| Literature DB >> 29670190 |
Evelyn T Todd1, Simon Y W Ho2, Peter C Thomson2, Rachel A Ang2, Brandon D Velie3, Natasha A Hamilton2.
Abstract
The Thoroughbred horse has played an important role in both sporting and economic aspects of society since the establishment of the breed in the 1700s. The extensive pedigree and phenotypic information available for the Thoroughbred horse population provides a unique opportunity to examine the effects of 300 years of selective breeding on genetic load. By analysing the relationship between inbreeding and racing performance of 135,572 individuals, we found that selective breeding has not efficiently alleviated the Australian Thoroughbred population of its genetic load. However, we found evidence for purging in the population that might have improved racing performance over time. Over 80% of inbreeding in the contemporary population is accounted for by a small number of ancestors from the foundation of the breed. Inbreeding to these ancestors has variable effects on fitness, demonstrating that an understanding of the distribution of genetic load is important in improving the phenotypic value of a population in the future. Our findings hold value not only for Thoroughbred and other domestic breeds, but also for small and endangered populations where such comprehensive information is not available.Entities:
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Year: 2018 PMID: 29670190 PMCID: PMC5906619 DOI: 10.1038/s41598-018-24663-x
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Regression coefficients showing the relationship between measures of racing performance and inbreeding in Thoroughbred horses (n = 135,572). All measures of racing performance have a negative relationship with F but a positive association with AHC. Error bars represent 1 standard error around the mean. Regression coefficients and standard errors were divided by the standard error of their respective traits. The relationship between each measure of inbreeding and racing performance was highly significant (P < 0.001).
Figure 2The distribution of estimated breeding values (EBVs) over time for Australian Thoroughbred horses (n = 257, 249), based on the cumulative earnings of 135,572 individuals that raced between 2000 and 2010. Bins were calculated over intervals of 0.2, with each bin representing a 10-year period. Individuals with unknown parents are shown in red. The EBV results for the other measures of racing performance follow the same trends and are included in the Appendix.
The average partial F (pF) and AHC (pAHC) coefficients of the contemporary population for the 10 ancestors with the greatest marginal contributions to the modern Australian Thoroughbred population (n = 135,572).
| Ancestor name | Year of birth | Percentage contribution by each ancestor | |
|---|---|---|---|
| Herod | 1758 | 19.87 | 25.13 |
| Eclipse | 1764 | 11.5 | 12.97 |
| St Simon | 1881 | 8.74 | 4.58 |
| Godolphin Arabian | 1724 | 8.34 | 10.34 |
| Touchstone | 1831 | 7.73 | 5.79 |
| Stockwell | 1849 | 7.15 | 4.76 |
| Rachel | 1763 | 5.75 | 6.32 |
| Snap | 1750 | 5.41 | 5.77 |
| Partner | 1718 | 3.62 | 12.97 |
| Roxana | 1718 | 2.28 | 2.49 |
| Total contribution | 80.40 | 82.18 | |
The final pair of columns shows the total average contribution of all 10 ancestors to the F and AHC coefficients. All values are expressed as a percentage of the total F or AHC value.
Figure 3Inbreeding to different ancestors has variable effects on five measures of racing performance in modern Australian Thoroughbred horses. Partial inbreeding coefficients were calculated for the 10 ancestors with the greatest marginal contributions to the contemporary Australian Thoroughbred population. The relationship between each partial coefficient and inbreeding was analysed using regression coefficients from restricted maximum likelihood models. Error bars represent 1 standard error from the mean. This plot uses the same data set as in Fig. 1, but with each inbreeding coefficient split into partials. Red bars denote significant relationships.
Regression coefficients of linear mixed estimating the association between five measures of racing performance and pedigree-based and genomic coefficients (n = 122).
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|
|
| AHC | |
|---|---|---|---|---|
| Cumulative earnings | 1.95 (11.62) | 5.05 (14.35) | −10.56 (19.74) | 3.04 (3.51) |
| Earnings per start | 0.63 (8.53) | 2.30 (10.54) | −10.10 (14.55) | 1.61 (2.58) |
| Career length | −0.69 (2.32) | −0.84 (2.86) | −3.26 (3.64) | 0.54 (0.69) |
| Total starts | −10.61 (87.49) | −24.01 (107.94) | 16.32 (142.13) | 38.81 (25.81) |
| Winning strike rate | −2.17 (4.16) | −5.08 (5.14) | −17.37 (6.61)* | −0.43 (1.15) |
Sex and year of birth were added as fixed effects and a numerator relationship matrix as a random effect in each model. Cumulative earning, earnings per start, and career length were log transformed for a normal distribution and analysed with a linear mixed model. Total starts was analysed using a Poisson generalized linear mixed model and winning strike rate using a binomial generalized linear mixed model. Inbreeding was measured using the pedigree measures of: Wright’s inbreeding coefficient (F) and the ancestral history coefficient (AHC). Genealogical inbreeding was measured as the proportion of runs of homozygosity (ROH) in the genome with the minimal lengths of 5MB (FROH_5) and 12MB (FROH_12). Standard errors are shown in parentheses. *P < 0.05; **P < 0.001.