L31 Functional Human Genetics 1 Flashcards
The case of the missing heritability
see onenote
- traits are more complicated than we thought
- decyphering how genotypes impact phenotypes is hard
What do we mean by heritable?
see onenote
Heritable traits
- E.g. height, eye colour
- Proportion of phenotypic variation due to genetic variation in a population
- Broad sense heritability H2
- Narrow sense heritability h2
- Trait needs to be variable for it to be heritable (due to the way we define heritability)
How much of a trait is due to genetics?
- how do we measure
see onenote
- Partition phenotypic variation into genetic and environmental variation
- Twin studies
- Monozygotic twins - Vg = 0, any differences would be due to the environment
- Dizygotic twins don’t have the same genotype but presumably they have the same environment
- comparison between parent and offspring
- More heritability, more additive variance = steeper slope
- E.g. h2 = 0.8, 80% of variation in height is due to genetics
- Heritability of trait changes as environment changes, heritability is not a fixed value through time and space
Broad-sense and narrow-sense heritability
see onenote
Vg = Va + Vd + Vi Vi = epistatic variance
narrow sense heritability
h^2 = Va/Vg
Heritability in a changing environment
see onenote
Heritability estimates for some complex traits
see onenote
Simple (mendelian): 1 locus
Complex
- oligogenic: 2-10 loci
- multigenic: 10-100 loci
- polygenic: 100+ loci
Means of going from phenotype to genotype
see onenote
linkage mapping
- Use a segregating pedigree to construct a linkage map
- Requires extensive pedigree to reach significance
- Trait with complex architecture difficult to identify causal variants
candidate gene association mapping
- test one or a handful of pre-selected loci for association with trait in cases and control
GWAS
- Test for association with many markers e.g. SNPs
- SNPs are either the disease causing variant or is in LD with the disease causing variant
- Region in LD with the SNP is significant in the trait
- Cryptic carriers in control group will decrease power e.g. don’t have diabetes yet but will soon get it
- Super control = low insulin resistance values (not resistant to insulin), probably won’t get diabetes
Pitfalls of linkage and association mapping
see onenote
linkage mapping requires pedigrees to reach significance
- suited to monogenic disorders
candidate gene mapping relies on a prior assumptions about trait aetiology and causality
- meaningless if loci is misidentified
- much contributing variation can be missed
GWAS for human traits
- allows us to test millions of polymorphisms for association with our chosen trait/disease
- we should be able to identify statistically significant associations between variants and trait in the sampled population
crucial assumptions
- significant SNPs are either the disease-causing variant (rare) or in LD with the disease causing variant (common)
The HapMap empowered GWAS
see onenote
- to successfully conduct GWAS we need a precise map of the LD structure of the genome to map traits back to genotypes
- by including trios (father-mother-child), HapMap enabled us to generate one
Inferring haplotypes and linkage blocks
see onenote slides
- phasing is the act of deducing haplotype structure from genotype data
- once we have identified haplotypes empirically using our trios, we can use probability to phase unrelated samples
From haplotypes to LD
see onenote slides
- haplotype blocks can be formalised into LD blocks
- strength of LD is capture by r^2
r^2 = the square of the correlation coefficient between two loci
Why is accurate phasing important?
see onenote
- GWAS rely on tag SNPs
- tag SNP = a SNP that summarises variation within an LD block
Case-control GWAS - the classic design
see onenote
- compare cases and control sampled from the same population
- cryptic carriers in control group will also decrease power e.g. pre-symptomatic individuals
Association testing
see onenote
The success of GWAS depends on”
- well differentiated case and controls drawn from the same population
- sufficient statistical power to detect significant associations