| Literature DB >> 31947936 |
Abbas Laoun1,2, Sahraoui Harkat3,4, Mohamed Lafri3,4, Semir Bechir Suheil Gaouar5, Ibrahim Belabdi3,4, Elena Ciani6, Maarten De Groot7, Véronique Blanquet8, Gregoire Leroy9, Xavier Rognon9, Anne Da Silva8.
Abstract
Knowledge of population structure is essential to improve the management and conservation of farm animal genetic resources. Microsatellites, which have long been popular for this type of analysis, are more and more neglected in favor of whole-genome single nucleotide polymorphism (SNP) chips that are now available for the main farmed animal species. In this study, we compared genetic patterns derived from microsatellites to that inferred by SNPs, considering three pairs of datasets of sheep and cattle. Population genetic differentiation analyses (Fixation index, FST), as well as STRUCTURE analyses showed a very strong consistency between the two types of markers. Microsatellites gave pictures that were largely concordant with SNPs, although less accurate. The best concordance was found in the most complex dataset, which included 17 French sheep breeds (with a Pearson correlation coefficient of 0.95 considering the 136 values of pairwise FST, obtained with both types of markers). The use of microsatellites reduces the cost and the related analyses do not require specific computer equipment (i.e., information technology (IT) infrastructure able to provide adequate computing and storage capacity). Therefore, this tool may still be a very appropriate solution to evaluate, in a first stage, the general state of livestock at national scales. At a time when local breeds are disappearing at an alarming rate, it is urgent to improve our knowledge of them, in particular by promoting tools accessible to the greatest number.Entities:
Keywords: cross-breeding; livestock diversity; short tandem repeat; simple sequence repeat; single nucleotide polymorphism
Year: 2020 PMID: 31947936 PMCID: PMC7016564 DOI: 10.3390/genes11010057
Source DB: PubMed Journal: Genes (Basel) ISSN: 2073-4425 Impact factor: 4.096
Genetic diversity measured by dataset.
| Algerian Sheep Datasets | French Sheep Datasets | French Cattle Datasets | |
|---|---|---|---|
| no. of breeds | 5 | 17 | 7 |
| Microsatellite datasets: | |||
| nb. of individuals | 113 | 425 | 175 |
| nb. of microsatellites | 29 | 21 | 30 |
| nb. of alleles | 343 | 292 | 283 |
| mean A (s.d.) | 11.83 (13.29) | 13.90 (21.59) | 9.43 (11.97) |
| mean HO (s.d.) | 0.77 (0.008) | 0.73 (0.018) | 0.71 (0.015) |
| mean PIC (s.d.) | 0.74 (0.010) | 0.70 (0.018) | 0.67 (0.018) |
| mean Ae (s.d.) | 5.06 (4.67) | 4.46 (3.89) | 3.98 (3.02) |
| SNP datasets: | |||
| nb. of individuals * | 36 | 346 | 152 |
| nb. of SNP | 52,412 | 40,454 | 52,324 |
| nb. of SNP after filtration | 36,493 | 39,800 | 47,286 |
| nb. of SNP after Pruning ** | 15,560 | 31,184 | 24,841 |
| Mean FST from microsatellites datasets (s.d.) | 0.048 (<0.001) | 0.104 (0.004) | 0.076 (<0.001) |
| Mean FST from SNP datasets (s.d.) | 0.048 (<0.001) | 0.105 (0.004) | 0.078 (<0.001) |
| r Pearson *** ( | 0.87 (0.001) | 0.95 (<0.001) | 0.77 (<0.001) |
no.: number; s.d.: standard deviation; A: number of alleles; HO: observed heterozygosity; PIC: polymorphic information content; Ae: effective number of alleles; *: after filtration (see Material and Methods); **: see Material and Methods; ***: Pearson correlation coefficient between pairwise FST values obtained with the microsatellite dataset and the SNP dataset.
Figure 1NeighborNet graph considering Algerian sheep breeds, from a matrix of Reynolds’ distances. (a) Plot obtained from the microsatellite dataset; (b) plot obtained from the single nucleotide polymorphism (SNP) dataset. For breed names see codes in Table S1.
Figure 2NeighborNet graph considering French cattle breeds, from a matrix of Reynolds’ distances. (a) Plot obtained from the microsatellite dataset; (b) plot obtained from the SNP dataset. For breed names see codes in Table S1.
Figure 3NeighborNet graph considering French sheep breeds, from a matrix of Reynolds’ distances. (a) Plot obtained from the microsatellite dataset; (b) plot obtained from the SNP dataset. Information concerning the region of origin of each breed was extracted from [21]; for breed names see codes in Table S1.
Figure 4Genetic structure of French sheep breeds by Bayesian analysis (K = number of clusters). (a) STRUCTURE plot obtained from the microsatellite dataset; (b) graph showing ΔK calculated according to [42] for the microsatellite dataset; (c) STRUCTURE plot obtained from the SNP dataset; (d) graph showing ΔK calculated according to [42] for the SNP dataset. Comp.: composite breeds; information concerning the region of origin of each breed was extracted from [21]; for breed names see codes in Table S1.
Figure 5Genetic structure of Algerian sheep breeds by Bayesian analysis (K = number of clusters). (a) STRUCTURE plot obtained from the microsatellite dataset; (b) graph showing ΔK calculated according to [42] for the microsatellite dataset; (c) STRUCTURE plot obtained from the SNP dataset; (d) graph showing ΔK calculated according to [42] for the SNP dataset. For breed names see codes in Table S1.
Figure 6Genetic structure of French cattle breeds by Bayesian analysis (K = number of clusters). (a) STRUCTURE plot obtained from the microsatellite dataset; (b) graph showing ΔK calculated according to [42] for the microsatellite dataset; (c) STRUCTURE plot obtained from the SNP dataset; (d) graph showing ΔK calculated according to [42] for the SNP dataset. For breed names see codes in Table S1.