- Research article
- Open Access
- Open Peer Review
Genome-wide association reveals three SNPs associated with sporadic amyotrophic lateral sclerosis through a two-locus analysis
- Qiuying Sha^{1},
- Zhaogong Zhang^{1, 2},
- Jennifer C Schymick^{3, 4},
- Bryan J Traynor^{3, 5} and
- Shuanglin Zhang^{1, 6}Email author
https://doi.org/10.1186/1471-2350-10-86
© Sha et al; licensee BioMed Central Ltd. 2009
- Received: 19 September 2008
- Accepted: 9 September 2009
- Published: 9 September 2009
Abstract
Background
Amyotrophic lateral sclerosis (ALS) is a fatal, degenerative neuromuscular disease characterized by a progressive loss of voluntary motor activity. About 95% of ALS patients are in "sporadic form"-meaning their disease is not associated with a family history of the disease. To date, the genetic factors of the sporadic form of ALS are poorly understood.
Methods
We proposed a two-stage approach based on seventeen biological plausible models to search for two-locus combinations that have significant joint effects to the disease in a genome-wide association study (GWAS). We used a two-stage strategy to reduce the computational burden associated with performing an exhaustive two-locus search across the genome. In the first stage, all SNPs were screened using a single-marker test. In the second stage, all pairs made from the 1000 SNPs with the lowest p-values from the first stage were evaluated under each of the 17 two-locus models.
Results
we performed the two-stage approach on a GWAS data set of sporadic ALS from the SNP Database at the NINDS Human Genetics Resource Center DNA and Cell Line Repository http://ccr.coriell.org/ninds/. Our two-locus analysis showed that two two-locus combinations--rs4363506 (SNP1) and rs3733242 (SNP2), and rs4363506 and rs16984239 (SNP3) -- were significantly associated with sporadic ALS. After adjusting for multiple tests and multiple models, the combination of SNP1 and SNP2 had a p-value of 0.032 under the Dom∩Dom epistatic model; SNP1 and SNP3 had a p-value of 0.042 under the Dom × Dom multiplicative model.
Conclusion
The proposed two-stage analytical method can be used to search for joint effects of genes in GWAS. The two-stage strategy decreased the computational time and the multiple testing burdens associated with GWAS. We have also observed that the loci identified by our two-stage strategy can not be detected by single-locus tests.
Keywords
- Amyotrophic Lateral Sclerosis
- Multifactor Dimensionality Reduction
- Multiplicative Model
- Sporadic Amyotrophic Lateral Sclerosis
- Attack Nerve Cell
Background
Amyotrophic lateral sclerosis (ALS) is a fatal progressive neurodegenerative disease that attacks nerve cells in the brain and spinal cord resulting in muscle weakness and atrophy. Although ALS is listed as a rare disease with a prevalence of approximately 1 per 10,000, it is the most common adult onset form of motor neuron diseases [1, 2]. Epidemiological studies have showed that 1.5-5.3% of cases are familial in nature [3–6]. The remaining 95% of cases are not associated with a family history of the disease and seem to occur sporadically throughout the community. Several genes that cause familial ALS have been identified [7–14], especially the SOD1 gene which is believed to be responsible for 20% of familial ALS.
The identification of susceptibility genes of sporadic ALS has been slow in arriving. The search for sporadic ALS genes has generated a large number of candidate-gene association studies [15–19]. To date, we do not have a functional SNP or haplotype that has made a credible contribution to our understanding of disease pathogenesis in the way that the APOE-e4 allele does in Alzheimer disease (AD) and the H1 MAPT haplotype does in parkinsonian syndromes [20]. There is an urgent need to understand the genetic architecture of sporadic ALS and ultimately to develop novel drugs for this fatal disease. Sporadic ALS is hypothesized to be a complex disorder in which the disease is modulated by variations in multiple genetic loci interacting with each other and environmental exposures [18]. The lack of major genes may be a reason for the unsuccessful candidate gene studies which investigated one gene at a time.
Recently, Schymick et al. made the first attempt to identify genetic factors that might be relevant in the pathogenesis of sporadic ALS by using a well-designed GWAS [1]. The first stage single-marker analysis performed by Schymick et al. showed that 34 SNPs had a p-value less than 0.0001 with the smallest one being 6.8 × 10^{-7}. After adjusted by permutation procedure, none of these SNPs reached the significance level of 0.05. This finding suggests that the ALS phenotype is not driven by a single powerful locus. By testing one marker at a time, the first stage analysis made the implicit assumption that susceptibility loci can be identified through their independent, marginal contributions to the trait variability. More recently, other GWAS in ALS have been conducted by different research groups [21–24]. However, all these GWAS used single-marker analysis. Recent human and animal studies of complex diseases have identified susceptibility genes that marginally contribute to a common trait, to a minor extent only or not at all, but that interact significantly in combined analyses [25–32]. Thus, methods that can account for joint effects of genes may be appropriate for analyzing genome-wide association data sets.
In this article, we used seventeen two-locus models to analyze the previously published genome-wide association data for ALS. We found that three SNPs were significantly associated with sporadic ALS. After we observed the significant two-locus combinations, we further estimated the impact (relative risk and odds ratio) of each of the two-locus combinations on sporadic ALS. It has been recognized that the traditional method will over estimate the odds ratio or relative risk in GWAS [32, 33]. Recently, Zollner and Pritchard proposed a new method to estimate penetrance and then odds ratio and relative risk [32]. Through extensive simulation studies, Zollner and Pritchard showed that the estimations of odds ratio and relative risk by their method were not upward biased. By modifying Zollner and Pritchard's method, we proposed a new method to estimate two-locus penetrance, and then estimate the odds ratio, relative risk and sample size needed to replicate the findings for this rare disease.
Methods
In this section, we will give details of the data set and describe a new analytical method to analyze this data set.
The Data Set from GWAS for Sporadic ALS
Schymick et al. have made their data set publicly available through the website of the National Institute of Neurological Disorders and Stroke (NINDS) Human Genetics Resource Center at the Coriell Institute http://ccr.coriell.org/ninds[1]. The data set contained 555,352 unique SNPs across the genome in 276 patients with sporadic ALS and 271 neurologically normal controls. The 555,352 SNPs were carefully chosen tagging SNPs from phase I and II of the HapMap Project. The sampled individuals were all non-Hispanic white Americans. There were 102 females and 174 males in cases, and 142 females and 129 males in controls. All sampled individuals had a more than 95% genotype call rate. The average call rate across all samples was 99.6%. Of the 555,352 SNPs studied, the genotype call rate was greater than 99% for 514,088 (representing 92.6% of all SNPs assayed) and greater than 95% for 549,062 (98.9%) SNPs. The phenotype file of this data set contained the status of sporadic ALS, age of onset, site of onset (bulbar-onset, upper-limb-onset, and lower-limb-onset), gender, and smoking status among other information.
Statistical Analysis
Two-locus Analysis Based on Seventeen Two-locus Models
to test for association of two-locus joint effects, where , , and denote the frequencies of the high-risk genotype group in cases, controls and the pooled sample (cases and controls are pooled together).
where N is the sample size, is the average of X _{1},..., X _{ N }, and is the average of y _{1},..., y _{ N }. Under the null hypothesis, T _{ score }follows a χ ^{2} distribution with 1 df. Note that under each of the two-locus epistatic models, if we code X = 1 for a high-risk genotype group and X = 0 for a low-risk genotype group, then T _{ epi }= T _{ score }.
The method to search for significant two-locus combinations for each of the seventeen models has the following two steps:
where and . We applied this test statistic to each SNP, calculated the corresponding p-value, and returned M SNPs with the smallest p-values (M = 1,000 was used in this article).
Step 2: Under each of the seventeen two-locus models, we applied a two-locus association test to each of the L two-locus combinations among the M retained SNPs, where L = M(M-1)/2. For a two-locus epistatic model given in figure 1, we used the two-locus test T _{ epi }. For a multiplicative model given in figure 2, we used the score test T _{ score }. In this step, we got a p-value (called raw p-value) for each of the L two-locus combinations and each of the seventeen two-locus models.
Then, for the i ^{ th }model and l ^{ th }two-locus combination, P_{ il }, the p-value adjusted for multiple tests and multiple models, was given by .
A New Method to Estimate Penetrance
When a study identifies a locus or locus-combination that shows evidence of association with a disease, it is common to estimate the impact of this locus or locus-combination on the phenotype of interest. This impact is often expressed as an odds ratio. Estimation of the odds ratio is also helpful for planning successful replication studies.
It is recognized that the traditional estimate of odds ratio is up-biased because it is typically estimated for the locus which was significant for association [32, 33]. Recently, Zollner and Pritchard proposed a new method to estimate penetrance (odds ratio can be calculated based on the penetrance) [32]. This new method was based on the likelihood of observed genotypes given that the locus was significant for association. We modified Zollner and Pritchard's method to estimate the penetrance and odds ratio for two-locus combinations under each of the seventeen models given in Figure 1 and Figure 2. We use the Dom∩Dom model given in Figure 1 as an example to describe our method.
We use the following notation:
n, m: the number of cases and controls
the data D = {n _{1},..., n _{9}; m _{1},..., m _{9}}: the counts of nine two-locus genotypes in cases and controls that constitute the significant signal for association
(q _{1},..., q _{9}): the population frequencies of the genotypes
R: the relative risk of high-risk genotype combination to low-risk genotype combination, R = β/α.
F: the population prevalence of the disease which is assumed to be known.
where if the k ^{ th }genotype is a low-risk genotype; otherwise. The traditional method to estimate the relative risk is to maximize Pr(D|R), the numerator in the likelihood function L(R), without considering the fact that the loci were significant for association. There is no simple method to calculate the denominator Pr(S|R), the power of our two-step test. We propose to use a simulation method as described below. For a given R, the values of α and β can be calculated by equation (1). When α, β, and q _{ i }are known, we can generate the two-locus genotypes for n cases and m controls. Next, we will perform the single-marker test and the two-locus test on the data set. If the p-values of the two single-marker tests are less than α _{1} and the p-value of the two-locus test is less than α _{2}, the data set is said to be significant for association. We repeat the process to generate the data sets many times (1 million was used in this article). The proportion of significant data sets is the estimate of Pr(S|R).
When the relative risk R has been estimated, the corresponding estimates of α and β can be obtained from equation (1). The estimate of odds ratio of the high-risk genotype group is given by .
Following Zollner and Prichard, when there are more than two genotype groups in the models such as these in Figure 2, we define the odds ratio of one group to be the odds of this group divided by the odds of the combination of the others. For example, there are three genotype groups in the Dom × Dom model: low risk genotype group G _{ L }= {aabb}, middle risk genotype group G _{ M }= {aabB, aaBB, aAbb, AAbb}, and high risk genotype group G _{ H }= {aAbB, aABB, AAbB, AABB}. The odd ratio of the high risk group OR ^{ H }is the odds of G _{ H }divided by the odds of G _{ M }∪ G _{ L }= {aabb, aabB, aaBB, aAbb, AAbb}. The odd ratio of the low risk genotype group OR ^{ L }is the odds of G _{ L }divided by the odds of G _{ M }∪ G _{ H }= {aabB, aaBB, aAbb, AAbb, aAbB, aABB, AAbB, AABB}. The odds ratio estimation method will be the same as the case of two genotype groups.
We used this new proposed method to estimate the odds ratio for each of the two-locus combinations that showed significant association with ALS in our two-locus analysis. Based on the estimated penetrance, we used a simulation method to estimate the sample size required to replicate the findings with 80% power.
Results
Information of the three SNPs. HRA: high-risk allele.
Allele frequency | |||||||
---|---|---|---|---|---|---|---|
SNP | dbSNP ID | Chromosome Location | Gene | Two alleles | Controls | Cases | HRA |
T | 0.656 | 0.505 | |||||
SNP1 | rs4363506 | 10q26.13 | Intergenic | C | 0.344 | 0.495 | C |
A | 0.467 | 0.341 | |||||
SNP2 | rs3733242 | 4q21.1 | SHROOM3 | G | 0.533 | 0.659 | G |
C | 0.887 | 0.786 | |||||
SNP3 | rs16984239 | 2p24 | Intergenic | A | 0.113 | 0.214 | A |
(number of cases)/(number of controls) in each of the two-locus genotypes.
SNP1 | ||||
---|---|---|---|---|
SNP | Genotype | TT | TC | CC |
SNP2 | AA | 11/23 | 14/37 | 3/7 |
AG | 29/50 | 73/56 | 29/11 | |
GG | 23/45 | 65/24 | 28/16 | |
SNP3 | CC | 33/95 | 95/89 | 37/30 |
CA | 29/20 | 52/25 | 22/4 | |
AA | 1/3 | 5/3 | 1/0 |
Penetrence, relative risk and odds ratio of the two-locus combinations.
Two-locus combination | SNP1 and SNP2 | SNP1 and SNP3 | |
---|---|---|---|
Penetrance | Unadjusted | Pen( ) = 0.48F, | Pen( ) = 0.40F; |
Pen( ) = 1.78F. | Pen( ) = 1.02F; | ||
Pen( ) = 2.60F. | |||
Adjusted | Pen( ) = 0.51F; | Pen( ) = 0.44F; | |
Pen( ) = 1.73F. | Pen( ) = 1.03F; | ||
Pen( ) = 2.43F. | |||
R and 95% CI | Unadjusted | 3.70, (2.85, 4.85) | 2.55, (2.10, 3.15) |
Adjusted | 3.40, (2.40, 4.60) | 2.35, (1.85, 2.95) | |
OR^{H} and 95% CI | Unadjusted | 3.70, (2.85, 4.85) | 3.37, (2.66, 4.34) |
Adjusted | 3.40, (2.40, 4.60) | 3.05, (2.27, 4.01) | |
OR^{L} and 95% CI | Unadjusted | 0.27, (0.21,0.35) | 0.31, (0.23, 0.40) |
Adjusted | 0.29, (0.22, 0.42) | 0.34, (0.25, 0.47) | |
SS and 95% CI | Unadjusted | 680, (480, 1040) | 680, (460, 1040) |
Adjusted | 800, (500, 1500) | 810, (520, 1520) |
Discussion
In this study we proposed a new analytical method that considered joint effects of genes to analyze a data set from the GWAS in sporadic ALS previously performed by Schymick et al. [1]. Our analysis showed that the combination of SNP1 and SNP2 and the combination of SNP1 and SNP3 had significant effects on sporadic ALS.
Population stratification may lead to false-positive results. We had also checked the population stratification problem in this data set using the following method. We randomly chose 5,000 SNPs and got their p-values by a single marker test. If population stratification did exist in this data set, among the 5,000 p-values, there should be more small p-values than expected under the uniform distribution. We used the one-side Kolmorgorov test statistic to test if the 5,000 p-values followed a uniform distribution. We repeated the procedure 10 times. The Kolmorgorov test results showed that the p-values followed a uniform distribution for all 10 replications, which indicated that there was no population stratification in this data set. The lack of population stratification in the data set was consistent with the results of Schymick et al. [1]. Schymick et al. studied the potential population structure in this data by using STRUCTURE program [38]. The analysis with STRUCTURE showed that there was no discernible difference in the population substructure between cases and controls.
Significant associations claimed by association studies often fail to be replicated. One possible reason is the overestimation of the effect in terms of the odds ratio or relative risk of the claimed variants. The overestimation of the effect leads to the underestimation of the sample size required to replicate the finding. In this article, we proposed a new method to estimate the effect of claimed variants. Based on the study of Zollner and Pritchard [32], we expected that the estimates of odds ratio and relative risk based on our proposed method would be nearly unbiased. Thus we provided a useful tool to estimate the sample size for the follow up studies. For example, in order to replicate the finding of SNP1 and SNP2 (the adjusted p-value less than 0.05 under the Dom ∩ Dom model) with 80% power, the sample size required is 800 estimated using our proposed method instead of 680 estimated using the traditional method.
Currently, several methods are available to test associations by taking joint effects of genes into account, such as combinatorial searching method (CSM) and the multifactor dimensionality reduction (MDR) method [39, 40]. We used the two-step CSM and MDR, replacing the two-locus analysis test in step 2 by the CSM or MDR, to perform the two-locus analysis. For the two-step MDR, we returned 50 SNPs instead of 1, 000 SNPs in the first step due to the computational intensity. Both of the two-step CSM and MDR found rs4363506 (SNP1) and rs12680546 (on chromosome 8) as the best two-locus combination. However, the adjusted p-values of the two-step CSM and MDR were 0.2 and 0.156. This means that the two-step CSM and MDR did not find any two-locus combinations that had significant association with sporadic ALS. The possible reasons are as follows: The genotypes of the two-locus combinations we found (such as those given in Table 3) are ordered. For example, penetrance of H _{1} H _{2} ≥ penetrance of H _{1} h _{2} ≥ penetrance of h _{1} h _{2}, where H _{1}(h _{1}) and H _{2}(h _{2}) are the high-risk (low-risk) genotypes in the first and second marker, respectively. The CSM and MDR ignore the order of genotypes and therefore can group any two genotypes together-in essence searching for the "best" one among 21,146 different partitions of the two-locus genotypes. By searching for irrelevant two-locus genotype combinations, the CSM and MDR did not gain more information but increased the noise level, and thus lost power.
Conclusion
The proposed two-stage analytical method can be used to search for two-locus joint effects of genes in GWAS. The two-stage strategy significantly decreased the computational time and the multiple testing burdens associated with GWAS. We have also observed that the three SNPs identified by our two-stage strategy can not be detected by single-locus tests.
Declarations
Acknowledgements
This work was supported by the National Institute of Health (NIH) grants R01 GM069940 and the Overseas-Returned Scholars Foundation of Department of Education of Heilongjiang Province (1152 HZ01). This work was supported in part by the Intramural Research Program of the National Institute on Aging (project Z01 AG000949-02).
Authors’ Affiliations
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