Abstract

Background: Increased plasma homocysteine has been linked to many clinical conditions including atherosclerosis and ischemic stroke. We assessed the genetic and environmental influences on homocysteine in adult twins and tested the influence of 3 candidate polymorphisms.

Methods: Homocysteine was analyzed in 1206 healthy twins, who were genotyped for 3 polymorphisms: MTHFR 677C>T, MTR 2756A>G, and NNMT (dbSNP: rs694539). To perform quantitative trait linkage analysis of the MTHFR locus, the genotyping was supplemented with 2 genetic markers localized on each site of the MTHFR locus. The twin data were analyzed using biometric structural equation models as well as a combined association and linkage analysis in 2 age cohorts.

Results: Age, sex, and MTHFR genotype have a significant impact on homocysteine concentrations, whereas the other genotypes were not associated with homocysteine concentrations. The variance in homocysteine could be solely ascribed to additive genetic and nonshared environmental factors, with an estimated additive genetic proportion of total variation at age 18–39 years of 0.63 (95% CI, 0.53–0.71) and at age 40–65 years of 0.27 (95% CI, 0.10–0.41). The impact of the MTHFR locus is estimated to explain 53% (95% CI, 0.07–0.67) of the total phenotypic variation in persons 18–39 years old and 24% (95% CI, 0.00–0.39) in persons 40–65 years old, i.e., almost all additive genetic variance.

Conclusions: Homocysteine concentrations have a high heritability that decreases with age. The MTHFR gene locus is responsible for almost all the variation attributable to genetic factors, leaving very little influence of other genetic variations.

Homocysteine (Hcy)1 is a sulfur-containing intermediate of methionine metabolism. Hyperhomocysteinemia has been linked to many clinical conditions including atherosclerosis, ischemic stroke, osteoporosis, cognitive impairment, and death (1)(2)(3)(4)(5)(6)(7). The exact pathophysiological effects of Hcy are incompletely understood, and it still remains to be proven whether moderate hyperhomocysteinemia is a causative factor or a marker of other risk factors in these diseases.

The underlying causes for mild to moderate hyperhomocysteinemia are both genetic and environmental (8). These influences may be mediated by other variables reflecting genetic and/or environmental effects; thus, increasing Hcy concentrations are associated with male sex, smoking, coffee consumption, increasing age, high blood pressure, unfavorable lipid profile, and high creatinine. Variables such as physical activity, moderate alcohol consumption, and a good folate or vitamin B-12 status are associated with lower Hcy concentrations (9). Genetic factors are also thought to directly affect tHcy concentrations (10)(11), although studies have reported very different estimates of heritability (12)(13).

Several enzymes are involved in the methionine/homocysteine metabolic pathway. Cofactors include pyridoxine (vitamin B6), vitamin B12, and folate. The 3 key enzymes involved are methylenetetrahydrofolate reductase (MTHFR), methionine synthase (MTR), and cystathionine β-synthase (CBS). It is well known that a common polymorphism in the MTHFR gene2 (677C>T) has a pronounced impact on plasma Hcy concentration. As T allele dose increases, this functional polymorphism causes a graded increase in Hcy in the mild-moderate range, most pronounced in individuals with low dietary folate consumption (14). A common polymorphism in the MTR gene (2756A>G) also seems to influence plasma Hcy, with the A-allele and the AA genotype associated with increased Hcy concentration (15). No associations of Hcy concentrations with frequent polymorphisms in CBS have been found. Other genes have been linked to plasma Hcy—in a recent study a genomewide scan found a new candidate gene at chromosome 11q23, the nicotinamide N-methyltransferase gene (NNMT) as a major determinant of plasma Hcy (16). One single-nucleotide polymorphism (dbSNP: rs694539) in intron 1 in the NNMT gene was significantly associated with Hcy concentrations.

We have assessed the genetic and environmental influences on plasma Hcy as measured in a large population-based sample of adult twin pairs. Furthermore, we tested the influence of 3 common polymorphisms in 3 candidate genes, MTHFR, MTR, and NNMT, that code for enzymes involved in the synthesis or the metabolism of Hcy, and estimated their relative contribution to the calculated heritability.

Materials and Methods

This study is part of a twin study of the metabolic syndrome and related components (GEMINAKAR) for which study participants were identified through the population-based Danish Twin Registry (17). The selection of study participants for inclusion is described in detail elsewhere (18). The regional ethics committee approved the study and all participants provided informed consent. In total, 603 adult twin pairs not suffering from diabetes or cardiovascular diseases [238 dizygotic (DZ), 239 monozygotic (MZ), and 126 opposite-sex pairs (OS)] participated in the present study. The participants underwent a thorough clinical physiologic examination and an oral glucose tolerance test. Plasma for Hcy measurement was collected in a sodium fluoride (NaF) tube simultaneously with the 2-h final glucose measurement. The NaF tube was centrifuged and plasma was separated within 1 h.

Plasma was kept at −80 °C until analysis. Zygosity was established by use of 9 polymorphic DNA-based microsatellite markers with the PE Applied Biosystems AmpFISTR Profiler Plus Kit (Perkin-Elmer). Hcy was measured in plasma samples from 1206 participants by use of the Imx® Hcy assay and the Imx analyzer (Abbott).

genotyping

Both members of the DZ twin pairs and 1 member from each MZ twin pair were genotyped. The TaqMan technology was used to genotype the 3 polymorphisms in MTHFR (677C>T), MTR (2756A>G), and NNMT (dbSNP ID: rs694539). MTHFR and MTR genotyping procedures were performed as previously described (19). NNMT genotyping was performed with a TaqMan single-nucleotide polymorphism genotyping assay (ID: C_2134722_10).

To perform quantitative trait linkage analysis of the MTHFR locus, the genotyping was supplemented with the genetic markers D1S2740 and D1S2667 localized on each site of the locus. These markers have an observed heterozygosity of 0.62 and 0.83. The sense primers were labeled with 6-FAM. PCR products were resolved on the MegaBACE 1000 and analyzed with Fragment Profiler software (Amersham Biosciences).

statistical analysis

The statistical program package Stata (StataCorp, Stata Statistical Software: Release 8.0) was used for the statistical calculation. The distribution of genotypes and the presence of Hardy-Weinberg equilibrium were tested by a χ2 test. Because the plasma concentrations of Hcy had a skewed distribution, all values were transformed by natural logarithm before analysis. We used ANOVA to compare mean Hcy according to age, sex, body mass index (BMI), smoking, fasting glucose, time of year, and MTHFR, NNMT, and MTR genotype.

estimation of intrapair correlations

In humans 2 types of twinning occur: MZ twins share all their segregating genes and DZ twins, like ordinary siblings, share, on average, 50% of their genes. In the classical twin study, MZ and DZ intraclass correlations for a trait are compared. A higher correlation in MZ twins indicates that genetic factors contribute to the variation. The intrapair correlations for the MZ and the same- and opposite-sex DZ twin pairs were pooled and estimated with Mx software (20). The covariates sex and age were included.

estimation of heritability

To estimate heritability of Hcy, we used data from intact, same-sex, and opposite-sex twin pairs. The twin data were analyzed using biometric structural equation models (20). It was assumed that the total variance (V) in a scale could be decomposed as:
\[V{=}A{+}D{+}C{+}E,\]
where A refers to the variance contribution of additive genetic effects, D refers to the variance contribution of genetic effects due to dominance (intralocus interaction), C refers to the variance contribution of shared environmental effects (i.e., environmental factors that are shared by twins reared together and thus a source of their similarity), and E refers to the variance contribution of nonshared environmental effects (i.e., environmental factors that are not shared by twins reared together, which in the analysis are considered as a source of random variation).

Variance components are estimated by the maximum likelihood method using the Mx software (20). An ACE sex limitation model was fitted to evaluate whether different sets of genes influence Hcy concentration expression in males and females. Afterward the following models were fitted: ACE, ADE, AE, DE, CE, and E. Age and sex were included as covariates in the variance components models. The best-fitting model was chosen in accordance with the lowest Akaiki information criterion (AIC) (2 · loglikelihood + 2 · df) (21). Thereby both the goodness of fit and the simplicity of the model were taken into account in model selection.

To account for the possibility that different genetic variations may influence plasma Hcy at different ages, the analyses were done in 2 age cohorts, young twins (18–39 years) and middle-aged twins (40–65 years). These age cohorts were selected because they each contained approximately half of the study population.

linkage analysis

The linkage analysis, the association analysis, and the combined analyses were performed as described by Beekman et al. (22). The software package Merlin 1.0.1 was used to estimate the distribution of the identity-by-descent probabilities at the MTHFR locus (23).

The linkage model for the natural logarithm of the Hcy concentration is:
\[y_{ij}{=}{\mu}{+}({\beta}_{1}{\times}\mathrm{age}_{ij})\ {+}({\beta}_{2}{\times}\mathrm{sex}_{ij})\ {+}e_{ij},\]
where yij is the observed log-Hcy concentration for twin j in the i-th twin pair, μ denotes the grand mean, β1 denotes the regression coefficient for age, β2 denotes the deviation of females, and eij denotes a residual that is not explained by age and sex. The variance of eij is decomposed into A, E, and additive genetic variance due to a quantitative trait locus (QTL) in the vicinity of the marker. No other variance components were included, because the previous twin analysis found the best-fitting model to be the AE model. We used a weighted likelihood approach to obtain maximum advantage of the full distribution of the identity-by-descent probabilities.

association analysis

The association model for the natural logarithm of the observed Hcy concentrations as a function of the MTHFR polymorphism is
\[y_{ij}{=}{\mu}{+}({\beta}_{1}{\times}\mathrm{age}_{ij})\ {+}({\beta}_{2}{\times}\mathrm{sex}_{ij})\ {+}(a_{b}{\times}A_{bi})\ {+}(d_{b}{\times}D_{bi})\ {+}(a_{w}{\times}A_{wij})\ {+}(d_{w}{\times}D_{wij})\ {+}e_{ij},\]
where yij is the observed score for twin j in the i-th twin pair and μ, β1, and β2 denote as above. Abi is the derived coefficient for the additive genetic effect of the MTHFR polymorphism between twin pairs for the i-th twin pair; Awij denotes the coefficient as derived for the additive genetic effects of the MTHFR polymorphism within twins for twin j from the i-th family; Dbi is the coefficient for the dominant genetic effect of the MTHFR polymorphism between twin pairs for the i-th twin pair; Dwij denotes the coefficient for the dominant genetic effects of the MTHFR polymorphism within twin pairs for twin j from the i-th twin pair; ab and aw are the estimated additive effects between and within twin pairs; db and dw are the estimated dominance effects between and within families; and eij denotes a residual that is not explained by the age, sex, or allelic effects of the MTHFR polymorphism. The variance of eij is decomposed into A and E components. Population stratification was tested by constraining genetic effects within and between twin pairs (i.e., aw = ab and dw = db), and the presence of nonadditive allelic effects at the MTHFR locus was tested by constraining the dominance coefficients to zero (dw = db = 0) (22)(24)(25).

combined association and linkage analysis

The association model that provided the most parsimonious fit to the data (lowest AIC) was taken as a starting point for the combined association and linkage analysis. In the combined model, the variance in the natural logarithm of the Hcy concentrations that was not accounted for by age, sex, and the MTHFR polymorphism (eij) was decomposed into A, E, and Q components and thus was tested for the MTHFR polymorphism whether linkage with the log-Hcy concentration was still present when modeled simultaneously with association of the MTHFR polymorphism (24)(25). Again we used a weighted likelihood approach to account for the full distribution of identity-by-descent probabilities.

Because the correlations between twins 1 and 2 in some of the twin pairs could have been outliers (a scatter plot of the log-Hcy concentration between twin 1 and 2 is shown in Fig. 11 ), the estimation of heritability, association, and linkage analysis were repeated after exclusion of the pairs with the highest difference, a total of 2%.

Results

Sample characteristics and the Hcy distribution are shown in Tables 11 and 22 . The covariates age, sex, and MTHFR genotype had a significant impact on tHcy (P <0.03), whereas BMI, season (summer or winter), smoking, fasting blood glucose, and genotypes for NNMT and MTR (P >0.74) were without a significant impact. Mean (SD) is shown in Table 22 divided in groups according to age, sex, and MTHFR genotype.

distribution of genotypes

The genotype distributions (Table 11 ) are compatible with the Hardy-Weinberg equilibrium for the population as a whole [P = 0.99 (MTHFR), P = 0.37 (MTR), and P = 0.19 (NNMT)], as well as for females [P = 0.98 (MTHFR), P = 0.89 (MTR), and P = 0.58 (NNMT)]. For males the distribution was in Hardy-Weinberg equilibrium for MTHFR and MTR (P = 0.97 and P = 0.15). The distribution for NNMT, however, deviated significantly from Hardy-Weinberg equilibrium (P = 0.006) because of fewer than expected heterozygotes.

estimation of heritability

Both age groups exhibited significantly higher intrapair correlations for MZ than DZ twin pairs (youngest group, P = 0.002; oldest group, P = 0.05). The excess similarity for MZ compared to DZ pairs indicates a significant genetic influence on log-Hcy concentration.

The sex limitation ACE model showed no sex differences in genetic relationships for the natural logarithm of Hcy concentration (P = 0.88 in the youngest group, P = 0.39 in the oldest) (results not shown). Therefore, the opposite-sexed twin pairs were included together with the same-sex DZ twin pairs in all subsequent analyses. In both age groups we found that the best-fitting model in the twin analysis (lowest AIC) was the AE model that included sex and age as covariates, a finding indicating that the proportion of variance in Hcy concentration for given sex and age is solely due to additive genetic factors (A) and nonshared environmental factors (E) (Tables 33 and 44 ).

linkage analysis

In the youngest twin group the analysis showed a significant QTL effect of the MTHFR locus (P = 0.04) compared to an AE model, but for the oldest group this effect was insignificant (P = 0.57). The QTL effect was thus estimated to account for a considerable proportion of the phenotypic variance and most of the additive genetic variance.

association analysis

In both age groups, association had significant effect on log Hcy concentration (P <0.001), and there was no evidence for the presence of population stratification (P = 0.11 and P = 0.36 in the 2 age groups). We could not exclude from the model a genetic dominant effect associated with the MTHFR locus (P <0.001 in the youngest), although it showed only borderline significance in the oldest age group (P = 0.03).

combined linkage and association

We modeled the QTL effect together with the best-fitting association model (no population stratification). The youngest age group showed significant QTL in the presence of association (P = 0.03). The effect of the QTL situated in the MTHFR locus was estimated to explain 53% of the total variation in study participants in the 18–39 year age group, a result indicating that MTHFR variation apart from 677T>C is significant. In the oldest age group an estimated 24% of the total variance was due to the QTL, a value that did not differ significantly from zero (P = 0.54).

retesting after exclusion of outliers

The statistical analyses were repeated after exclusion of the samples suspected to be outliers (Table 55 ). The estimates of A and E are in the same order as before exclusion; however, the significant QTL effect of the MTHFR locus disappears.

Discussion

Plasma Hcy concentrations showed pronounced differences according to age, sex, and MTHFR genotype (Table 22 ). This finding is in accordance with previous studies identifying effects of lifestyle and specific genetic factors on Hcy concentrations (26)(27). Although smoking, BMI, season, fasting blood glucose, and MTR and NNMT genotype, among other factors, have previously been shown to influence Hcy concentrations, the impact of these specific variables was not significant in our study. This study confirms that the MTHFR 677C>T polymorphism has a marked effect on Hcy plasma concentrations. The magnitude of this effect is so great that it calls into question the use of a single common reference interval for plasma Hcy concentrations.

The distribution of alleles in NNMT is in Hardy-Weinberg equilibrium in the population as a whole and in females, but not in males. Deviation from Hardy-Weinberg equilibrium could be due to genotyping error, chance, failure of assumptions underlying Hardy-Weinberg expectations, or selection against certain genotypes. In the absence of an obvious reason for this finding, we interpret it as a chance finding.

With heritability defined as the proportion of the total variation in the trait that is due to genetic factors, our twin analyses show that Hcy concentrations were highly heritable, with a heritability of 63%, in the twins in the younger age group (18–39 years), but heritability decreased to 27% in the older twin group (40–65 years). When the component attributable to the MTHFR gene locus was included in the analyses, this component accounted for almost all of the heritability. This finding was significant in the younger age group but not completely significant in the older group, as indicated by inclusion of zero in the CI. One possible explanation for the drop in heritability with age could be that the total variance due to environmental factors increases with age and thereby decreases the heritability. Hcy concentrations increase with age, probably because of an age-dependent decrease in kidney function. This increase could decrease the relative importance of genetic influences.

Several correlations between the twin pairs (Fig. 11 ) may be outliers. Reliable statistical identification of outliers in a data set remains a challenge, and there are no clear recommendations as how to treat outliers. After exclusion of the 2% most deviating twin correlations, estimates of A and E were almost unchanged, but the QTL effect of the MTHFR locus was no longer significant, indicating that the results from the QTL analysis were driven by the outliers. Another explanation is that the combined association and linkage analysis, described by Beekman et al. (22) and used in this study, lacks power to detect loci affecting quantitative variation unless the QTL exerts a large effect or the number of study participants is very large. Given that our study had ∼180 sibling pairs in each group, it is not surprising that the estimates of Q, or residual Q after allowing for association, have wide CIs (Tables 33 and 44 ).

The estimated heritability is in accordance with most published studies (13), although a previous twin study failed to detect any heritability (12), most likely due to small sample size (60 twin pairs). However, because heritability is a population-specific measurement reflecting the relative influences of genetic and environmental variation in the particular population, such findings could also be due to massive variation in environmental influence on Hcy concentrations in the selected population. For example, very large differences in folate consumption could probably obscure any genetic influence.

The finding in several previous studies that mild-to-moderate hyperhomocysteinemia is associated with cognitive dysfunction, cardiovascular diseases, and stroke (1)(2)(3)(4)(5)(6)(7) makes it tempting to believe that decreasing Hcy by B-vitamin supplementation may have a protective effect that arrests or slows the disease processes. The results from the Hcy-lowering trials have been conflicting, however. Two recently completed clinical trials, the Vitamin Intervention for Stroke Prevention and the Vitamin and Thrombosis trials, found no significant effects of Hcy-lowering therapy on vascular outcomes in patients with prior stroke (28) or venous thromboembolism (29). In a subgroup of 2155 patients from the Vitamin Intervention for Stroke Prevention trial, however, an efficacy analysis derived after exclusion of participants with baseline B12 concentrations below the 25th or above the 95th percentile and/or glomerular filtration rates below the 10th percentile showed a 21% reduction in the risk of vascular events (30). Results from the ongoing Hcy-lowering trials must be analyzed before recommendations can be made on the use of B-vitamins for prevention of vascular disease.

Whether increased Hcy mediates or is merely an indicator of metabolic abnormalities that lead to cardiovascular disease is uncertain. The finding that Hcy has a heritability of 27%–65% and that this genetic component is mostly attributable to the MTHFR gene locus highlights a possible association between this locus and disease progression. Several studies have looked into this possible association, however, and a recent metaanalysis did not provide evidence to support an association between the MTHFR 677C>T polymorphism and coronary heart disease (31). The obvious conclusion is therefore that the disease risk associated with mild to moderate hyperhomocysteinemia is not an inherited risk. It is much more likely that increased Hcy is not a causal mechanism but a marker for an environmental disease risk such as inadequate vitamin supplementation or simply a phenomenon associated with existing disease.

To perform a combined association and linkage analysis to determine to what extent the polymorphisms in the MTHFR locus account for the observed heritability in Hcy plasma concentrations, we supplemented the genetic analysis with 2 genetic markers located on each site of the MTHFR locus, a procedure that enabled us to differentiate identity-by-descent from identity-by-state covariances. Combined association and linkage analysis is a powerful tool for pinpointing functional quantitative traits (QTLs) responsible for regions of significant linkage identified in genome-wide scans. The analysis revealed that the association of the MTHFR gene locus to Hcy plasma concentrations completely explained the linkage in the younger twin group and partly in the middle-aged twin group. The analysis also revealed that MTHFR genetic variation influences Hcy apart from 677C>T. Several genome-wide linkage scans have been conducted in an effort to localize genes influencing variation in plasma Hcy concentrations. One study identified an NNMT gene locus (16), which was tested in our study and shown to be without significant influence. A recent linkage study could not confirm this linkage result, but identified 3 other regions that showed weak to suggestive linkage to Hcy concentrations (13). This finding is not surprising, because random genomic screening of a complex trait does not have high power, and false-positive findings are common. We show that the MTHFR locus does account for nearly all of the heritability components in the younger twin group, thus making it very unlikely that a genomic screening would have the power to identify new loci involved in the Hcy concentration, because the impact of these regions must be very small.

In conclusion, we demonstrated that Hcy concentrations have a high heritability that decreases with age. The MTHFR gene locus is responsible for almost all the variation attributable to genetic factors, leaving only minor influence to other genetic variations.

Figure 1.

A scatter plot of the log-Hcy concentration in twin 1 and 2 in a twin pair.

The 2% most deviating pairs are deleted in the confirmatory statistical analyses and are marked with an X.

Table 1.

Sample characteristics.1

Males (n = 592)Females (n = 614)
Age, mean (range)38.1 (18–63)38.2 (18–67)
Body mass index, mean (range)24.8 (17.7–40.4)24.0 (16.4–43.7)
Fasting glucose4.7 (2.7–9.3)4.9 (2.8–13.0)
Summer, %38.139.0
Smoking, n (%)198 (33.4)200 (32.5)
No. of MZ234244
Estrogen use, n (%)124 (20.1)
Systolic BP, mmHg (SD)120.6 (13.5)114.0 (14.5)
Diastolic BP, mmHg (SD)70.9 (10.3)68.2 (10.4)
Total cholesterol, mmol/L (SD)5.5 (1.2)5.5 (1.2)
Males (n = 592)Females (n = 614)
Age, mean (range)38.1 (18–63)38.2 (18–67)
Body mass index, mean (range)24.8 (17.7–40.4)24.0 (16.4–43.7)
Fasting glucose4.7 (2.7–9.3)4.9 (2.8–13.0)
Summer, %38.139.0
Smoking, n (%)198 (33.4)200 (32.5)
No. of MZ234244
Estrogen use, n (%)124 (20.1)
Systolic BP, mmHg (SD)120.6 (13.5)114.0 (14.5)
Diastolic BP, mmHg (SD)70.9 (10.3)68.2 (10.4)
Total cholesterol, mmol/L (SD)5.5 (1.2)5.5 (1.2)
Genotype distribution
MTHFRCCCTTTCCCTTT
(n = 1136)2692355128824251
MTRAAAGGGAAAGGG
(n = 1126)3761532337717720
NNMTGGGAAAGGGAAA
(n = 1095)3801342536017818
Genotype distribution
MTHFRCCCTTTCCCTTT
(n = 1136)2692355128824251
MTRAAAGGGAAAGGG
(n = 1126)3761532337717720
NNMTGGGAAAGGGAAA
(n = 1095)3801342536017818
1

Summer: samples drawn between May 1 and October 31.

Table 1.

Sample characteristics.1

Males (n = 592)Females (n = 614)
Age, mean (range)38.1 (18–63)38.2 (18–67)
Body mass index, mean (range)24.8 (17.7–40.4)24.0 (16.4–43.7)
Fasting glucose4.7 (2.7–9.3)4.9 (2.8–13.0)
Summer, %38.139.0
Smoking, n (%)198 (33.4)200 (32.5)
No. of MZ234244
Estrogen use, n (%)124 (20.1)
Systolic BP, mmHg (SD)120.6 (13.5)114.0 (14.5)
Diastolic BP, mmHg (SD)70.9 (10.3)68.2 (10.4)
Total cholesterol, mmol/L (SD)5.5 (1.2)5.5 (1.2)
Males (n = 592)Females (n = 614)
Age, mean (range)38.1 (18–63)38.2 (18–67)
Body mass index, mean (range)24.8 (17.7–40.4)24.0 (16.4–43.7)
Fasting glucose4.7 (2.7–9.3)4.9 (2.8–13.0)
Summer, %38.139.0
Smoking, n (%)198 (33.4)200 (32.5)
No. of MZ234244
Estrogen use, n (%)124 (20.1)
Systolic BP, mmHg (SD)120.6 (13.5)114.0 (14.5)
Diastolic BP, mmHg (SD)70.9 (10.3)68.2 (10.4)
Total cholesterol, mmol/L (SD)5.5 (1.2)5.5 (1.2)
Genotype distribution
MTHFRCCCTTTCCCTTT
(n = 1136)2692355128824251
MTRAAAGGGAAAGGG
(n = 1126)3761532337717720
NNMTGGGAAAGGGAAA
(n = 1095)3801342536017818
Genotype distribution
MTHFRCCCTTTCCCTTT
(n = 1136)2692355128824251
MTRAAAGGGAAAGGG
(n = 1126)3761532337717720
NNMTGGGAAAGGGAAA
(n = 1095)3801342536017818
1

Summer: samples drawn between May 1 and October 31.

Table 2.

Distribution of total plasma Hcy.1

Age
<30 years≥30 years
Males
 Hcy μmol/L, mean (SD)8.06 (3.80), n = 1728.70 (3.39), n = 419
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.98 (1.80), n = 797.98 (2.58), n = 5914.98 (8.59), n = 148.27 (2.21), n = 1898.67 (3.31), n = 17611.45 (6.64), n = 37
Females
 Hcy μmol/L, mean (SD)6.87 (2.37), n = 1697.52 (2.93) n = 446
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.53 (2.26), n = 716.68 (1.73), n = 759.46 (4.02), n = 166.90 (1.96), n = 2177.88 (2.77), n = 16510.16 (5.56), n = 35
Age
<30 years≥30 years
Males
 Hcy μmol/L, mean (SD)8.06 (3.80), n = 1728.70 (3.39), n = 419
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.98 (1.80), n = 797.98 (2.58), n = 5914.98 (8.59), n = 148.27 (2.21), n = 1898.67 (3.31), n = 17611.45 (6.64), n = 37
Females
 Hcy μmol/L, mean (SD)6.87 (2.37), n = 1697.52 (2.93) n = 446
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.53 (2.26), n = 716.68 (1.73), n = 759.46 (4.02), n = 166.90 (1.96), n = 2177.88 (2.77), n = 16510.16 (5.56), n = 35
1

Genotype is missing in 37 males and 36 females due to lack of DNA material.

Table 2.

Distribution of total plasma Hcy.1

Age
<30 years≥30 years
Males
 Hcy μmol/L, mean (SD)8.06 (3.80), n = 1728.70 (3.39), n = 419
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.98 (1.80), n = 797.98 (2.58), n = 5914.98 (8.59), n = 148.27 (2.21), n = 1898.67 (3.31), n = 17611.45 (6.64), n = 37
Females
 Hcy μmol/L, mean (SD)6.87 (2.37), n = 1697.52 (2.93) n = 446
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.53 (2.26), n = 716.68 (1.73), n = 759.46 (4.02), n = 166.90 (1.96), n = 2177.88 (2.77), n = 16510.16 (5.56), n = 35
Age
<30 years≥30 years
Males
 Hcy μmol/L, mean (SD)8.06 (3.80), n = 1728.70 (3.39), n = 419
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.98 (1.80), n = 797.98 (2.58), n = 5914.98 (8.59), n = 148.27 (2.21), n = 1898.67 (3.31), n = 17611.45 (6.64), n = 37
Females
 Hcy μmol/L, mean (SD)6.87 (2.37), n = 1697.52 (2.93) n = 446
MTHFR genotypeCCCTTTCCCTTT
 Hcy μmol/L, mean (SD)6.53 (2.26), n = 716.68 (1.73), n = 759.46 (4.02), n = 166.90 (1.96), n = 2177.88 (2.77), n = 16510.16 (5.56), n = 35
1

Genotype is missing in 37 males and 36 females due to lack of DNA material.

Table 3.

Fit statistics of nested models in young (18–39 years) Danish twins.

q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12321.223345.223rmz = 0.64 (0.53;0.72)
rdz = 0.30 (0.16;0.42)
 1ACE6327.075339.0751 vs 065.850.44
 2AE5327.075337.0752 vs 11∼0.00∼1.00a2 = 0.63 (0.53;0.71)
e2 = 0.37 (0.29;0.47)
 3CE5344.487354.4873 vs 1117.41<0.001
 4E4413.432421.4324 vs 2186.36<0.001
 5ADE6327.016339.0165 vs 065.790.45
 6DE5331.110341.1106 vs 514.090.04
Linkage + sex, age
 7AEQ6322.983334.9835 vs 714.090.04a2 = 0.15 (0.00;0.63)
e2 = 0.35 (0.27;0.44)
q2 = 0.50 (0.02;0.72)
Association + sex, age
 8AE + ab + aw + db + dw9263.057281.0575 vs 8464.02<0.001
 9AE + (ab = aw) + (db = dw)7267.513281.5139 vs 824.460.11a2 = 0.57 (0.45;0.66)
e2 = 0.43 (0.33;0.55)
 10AE + (ab = aw) + (db = dw = 0)6279.980291.98010 vs 9112.47<0.001
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8262.516278.5169 vs 1115.000.03a2 = 0.06 (0.00;0.51)
e2 = 0.41 (0.32;0.52)
q2 = 0.53 (0.07;0.67)
q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12321.223345.223rmz = 0.64 (0.53;0.72)
rdz = 0.30 (0.16;0.42)
 1ACE6327.075339.0751 vs 065.850.44
 2AE5327.075337.0752 vs 11∼0.00∼1.00a2 = 0.63 (0.53;0.71)
e2 = 0.37 (0.29;0.47)
 3CE5344.487354.4873 vs 1117.41<0.001
 4E4413.432421.4324 vs 2186.36<0.001
 5ADE6327.016339.0165 vs 065.790.45
 6DE5331.110341.1106 vs 514.090.04
Linkage + sex, age
 7AEQ6322.983334.9835 vs 714.090.04a2 = 0.15 (0.00;0.63)
e2 = 0.35 (0.27;0.44)
q2 = 0.50 (0.02;0.72)
Association + sex, age
 8AE + ab + aw + db + dw9263.057281.0575 vs 8464.02<0.001
 9AE + (ab = aw) + (db = dw)7267.513281.5139 vs 824.460.11a2 = 0.57 (0.45;0.66)
e2 = 0.43 (0.33;0.55)
 10AE + (ab = aw) + (db = dw = 0)6279.980291.98010 vs 9112.47<0.001
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8262.516278.5169 vs 1115.000.03a2 = 0.06 (0.00;0.51)
e2 = 0.41 (0.32;0.52)
q2 = 0.53 (0.07;0.67)
1

q, No. of estimated parameters; −2LL, −2 · log likelihood; AIC, −2LL + 2 · q; vs, model comparison; df, no. of degrees of freedom; χ2, difference in −2LL; P, probability of type 1 error.

Table 3.

Fit statistics of nested models in young (18–39 years) Danish twins.

q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12321.223345.223rmz = 0.64 (0.53;0.72)
rdz = 0.30 (0.16;0.42)
 1ACE6327.075339.0751 vs 065.850.44
 2AE5327.075337.0752 vs 11∼0.00∼1.00a2 = 0.63 (0.53;0.71)
e2 = 0.37 (0.29;0.47)
 3CE5344.487354.4873 vs 1117.41<0.001
 4E4413.432421.4324 vs 2186.36<0.001
 5ADE6327.016339.0165 vs 065.790.45
 6DE5331.110341.1106 vs 514.090.04
Linkage + sex, age
 7AEQ6322.983334.9835 vs 714.090.04a2 = 0.15 (0.00;0.63)
e2 = 0.35 (0.27;0.44)
q2 = 0.50 (0.02;0.72)
Association + sex, age
 8AE + ab + aw + db + dw9263.057281.0575 vs 8464.02<0.001
 9AE + (ab = aw) + (db = dw)7267.513281.5139 vs 824.460.11a2 = 0.57 (0.45;0.66)
e2 = 0.43 (0.33;0.55)
 10AE + (ab = aw) + (db = dw = 0)6279.980291.98010 vs 9112.47<0.001
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8262.516278.5169 vs 1115.000.03a2 = 0.06 (0.00;0.51)
e2 = 0.41 (0.32;0.52)
q2 = 0.53 (0.07;0.67)
q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12321.223345.223rmz = 0.64 (0.53;0.72)
rdz = 0.30 (0.16;0.42)
 1ACE6327.075339.0751 vs 065.850.44
 2AE5327.075337.0752 vs 11∼0.00∼1.00a2 = 0.63 (0.53;0.71)
e2 = 0.37 (0.29;0.47)
 3CE5344.487354.4873 vs 1117.41<0.001
 4E4413.432421.4324 vs 2186.36<0.001
 5ADE6327.016339.0165 vs 065.790.45
 6DE5331.110341.1106 vs 514.090.04
Linkage + sex, age
 7AEQ6322.983334.9835 vs 714.090.04a2 = 0.15 (0.00;0.63)
e2 = 0.35 (0.27;0.44)
q2 = 0.50 (0.02;0.72)
Association + sex, age
 8AE + ab + aw + db + dw9263.057281.0575 vs 8464.02<0.001
 9AE + (ab = aw) + (db = dw)7267.513281.5139 vs 824.460.11a2 = 0.57 (0.45;0.66)
e2 = 0.43 (0.33;0.55)
 10AE + (ab = aw) + (db = dw = 0)6279.980291.98010 vs 9112.47<0.001
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8262.516278.5169 vs 1115.000.03a2 = 0.06 (0.00;0.51)
e2 = 0.41 (0.32;0.52)
q2 = 0.53 (0.07;0.67)
1

q, No. of estimated parameters; −2LL, −2 · log likelihood; AIC, −2LL + 2 · q; vs, model comparison; df, no. of degrees of freedom; χ2, difference in −2LL; P, probability of type 1 error.

Table 4.

Fit statistics of nested models in middle-aged (40–65 years) Danish twins.

q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12303.315327.315rmz = 0.28 (0.09;0.44)
rdz = 0.12 (−0.05;0.27)
 1ACE6317.049329.0491 vs 0613.730.03
 2AE5317.049327.0492 vs 11∼0.00∼1.00a2 = 0.27 (0.10;0.41)
e2 = 0.73 (0.59;0.90)
 3CE5318.705328.7053 vs 111.660.20
 4E4326.950334.9504 vs 219.90<0.002
 5ADE6316.989328.9895 vs 0613.670.03
 6DE5317.279327.2796 vs 510.290.59
Linkage + sex, age
 7AEQ6316.724328.7245 vs 710.330.57a2 = 0.04 (0.00;0.41)
e2 = 0.74 (0.59;0.90)
q2 = 0.23 (0.00;0.41)
Association + sex, age
 8AE + ab + aw + db + dw9296.879314.8795 vs 8420.17<0.001
 9AE + (ab = aw) + (db = dw)7297.705311.7059 vs 820.830.36a2 = 0.25 (0.08;0.40)
e2 = 0.75 (0.60;0.92)
 10AE + (ab = aw) + (db = dw = 0)6302.162314.16210 vs 914.460.03
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8297.137313.1379 vs 1110.570.54a2 = 0.00 (0.00;0.39)
e2 = 0.76 (0.61;0.91)
q2 = 0.24 (0.00;0.39)
q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12303.315327.315rmz = 0.28 (0.09;0.44)
rdz = 0.12 (−0.05;0.27)
 1ACE6317.049329.0491 vs 0613.730.03
 2AE5317.049327.0492 vs 11∼0.00∼1.00a2 = 0.27 (0.10;0.41)
e2 = 0.73 (0.59;0.90)
 3CE5318.705328.7053 vs 111.660.20
 4E4326.950334.9504 vs 219.90<0.002
 5ADE6316.989328.9895 vs 0613.670.03
 6DE5317.279327.2796 vs 510.290.59
Linkage + sex, age
 7AEQ6316.724328.7245 vs 710.330.57a2 = 0.04 (0.00;0.41)
e2 = 0.74 (0.59;0.90)
q2 = 0.23 (0.00;0.41)
Association + sex, age
 8AE + ab + aw + db + dw9296.879314.8795 vs 8420.17<0.001
 9AE + (ab = aw) + (db = dw)7297.705311.7059 vs 820.830.36a2 = 0.25 (0.08;0.40)
e2 = 0.75 (0.60;0.92)
 10AE + (ab = aw) + (db = dw = 0)6302.162314.16210 vs 914.460.03
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8297.137313.1379 vs 1110.570.54a2 = 0.00 (0.00;0.39)
e2 = 0.76 (0.61;0.91)
q2 = 0.24 (0.00;0.39)
1

q, No. of estimated parameters; −2LL, −2 · loglikelihood; AIC, −2LL + 2 · q (Akaiki’s information criterion); vs, model comparison; df, no. of degrees of freedom; χ2, difference in −2LL; P, probability of type 1 error.

Table 4.

Fit statistics of nested models in middle-aged (40–65 years) Danish twins.

q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12303.315327.315rmz = 0.28 (0.09;0.44)
rdz = 0.12 (−0.05;0.27)
 1ACE6317.049329.0491 vs 0613.730.03
 2AE5317.049327.0492 vs 11∼0.00∼1.00a2 = 0.27 (0.10;0.41)
e2 = 0.73 (0.59;0.90)
 3CE5318.705328.7053 vs 111.660.20
 4E4326.950334.9504 vs 219.90<0.002
 5ADE6316.989328.9895 vs 0613.670.03
 6DE5317.279327.2796 vs 510.290.59
Linkage + sex, age
 7AEQ6316.724328.7245 vs 710.330.57a2 = 0.04 (0.00;0.41)
e2 = 0.74 (0.59;0.90)
q2 = 0.23 (0.00;0.41)
Association + sex, age
 8AE + ab + aw + db + dw9296.879314.8795 vs 8420.17<0.001
 9AE + (ab = aw) + (db = dw)7297.705311.7059 vs 820.830.36a2 = 0.25 (0.08;0.40)
e2 = 0.75 (0.60;0.92)
 10AE + (ab = aw) + (db = dw = 0)6302.162314.16210 vs 914.460.03
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8297.137313.1379 vs 1110.570.54a2 = 0.00 (0.00;0.39)
e2 = 0.76 (0.61;0.91)
q2 = 0.24 (0.00;0.39)
q1−2LLAICvsdfχ2PRemarks
Model
 0Saturated12303.315327.315rmz = 0.28 (0.09;0.44)
rdz = 0.12 (−0.05;0.27)
 1ACE6317.049329.0491 vs 0613.730.03
 2AE5317.049327.0492 vs 11∼0.00∼1.00a2 = 0.27 (0.10;0.41)
e2 = 0.73 (0.59;0.90)
 3CE5318.705328.7053 vs 111.660.20
 4E4326.950334.9504 vs 219.90<0.002
 5ADE6316.989328.9895 vs 0613.670.03
 6DE5317.279327.2796 vs 510.290.59
Linkage + sex, age
 7AEQ6316.724328.7245 vs 710.330.57a2 = 0.04 (0.00;0.41)
e2 = 0.74 (0.59;0.90)
q2 = 0.23 (0.00;0.41)
Association + sex, age
 8AE + ab + aw + db + dw9296.879314.8795 vs 8420.17<0.001
 9AE + (ab = aw) + (db = dw)7297.705311.7059 vs 820.830.36a2 = 0.25 (0.08;0.40)
e2 = 0.75 (0.60;0.92)
 10AE + (ab = aw) + (db = dw = 0)6302.162314.16210 vs 914.460.03
Linkage in the presence of association + sex, age
 11AEQ + (ab = aw) + (db = dw)8297.137313.1379 vs 1110.570.54a2 = 0.00 (0.00;0.39)
e2 = 0.76 (0.61;0.91)
q2 = 0.24 (0.00;0.39)
1

q, No. of estimated parameters; −2LL, −2 · loglikelihood; AIC, −2LL + 2 · q (Akaiki’s information criterion); vs, model comparison; df, no. of degrees of freedom; χ2, difference in −2LL; P, probability of type 1 error.

Table 5.

Fit statistics of nested models after exclusion of outliers.

Young twins (18–39 years)
ModelA2e2q2P (QTL = 0)
AE0.67 [0.58;0.74]0.33 [0.26;0.42]
AEQ0.44 [0.00;0.74]0.33 [0.26;0.41]0.23 [0.00;0.70]0.48
AEQ + association0.25 [0.00;0.68]0.38 [0.30;0.48]0.37 [0.00;0.68]0.18
Middle aged twins (40–65 years)
AE0.48 [0.35;0.60]0.52 [0.40;0.66]
AEQ0.48 [0.01;0.60]0.52 [0.40;0.66]0.00 [0.00;0.44]∼1.00
AEQ + association0.46 [0.00;0.58]0.54 [0.42;0.68]0.00 [0.00;0.46]∼1.00
Young twins (18–39 years)
ModelA2e2q2P (QTL = 0)
AE0.67 [0.58;0.74]0.33 [0.26;0.42]
AEQ0.44 [0.00;0.74]0.33 [0.26;0.41]0.23 [0.00;0.70]0.48
AEQ + association0.25 [0.00;0.68]0.38 [0.30;0.48]0.37 [0.00;0.68]0.18
Middle aged twins (40–65 years)
AE0.48 [0.35;0.60]0.52 [0.40;0.66]
AEQ0.48 [0.01;0.60]0.52 [0.40;0.66]0.00 [0.00;0.44]∼1.00
AEQ + association0.46 [0.00;0.58]0.54 [0.42;0.68]0.00 [0.00;0.46]∼1.00
Table 5.

Fit statistics of nested models after exclusion of outliers.

Young twins (18–39 years)
ModelA2e2q2P (QTL = 0)
AE0.67 [0.58;0.74]0.33 [0.26;0.42]
AEQ0.44 [0.00;0.74]0.33 [0.26;0.41]0.23 [0.00;0.70]0.48
AEQ + association0.25 [0.00;0.68]0.38 [0.30;0.48]0.37 [0.00;0.68]0.18
Middle aged twins (40–65 years)
AE0.48 [0.35;0.60]0.52 [0.40;0.66]
AEQ0.48 [0.01;0.60]0.52 [0.40;0.66]0.00 [0.00;0.44]∼1.00
AEQ + association0.46 [0.00;0.58]0.54 [0.42;0.68]0.00 [0.00;0.46]∼1.00
Young twins (18–39 years)
ModelA2e2q2P (QTL = 0)
AE0.67 [0.58;0.74]0.33 [0.26;0.42]
AEQ0.44 [0.00;0.74]0.33 [0.26;0.41]0.23 [0.00;0.70]0.48
AEQ + association0.25 [0.00;0.68]0.38 [0.30;0.48]0.37 [0.00;0.68]0.18
Middle aged twins (40–65 years)
AE0.48 [0.35;0.60]0.52 [0.40;0.66]
AEQ0.48 [0.01;0.60]0.52 [0.40;0.66]0.00 [0.00;0.44]∼1.00
AEQ + association0.46 [0.00;0.58]0.54 [0.42;0.68]0.00 [0.00;0.46]∼1.00
1

Nonstandard abbreviations: Hcy, homocysteine; MTHFR, methylenetetrahydrofolate reductase; MTR, methionine synthase; CBS, cystathionine β-synthase; DZ, dizygotic; MZ, monozygotic; OS, opposite-sex pairs; BMI, body mass index; AIC, Akaiki information criterion; and QTL, quantitative trait locus.

2

Human genes: MTHFR, 5,10-methylenetetrahydrofolate reductase (NADPH); MTR, 5-methyltetrahydrofolate-homocysteine methyltransferase reductase; NNMT, nicotinamide N-methyltransferase; and CBS, cystathionine-beta-synthase.

Grant/funding support: These data originate from the GENOMEUTWIN project, which is supported by the European Union Contract No. QLG2-CT-2002-01254. The project is also supported by the Research Council for Funen County, Johan Boserup and Lise Boserup’s Foundation, Apotekerforeningen, The Danish Diabetes Association, Novo Nordisk Foundation, The Danish Heart Foundation, and The Danish Medical Research Council.

Financial disclosures: None declared.

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