designs Unmeasured effects Measured genes Population-based Inbreeding studies Admixture studies Mutations Allelic association Family-based Twin/family studies Segregation analysis Complex segregation Linkage Association with family controls (TDT) Combined linkage and association

Localizing genes for Mendelian (single-gene) disease Familial aggregation? Family studies: Large pedigrees How is the disease transmitted in families (mode of inheritance)? Segregation Analysis Do genetic markers co-segregate with disease in pedigrees? Where is the gene located? Classic linkage analysis: Model based: mode of inheritance, penetrance & gene frequencies

Type 2 Diabetes: a complex disease (Foetal) environment age Insulin action Obesity N IGT DM Insulin secretion Beta-cell mass

Challenges in genetics of complex disease Identifying genes of small relative effect against a background of substantial variation Definition and measurement of phenotype Age-related disease/trait expression Gene-environment interaction Heterogeneity (eg Hypertension)

Localizing genes for complex traits & diseases Familial aggregation? Genetic or environmental factors? Twin study Adoption Study Is a major gene involved? Complex segregation analysis in pedigrees (transmission, penetrance, gene frequencies) Where is the gene located? Linkage - eg Genome scan Association - candidate gene approach

Linkage analysis Tracks co-segregation of genetic markers with diseases/traits in families Model based linkage based on information provided by complex segregation analysis limited utility in complex traits (inheritance model unknown) Model free linkage family or sib pair design (affected or quantitative traits) Sharing of alleles identical by descent (IBD) No inheritance model needed

Model based linkage: recombination Mendel thought that any two different genes were always inherited independently This is not true when two genetic loci are physically close together on the genome Alleles at loci on different chromosomes are unlinked and have a 50:50 chance of being inherited together (assuming independence). The probability of recombination or recombination fraction (denoted θ [theta]) is said to be 0.5 in this case (no linkage)

Recombination and linkage Recombinations occur due to crossovers at meioses: If few patients in family pedigrees show recombination between genetic marker and disease gene, the recombination fraction θ is low (< 0.5) and linkage tight. Recombination fraction is also a measure of distance between marker and disease gene (gene mapping) Two loci on the same chromosomes are linked if: θ < 0.5, unlinked if θ = 0.5.

Pedigree of Huntington Disease

LOD Score Usually, we wish to compare the evidence for linkage against the null hypothesis that two loci are unlinked. This can be expressed in a Lod Score: LOD = log 10 [(P(data θ)/p(data 0.50)] X 2 distributed (1 df): LOD=3 corresponds to X 2 = 13.8 (p-value one-sided =0.0001).

Model free linkage Affected sib-pairs mapping of disease genes (eg hypertension) Quantitative traits in families or sib-pairs mapping of Quantitative Trait Loci or QTLs (eg blood pressure) Does similarity in phenotypic variation or disease status correlate with sharing of genetic material? Based on sharing of alleles identical by descent (IBD) at different marker locations along the chromosome

Identity by descent Two alleles that are copies of the same ancestral gene are said to be identical by descent (IBD) as opposed to just Identical by State (IBS). Siblings (3 and 4) may share 0, 1 or 2 alleles IBD: 0 IBD 1 IBD 2 IBD

Identity by descent Siblings are expected to share IBD in defined patterns: IBD status Genetic Correlation (π ) Expected % 0 0 25% 1 0.5 50% 2 1 25% Linkage exists if eg affected siblings show greater allele sharing IBD at a closely linked marker locus than the expected 50% (ie greater than expected genetic similarity)

QTL linkage in sib pairs The first proposed method of quantitativetrait linkage analysis for sib-pair data was the Haseman-Elston method. This method is based on regression of the squared trait difference of a sib pair, on the estimated proportion of alleles shared identical-by-descent (IBD) at a putative marker locus

Haseman Elston regression For example for blood pressure: [BPsib1-BPsib2] 2 = intercept + β*ibd sharing In case of linkage β < 0 (β = -2 V QTL (1- θ) 2 ) (sib1-sib2) 2 0 0.5 1 % alleles IBD (π) This is what you expect under linkage. The higher the probability of IBD among pairs, the smaller the difference in phenotype.

Genome scan for complex traits Perform genome scan for complex quantitative trait (QTL mapping) Some significant linkage peaks (eg LOD > 3) are found on some chromosomes The Problem: Even if these peaks are real they cover a large area (20cM) with sometimes hundreds of candidate genes Fine mapping is VERY difficult Only about 5 genes (!!!) for complex traits & diseases have been found this way Conclusion: Don t even think about it!

Genome scan for lipoprotein(a) 413 MZ & 806 DZ female twin pairs (h 2 =.88) genome scan of 806 DZ pairs non parametric (Z score) multipoint analysis using MAPMAKER/SIBS Genome scan of quantitative trait in unselected sib- (or DZ twin) pair population: Does it work?

Lipoprotein(a) Lipoprotein(a) [Lp(a)] ideal trait for proof of principle: quantitative risk factor for CHD no confounders heritability 90% the gene [apo(a)] on Chr.6 is known and explains 90%

MapMaker plot: Chr.6 Lp(a)

Candidate gene approach: Unmeasured effects Measured genes Population-based Inbreeding studies Admixture studies Mutations Allelic association Family-based Twin/family studies Segregation analysis Complex segregation Linkage Association with family controls (TDT) Combined linkage and association

Association studies: family based? Four possible explanations for a significant association between a gene and disease or quantitative trait: population stratification/admixture ethnic confounding, use within family controls: Transmission Disequilibrium Test (TDT) causal mutation is functional linkage disequilibrium physically close to functional locus on same chromosome chance

Linkage versus Association Linkage Analysis Follows meiotic events through families for co-segregation of disease and particular genetic variants Large Families Sibling Pairs (or other family pairs) Works VERY well for Mendelian diseases Association Studies Detect association between genetic variants and disease across families: exploits linkage disequilibrium Case-Control designs Cohort designs May be more appropriate for complex traits