| Literature DB >> 32555714 |
Beáta Soltész1, Péter Pikó2, János Sándor3,4, Zsigmond Kósa5, Róza Ádány2,3,4, Szilvia Fiatal3,4.
Abstract
Estimating the prevalence of cardiovascular diseases (CVDs) and risk factors among the Roma population, the largest minority in Europe, and investigating the role of genetic or environmental/behavioral risk factors in CVD development are important issues in countries where they are significant minority. This study was designed to estimate the genetic susceptibility of the Hungarian Roma (HR) population to essential hypertension (EH) and compare it to that of the general (HG) population. Twenty EH associated SNPs (in AGT, FMO3, MTHFR-NPPB, NPPA, NPPA-AS1, AGTR1, ADD1, NPR3-C5orf23, NOS3, CACNB2, PLCE1, ATP2B1, GNB3, CYP1A1-ULK3, UMOD and GNAS-EDN3) were genotyped using DNA samples obtained from HR (N = 1176) and HG population (N = 1178) subjects assembled by cross-sectional studies. Allele frequencies and genetic risk scores (unweighted and weighted genetic risk scores (GRS and wGRS, respectively) were calculated for the study groups and compared to examine the joint effects of the SNPs. The susceptibility alleles were more frequent in the HG population, and both GRS and wGRS were found to be higher in the HG population than in the HR population (GRS: 18.98 ± 3.05 vs. 18.25 ± 2.97, p<0.001; wGRS: 1.4 [IQR: 0.93-1.89] vs. 1.52 [IQR: 0.99-2.00], p<0.01). Twenty-seven percent of subjects in the HR population were in the bottom fifth (GRS ≤ 16) of the risk allele count compared with 21% of those in the HG population. Thirteen percent of people in the HR group were in the top fifth (GRS ≥ 22) of the GRS compared with 21% of those in the HG population (p<0.001), i.e., the distribution of GRS was found to be left-shifted in the HR population compared to the HG population. The Roma population seems to be genetically less susceptible to EH than the general one. These results support preventive efforts to lower the risk of developing hypertension by encouraging a healthy lifestyle.Entities:
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Year: 2020 PMID: 32555714 PMCID: PMC7299387 DOI: 10.1371/journal.pone.0234547
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
List of SNPs and their loci with the effect alleles and effect size estimates included in the study.
| SNP ID | Locus | Chromosome | Functional consequence | IUPAC code followed by nucleic acid change | Effect allele | Genetic model applied in the publication | Published effect for weighting | Type of SNP | References | |
|---|---|---|---|---|---|---|---|---|---|---|
| OR for hypertension (95% CI; p-value) | β (mmHg) (SE; p-value) | |||||||||
| 1 | missense variant | r = G>A | T | per allele | NA | candidate | ||||
| 1 | 2kb upstream variant | Y = C>T | A | per allele | NA | candidate | ||||
| 1 | missense variant | R = A>G | C | per allele | NA | candidate | ||||
| 1 | missense variant | r = G>A | A | NA | NA | NA | candidate | |||
| 1 | intron variant | R = A>G | G | per allele | NA | GWAS | ||||
| 1 | 3 prime UTR variant | G | per allele | NA | candidate | |||||
| 1 | non coding transcript variant | y = T>C | C | per allele | NA | candidate | ||||
| 3 | 3 prime UTR variant | M = A>C | C | recessive model (CC vs. AC + AA) | NA | candidate | ||||
| 4 | missense variant | T | dominant model (TT + GT vs. GG) | NA | candidate | |||||
| 5 | ~20kb of both | R = A>G | G | per allele | NA | GWAS | ||||
| 7 | missense variant | T | per allele | NA | GWAS | |||||
| 7 | intron variant | Y = C>T | C | per allele | NA | GWAS | ||||
| 10 | intron variant | y = T>C | T | per allele | NA | GWAS | ||||
| 10 | ~10kb 5' of | G | per allele | NA | GWAS | |||||
| 10 | intron variant | R = A>G | G | per allele | NA | GWAS | ||||
| 12 | intron variant | R = A>G | A | per allele | NA | GWAS | ||||
| 12 | synonymous variant | Y = C>T | T | per allele | NA | candidate | ||||
| 15 | intron variant | C | per allele | NA | GWAS | |||||
| 16 | intron variant | R = A>G | G | per allele | NA | GWAS | ||||
| 20 | intron variant | R = A>G | G | per allele | NA | GWAS | ||||
aLocus data for each of the SNPs listed in the table are derived from the abovementioned references, according to gene(s) reported by the authors.
bData on the functional consequences of SNPs were derived from dbSNP Build 153 database [48]. However in case of two SNPs the following data were used: in case of rs1173771 and rs4373814 SNPs the data defined by the references were used.
cThe alleles for each of the of SNPs were extracted from the dbSNP Build 153 database [48], then the IUPAC codes of SNPs were defined manually based on Johnson, 2010 [49].
NA—not applicable
Fig 1LD pattern of SNPs associated with hypertension for the HG (upper) and HR (lower) populations.
Linkage analysis were conducted separately in the study populations. According to the LD map which generated by Haploview software (version 4.1), there were not observed multicollinearity between the polymorphisms, based on the LD pattern none of the pairwise LD of the studied SNPs reached the r2 threshold of ≥0.8, thus it was not necessary to prune SNP from the analysis. The numbers above the LD plot show the rs numbers of SNPs. Numbers in squares are r2 values. The colour scheme is the r2 colour scheme (white r2 = 0, shades of grey 0 < r2 < 1).
Comparison of protective and susceptibility allele frequencies between the Hungarian general and Roma populations.
| Locus | SNPs | Allele | Hungarian general population (N = 1167) | Hungarian Roma population (N = 1176) | p-value |
| rs4373814 | G | 52.29 | 55.01 | 0.069 | |
| rs17367504 | G | 13.62 | 11.81 | 0.070 | |
| rs5068 | G | 4.80 | 5.56 | 0.253 | |
| rs198358 | C | 23.58 | 25.07 | 0.249 | |
| G | 11.41 | ||||
| rs4961 | T | 18.39 | 16.47 | 0.092 | |
| rs4762 | A | 14.84 | 12.81 | 0.051 | |
| rs5049 | T | 13.38 | 11.29 | 0.035 | |
| rs699 | G | 47.88 | 51.01 | 0.038 | |
| C | 13.41 | ||||
| A | 74.59 | ||||
| rs1813353 | T | 62.38 | 61.06 | 0.368 | |
| C | 38.70 | ||||
| rs2266782 | A | 39.68 | 36.69 | 0.040 | |
| G | 7.41 | ||||
| rs5443 | T | 33.02 | 33.90 | 0.537 | |
| rs1799983 | T | 31.12 | 28.06 | 0.026 | |
| C | 31.16 | ||||
| rs1173771 | G | 58.97 | 55.58 | 0.023 | |
| G | 40.65 | ||||
SNPs in bold showed highly significantly (p<0.0025) different frequencies in the two populations after multiple test correction.
Fig 2The distributions of GRSs in the HG (black) and HR (white) populations were significantly different (p<0.001).
The multivariate linear regression analysis performed on GRSs to confirm the association between genetic risk and ethnicity.
| A) dependent variable: GRS | R Square = 0.0167 | ||
| β | |||
| ethnicity (General vs. Roma) | -0.742 | <0.001 | -0.122 |
| gender (men vs. women) | -0.201 | 0.119 | -0.033 |
| age | -0.001 | 0.857 | -0.004 |
| BMI | -0.010 | 0.365 | -0.020 |
| B) dependent variable: wGRS | R Square = 0.0085 | ||
| ethnicity (General vs. Roma) | -0.125 | <0.001 | -0.080 |
| gender (men vs. women) | -0.050 | 0.135 | -0.032 |
| age | -0.0001 | 0.939 | -0.002 |
| BMI | -0.004 | 0.150 | -0.032 |
β: relative strength of predictors
The wGRS, age and BMI values were non-normally distributed and were transformed using a two-step approach suggested by Templeton [55]. Multivariate regression analysis using age, gender and BMI as covariates did not change the inference neither for the GRS nor for wGRS.
Association between GRSs and hypertension risk in the Hungarian Roma population.
| Model 1 | 1.05 | 1.01–1.09 | 0.027 | ||
| Model 2 | 1.07 | 1.02–1.12 | 0.008 | ||
| 0.91 | 0.68–1.22 | 0.530 | |||
| 1.09 | 1.08–1.11 | <0.001 | |||
| 1.14 | 1.11–1.17 | <0.001 | |||
| Model 1 | 1.06 | 0.91–1.25 | 0.457 | ||
| Model 2 | 1.12 | 0.92–1.37 | 0.248 | ||
| 0.90 | 0.67–1.21 | 0.504 | |||
| 1.09 | 1.08–1.11 | <0.001 | |||
| 1.14 | 1.11–1.16 | <0.001 | |||
aModel 1 is unadjusted
bModel 2 is adjusted for gender, age and BMI
The association of GRSs were with systolic and diastolic blood pressure.
| Model 1 | 0.432 | -0.0001–0.863 | 0.05 | - | |
| Model 2 | 0.401 | 0.052–0.750 | 0.024 | 0.055 | |
| 0.683 | 0.600–0.765 | <0.001 | 0.403 | ||
| -5.415 | -7.502–-3.327 | <0.001 | -0.124 | ||
| 1.143 | 0.981–1.305 | <0.001 | 0.346 | ||
| Model 1 | 0.151 | -0.073–0.376 | 0.186 | - | |
| Model 2 | 0.149 | -0.045–0.344 | 0.132 | 0.039 | |
| 0.291 | 0.245–0.338 | <0.001 | 0.331 | ||
| -1.966 | -3.129–-0.804 | 0.001 | -0.086 | ||
| 0.551 | 0.461–0.641 | <0.001 | 0.321 | ||
| Model 1 | 1.794 | 0.137–3.450 | 0.034 | - | |
| Model 2 | 1.906 | 0.572–3.240 | 0.005 | 0.068 | |
| 0.682 | 0.600–0.765 | <0.001 | 0.403 | ||
| -5.356 | -7.441–-3.270 | <0.001 | -0.122 | ||
| 1.147 | 0.985–1.308 | <0.001 | 0.347 | ||
| Model 1 | 0.983 | 0.123–1.843 | 0.025 | - | |
| Model 2 | 1.035 | 0.293–1.778 | 0.006 | 0.071 | |
| 0.291 | 0.245–0.337 | <0.001 | 0.331 | ||
| -1.926 | -3.087–-0.766 | 0.001 | -0.085 | ||
| 0.553 | 0.463–0.643 | <0.001 | 0.322 | ||
β: relative strength of predictors
aModel 1 is unadjusted
bModel 2 is adjusted for age, gender and BMI
The GRS, wGRS, age, BMI, systolic and diastolic blood pressure values were non-normally distributed and were transformed using a two-step approach suggested by Templeton [55].
Fig 3Distributions of wGRSs in the HG (grey) and HR populations (white) were significantly different (p<0.01).