Yin et al. (Bioscience Reports (2019) 39, BSR20180923) recently published a meta-analysis about the association between the K469E (rs5498) polymorphism and risk of coronary heart disease (CHD). Authors included 14 studies based on their inclusion criteria. They indicated that only studies which their genotyping data were in Hardy–Weinberg equilibrium (HWE) were included in their meta-analysis. They also tested HWE for these studies and found all the control groups in HWE. As their main finding, they concluded that ‘K469E polymorphism is associated with CHD risk and the K allele is a more significant risk factor for developing CHD amongst Chinese and Caucasians populations’. However, there seems to be presenting some mistakes in HWE test which strongly affects included studies and the final conclusion. Here we aim to comment on the issue.

Dear Editor,

Unfortunately, based on our analysis, contrary to meta-analysis by Yin et al. [1], studies they included in their meta-analysis were not in Hardy–Weinberg equilibrium (HWE), and many included articles (seven articles) show deviation from HWE, even after adjustment. It seems that authors made some mistake in calculating HWE. In Table 1 we showed P-values for HWE test and ineligible studies, based on ‘HardyWeinberg’ package in R programming language (https://cran.rproject.org/web/packages/HardyWeinberg/HardyWeinberg.pdf). Our results were double checked with STATA (genhwi form of genhw, https://www.stata.com/users/mcleves/genhw/genhw.hlp), and also manually. In manual method, P-value of HWE test was calculated based on four following steps. (i) We calculated allele frequencies in control group: K = [(2 × KK) + KE]/(2 × total), so E should be E = 1 − K. (ii) We calculated expected genotypes based on allele frequencies: KK = K2 × total, KE = (2 × K × E) × total, and EE = EE2 × total. (iii) We carried out chi-square test between observed and expected genotypes (χ2 = Σ(Ob Ex)2/Ex). (iv) Finally, results were interpreted based on chi-square routine distribution table (steps (i–iii) are shown in Table 2 and step (iv) in Table 3). Also regarding the study by Sarecka-Hujar et al. [2], the genotyping data were not correctly included in Table 1 of their meta-analysis, GG(EE) and AA(KK) genotypes and allele frequencies were displaced in both case and control groups. Correct data are shown in Table 1. Also, they [2] indicate that ‘the distribution of ICAM1 genotypes was not compatible with HWE’ which clearly violates inclusion criteria (iv) in Yin et al. [1] meta-analysis.

Table 1
Genotyping data and HWE results for studies in Yin et al. [1] meta-analysis
StudiesCase KKKEEEControl KKKEEEP-valueAdjusted P-valueDesign
Shang, Q. (2005) 48 50 24 29 33 35 0.002 0.005 Exclude 
Li, Y.J. (2010) 47 39 7 52 36 13 0.103 0.180 Include 
Lu, F.H. (2006) 61 69 30 45 65 59 0.003 0.008 Exclude 
Zhang, S.R. (2006) 111 52 10 69 59 13 0.940 0.973 Include 
Rao, D. (2005) 84 41 20 59 19 66 <0.001 <0.001 Exclude 
Wei, Y.S. (2006124 84 17 101 103 26 0.973 0.973 Include 
Zhou, Y.L. (2006) 38 45 20 102 62 33 <0.001 <0.001 Exclude 
Wang, M. (200596 61 8 91 90 18 0.524 0.734 Include 
Jiang, H. (2002) 202 226 100 60 66 87 <0.001 <0.001 Exclude 
Milutinović, A. (2006) 47 72 33 65 109 41 0.695 0.811 Include 
Sarecka-Hujar, B. (2009) 61 118 12 73 122 <0.001 <0.001 Exclude 
Mohamed, A. (2010) 20 37 43 2 11 37 0.332 0.516 Include 
Luo, J.Y. (2014339 278 57 461 273 45 0.587 0.747 Include 
Yang, M. (2014) 305 251 48 266 160 42 0.015 0.029 Exclude 
StudiesCase KKKEEEControl KKKEEEP-valueAdjusted P-valueDesign
Shang, Q. (2005) 48 50 24 29 33 35 0.002 0.005 Exclude 
Li, Y.J. (2010) 47 39 7 52 36 13 0.103 0.180 Include 
Lu, F.H. (2006) 61 69 30 45 65 59 0.003 0.008 Exclude 
Zhang, S.R. (2006) 111 52 10 69 59 13 0.940 0.973 Include 
Rao, D. (2005) 84 41 20 59 19 66 <0.001 <0.001 Exclude 
Wei, Y.S. (2006124 84 17 101 103 26 0.973 0.973 Include 
Zhou, Y.L. (2006) 38 45 20 102 62 33 <0.001 <0.001 Exclude 
Wang, M. (200596 61 8 91 90 18 0.524 0.734 Include 
Jiang, H. (2002) 202 226 100 60 66 87 <0.001 <0.001 Exclude 
Milutinović, A. (2006) 47 72 33 65 109 41 0.695 0.811 Include 
Sarecka-Hujar, B. (2009) 61 118 12 73 122 <0.001 <0.001 Exclude 
Mohamed, A. (2010) 20 37 43 2 11 37 0.332 0.516 Include 
Luo, J.Y. (2014339 278 57 461 273 45 0.587 0.747 Include 
Yang, M. (2014) 305 251 48 266 160 42 0.015 0.029 Exclude 

Finally included articles are shown in bold.

Table 2
Results of steps (i–iii) of manual HWE test
StudiesOb = Observed genotypesAllele frequencyEx = Expected genotypesX2P-value
KKKEEETotalKEKKKEEE
Shang, Q. (2005) 29 33 35 97 0.47 0.53 21.3 48.3 27.3 9.75 0.002 
Li, Y.J. (2010) 52 36 13 101 0.69 0.31 48.5 43.0 9.5 2.66 0.103 
Lu, F.H. (2006) 45 65 59 169 0.46 0.54 35.5 83.9 49.5 8.59 0.003 
Zhang, S.R. (2006) 69 59 13 141 0.70 0.30 68.8 59.4 12.8 0.01 0.940 
Rao, D. (2005) 59 19 66 144 0.48 0.52 32.6 71.8 39.6 77.90 <0.001 
Wei, Y.S. (2006) 101 103 26 230 0.66 0.34 101.1 102.8 26.1 0.00 0.973 
Zhou, Y.L. (2006) 102 62 33 197 0.68 0.32 89.8 86.4 20.8 15.73 <0.001 
Wang, M. (2005) 91 90 18 199 0.68 0.32 92.9 86.1 19.9 0.41 0.524 
Jiang, H. (2002) 60 66 87 213 0.44 0.56 40.6 104.8 67.6 29.19 <0.001 
Milutinović, A. (2006) 65 109 41 215 0.56 0.44 66.4 106.2 42.4 0.15 0.695 
Sarecka-Hujar, B. (2009) 73 122 203 0.66 0.34 88.5 91.1 23.5 23.37 <0.001 
Mohamed, A. (2010) 11 37 50 0.15 0.85 1.1 12.8 36.1 0.94 0.332 
Luo, J.Y. (2014) 461 273 45 779 0.77 0.23 458.3 278.4 42.3 0.30 0.587 
Yang, M. (2014) 266 160 42 468 0.74 0.26 255.8 180.4 31.8 5.98 0.015 
StudiesOb = Observed genotypesAllele frequencyEx = Expected genotypesX2P-value
KKKEEETotalKEKKKEEE
Shang, Q. (2005) 29 33 35 97 0.47 0.53 21.3 48.3 27.3 9.75 0.002 
Li, Y.J. (2010) 52 36 13 101 0.69 0.31 48.5 43.0 9.5 2.66 0.103 
Lu, F.H. (2006) 45 65 59 169 0.46 0.54 35.5 83.9 49.5 8.59 0.003 
Zhang, S.R. (2006) 69 59 13 141 0.70 0.30 68.8 59.4 12.8 0.01 0.940 
Rao, D. (2005) 59 19 66 144 0.48 0.52 32.6 71.8 39.6 77.90 <0.001 
Wei, Y.S. (2006) 101 103 26 230 0.66 0.34 101.1 102.8 26.1 0.00 0.973 
Zhou, Y.L. (2006) 102 62 33 197 0.68 0.32 89.8 86.4 20.8 15.73 <0.001 
Wang, M. (2005) 91 90 18 199 0.68 0.32 92.9 86.1 19.9 0.41 0.524 
Jiang, H. (2002) 60 66 87 213 0.44 0.56 40.6 104.8 67.6 29.19 <0.001 
Milutinović, A. (2006) 65 109 41 215 0.56 0.44 66.4 106.2 42.4 0.15 0.695 
Sarecka-Hujar, B. (2009) 73 122 203 0.66 0.34 88.5 91.1 23.5 23.37 <0.001 
Mohamed, A. (2010) 11 37 50 0.15 0.85 1.1 12.8 36.1 0.94 0.332 
Luo, J.Y. (2014) 461 273 45 779 0.77 0.23 458.3 278.4 42.3 0.30 0.587 
Yang, M. (2014) 266 160 42 468 0.74 0.26 255.8 180.4 31.8 5.98 0.015 
Table 3
Chi-square distribution table
P-valueχ2 (df = 1)
0.995 0.000 
0.975 0.000 
0.20 1.642 
0.10 2.706 
0.05 3.841 
0.025 5.024 
0.02 5.412 
0.01 6.635 
0.005 7.879 
0.002 9.550 
0.001 10.828 
P-valueχ2 (df = 1)
0.995 0.000 
0.975 0.000 
0.20 1.642 
0.10 2.706 
0.05 3.841 
0.025 5.024 
0.02 5.412 
0.01 6.635 
0.005 7.879 
0.002 9.550 
0.001 10.828 

After deleting studies with deviation from HWE and meta-analysis of included articles, we found completely different results. Genotyping data related to seven finally included articles [2–8], involving 1582 coronary heart disease (CHD) cases and 1715 controls, are shown in Table 1 (shown in bold and black color), and meta-analysis results based on five different genetics models are presented in Table 4 and Figure 1. According to our observation, we did not find a significant result in different and overall ethnicity in any genetic model. Finally, in contrast with Yin et al. [1] study and based on meta-analysis of studies in HWE, it can be concluded that ICAM-1 gene polymorphism E469K may not be related to the risk of CHD. More studies could help us to get a definitive result.

Figure 1
CHD risk associated with the K469E polymorphism for K/E + K/K versus E/E genotype

Forest plot of CHD risk associated with the K469E polymorphism for K/E + K/K versus E/E genotype (A). Funnel plot (B) and forest plot (C) related to publication bias and sensitivity analysis.

Figure 1
CHD risk associated with the K469E polymorphism for K/E + K/K versus E/E genotype

Forest plot of CHD risk associated with the K469E polymorphism for K/E + K/K versus E/E genotype (A). Funnel plot (B) and forest plot (C) related to publication bias and sensitivity analysis.

Close modal
Table 4
Meta-analysis of CHD risk associated with the K469E polymorphism based on different genetics models
ClassificationAllelic (K vs. E) OR [95% CI]Q test P-valueK/E + K/K vs. E/E OR [95% CI]Q test P-valueKK vs. K/E + E/E OR [95% CI]Q test P-valueK/E vs. K/K + E/E OR [95% CI]Q test P-value
Chinese 1.23 [0.84–1.78] 0.01 1.32 [0.79–2.22] 0.03 1.25 [0.79–1.98] 0.01 0.89 [0.63–1.26] 0.01 
Caucasian 1.79 [0.50–6.44] 0.01 1.75 [0.41–7.52] 0.01 2.14 [0.39–11.7] 0.03 1.26 [0.55–2.93] 0.06 
Overall 1.33 [0.95–1.85] 0.01 1.44 [0.89–2.33] 0.01 1.32 [0.89–1.96] 0.01 0.95 [0.71–1.27] 0.01 
ClassificationAllelic (K vs. E) OR [95% CI]Q test P-valueK/E + K/K vs. E/E OR [95% CI]Q test P-valueKK vs. K/E + E/E OR [95% CI]Q test P-valueK/E vs. K/K + E/E OR [95% CI]Q test P-value
Chinese 1.23 [0.84–1.78] 0.01 1.32 [0.79–2.22] 0.03 1.25 [0.79–1.98] 0.01 0.89 [0.63–1.26] 0.01 
Caucasian 1.79 [0.50–6.44] 0.01 1.75 [0.41–7.52] 0.01 2.14 [0.39–11.7] 0.03 1.26 [0.55–2.93] 0.06 
Overall 1.33 [0.95–1.85] 0.01 1.44 [0.89–2.33] 0.01 1.32 [0.89–1.96] 0.01 0.95 [0.71–1.27] 0.01 
ClassificationK/K vs. E/E OR [95% CI]Q test P-valueK/K vs. K/E OR [95% CI]Q test P-valueK/E vs. E/E OR [95% CI]Q test P-value
Chinese 1.47 [0.75–2.88] 0.01 1.20 [0.78–1.83] 0.01 1.06 [0.78–1.43] 0.40   
Caucasian 2.48 [0.27–22.49] 0.01 1.19 [0.75–1.88] 0.24 1.49 [0.43–5.10] 0.01   
Overall 1.57 [0.88–2.80] 0.01 1.22 [0.86–1.74] 0.03 1.11 [0.86–1.42] 0.01   
ClassificationK/K vs. E/E OR [95% CI]Q test P-valueK/K vs. K/E OR [95% CI]Q test P-valueK/E vs. E/E OR [95% CI]Q test P-value
Chinese 1.47 [0.75–2.88] 0.01 1.20 [0.78–1.83] 0.01 1.06 [0.78–1.43] 0.40   
Caucasian 2.48 [0.27–22.49] 0.01 1.19 [0.75–1.88] 0.24 1.49 [0.43–5.10] 0.01   
Overall 1.57 [0.88–2.80] 0.01 1.22 [0.86–1.74] 0.03 1.11 [0.86–1.42] 0.01   

The authors declare that there are no competing interests associated with the manuscript.

CHD

Coronary heart disease

HWE

Hardy–Weinberg equilibrium

1.
Yin
D.L.
,
Zhao
X.H.
,
Zhou
Y.
,
Wang
Y.
,
Duan
P.
,
Li
Q.X.
et al.
(
2019
)
Association between the ICAM-1 gene polymorphism and coronary heart disease risk: a meta-analysis
.
Biosci. Rep.
39
,
BSR20180923
,
2.
Sarecka-Hujar
B.
,
Zak
I.
and
Krauze
J.
(
2009
)
Interactions between rs5498 polymorphism in the ICAM1 gene and traditional risk factors influence susceptibility to coronary artery disease
.
Clin. Exp. Med.
9
,
117
124
[PubMed]
3.
Luo
J.Y.
,
Ma
Y.T.
,
Xie
X.
,
Yang
Y.N.
,
Li
X.M.
,
Ma
X.
et al.
(
2014
)
Association of intercellular adhesion molecule-1 gene polymorphism with coronary heart disease
.
Mol. Med. Rep.
10
,
1343
1348
[PubMed]
4.
Li
Y.J.
,
Han
M.
,
Zheng
B.
et al.
(
2010
)
The relationship between K469E polymorphism of the intercellular adhesion molecule-1 gene and coronary heart disease [in chinese]
.
Chin. J. Gerontol.
23
,
3494
3495
5.
Zhang
S.R.
,
Xu
L.X.
,
Gao
Q.Q.
,
Zhang
H.Q.
,
Xu
B.S.
,
Lin
J.
et al.
(
2006
)
The correlation between ICAM-1 gene K469E polymorphism and coronary heart disease
.
Chin. J. Med. Gene
23
,
205
207
6.
Wei
Y.S.
,
Tang
R.G.
,
Yuan
X.H.
et al.
(
2006
)
Association between polymorphism of intercellular adhesion molecule-1 gene K469E and coronary heart disease
.
Chin. J. Immunol.
22
,
1056
1059
7.
Wang
M.
,
Li
Y.
,
Zhang
P.A.
,
Yang
C.
,
Xiang
P.X.
,
Wei
Y.S.
et al.
(
2005
)
Study on the intercellular molecule-1 polymorphisms in an Chinese population with myocardial infarction
.
Chin. J. Epidemiol.
26
,
702
706
8.
Milutinovic
A.
and
Petrovic
D.
(
2006
)
The K469E polymorphism of the intracellular adhesion molecule 1 (ICAM-1) gene is not associated with myocardial infarction in Caucasians with type 2 diabetes
.
Folia Biol. (Praha)
52
,
79
80
[PubMed]
This is an open access article published by Portland Press Limited on behalf of the Biochemical Society and distributed under the Creative Commons Attribution License 4.0 (CC BY).