| Literature DB >> 29368428 |
S Tsairidou1, A R Allen2, R Pong-Wong1, S H McBride2, D M Wright3, O Matika1, C M Pooley1, S W J McDowell2, E J Glass1, R A Skuce2,3, S C Bishop1, J A Woolliams1.
Abstract
Genetic selection of cattle more resistant to bovine tuberculosis (bTB) may offer a complementary control strategy. Hypothesising underlying non-additive genetic variation, we present an approach using genome-wide high density markers to identify genomic loci with dominance effects on bTB resistance and to test previously published regions with heterozygote advantage in bTB. Our data comprised 1151 Holstein-Friesian cows from Northern Ireland, confirmed bTB cases and controls, genotyped with the 700K Illumina BeadChip. Genome-wide markers were tested for associations between heterozygosity and bTB status using marker-based relationships. Results were tested for robustness against genetic structure, and the genotypic frequencies of a significant locus were tested for departures from Hardy-Weinberg equilibrium. Genomic regions identified in our study and in previous publications were tested for dominance effects. Genotypic effects were estimated through ASReml mixed models. A SNP (rs43032684) on chromosome 6 was significant at the chromosome-wide level, explaining 1.7% of the phenotypic variance. In the controls, there were fewer heterozygotes for rs43032684 (P < 0.01) with the genotypic values suggesting that heterozygosity confers a heterozygote disadvantage. The region surrounding rs43032684 had a significant dominance effect (P < 0.01). SNP rs43032684 resides within a pseudogene with a parental gene involved in macrophage response to infection and within a copy-number-variation region previously associated with nematode resistance. No dominance effect was found for the region on chromosome 11, as indicated by a previous candidate region bTB study. These findings require further validation with large-scale data.Entities:
Keywords: disease resistance; dominance; genome-wide association study; genomic selection
Mesh:
Year: 2018 PMID: 29368428 PMCID: PMC5888165 DOI: 10.1111/age.12637
Source DB: PubMed Journal: Anim Genet ISSN: 0268-9146 Impact factor: 3.169
Association P‐values for the SNP on BTA6 identified in the GWAS for heterozygote advantage on all the animals and after removing the animals in the minor cluster identified through classical multidimensional scaling (CMDS), with Bonferroni‐corrected significance thresholds
| Analysis | rs43032684 –log10( |
|---|---|
| All animals | 6.21 |
| After removel of CMDS‐identified cluster | 6.09 |
| Genome‐wide threshold | 7.09 |
| Chromosome‐wide threshold | 5.78 |
Figure 1Heterozygote disadvantage GWAS Manhattan plot showing SNP associations with the bTB status. The green line represents the chromosome‐wide threshold for BTA6, and the black line represents the genome‐wide threshold.
Genotypic frequencies for rs43032684 on BTA6 for the cases and the controls
| rs43032684 | Cases | Controls | Fraction of total |
|---|---|---|---|
| A/A | 0.21 | 0.25 | 0.46 |
| A/G | 0.22 | 0.13 | 0.35 |
| G/G | 0.05 | 0.05 | 0.11 |
|
| 0.48 | 0.44 | – |
| Missing | 0.03 | 0.05 | 0.08 |
Likelihood ratio test (LRT) for dominance and additive effects for the regions of interest. The full models contain the additive genomic matrix, the dominance genomic matrix, the local (40‐SNP) additive and the local dominance matrices; the reduced models are without the local dominance matrix. The alternative full model for the SNP with heterozygote disadvantage is for the same region but without the SNP of interest in the calculation of the local matrices
| Model | BTA | Marker | Region | LogL | LRT |
| d.f. |
|---|---|---|---|---|---|---|---|
| Full (1) | 6 | rs43032684 | 10 178 841–10 307 829 | 218.808 | |||
| Reduced (1) | 6 | rs43032684 | 10 178 841 | 213.603 | 10.410 | <0.01 | 1 |
| Full (2) | 6 | rs43032684 | 10 178 841–10 307 829 | 218.214 | |||
| Reduced (2) | 6 | rs43032684 | 10 178 841–10 307 829 | 213.570 | 9.288 | 1 | |
| Full | 9 |
| 76 744 316–76 878 698 | 214.024 | |||
| Reduced | 9 |
| 76 744 316–76 878 698 | 214.024 | |||
| Full | 11 |
| 40 196 811–40 503 568 | 211.732 | |||
| Reduced | 11 |
| 40 196 811–40 503 568 | 211.732 |
LogL, log‐likelihood of the corresponding model; LRT = 2[LogL(full Model) – LogL(reduced Model)].