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. 2006 Dec 21;80(2):273–390. doi: 10.1086/511051

Table 10. .

Two-Locus Diplotypes for IL12B and IL23R

Discovery Sample SetGlobala P=6.16×10-5
Replication 1 Sample SetGlobala P=9.72×10-4
Replication 2 Sample SetGlobala P=.005
Combined AnalysisGlobalb P=7.88×10-8
No. (%) of
No. (%) of
No. (%) of
Two-Locus
Diplotypec
Cases Controls OR Pd Cases Controls OR Pd Cases Controls OR Pd ORcommon (95% CI)e Pcombf
A-G/A-G–C-G/C-G 175 (.375) 110 (.239) 1.91 9.62×10−6 174 (.350) 121 (.243) 1.67 2.98×10−4 168 (.349) 116 (.274) 1.43 1.50×10−2 1.66 (1.41–1.95) 1.33×10−8
A-G/A-G–C-G/X 56 (.120) 69 (.150) .77 .211 68 (.137) 62 (.125) 1.11 .638 59 (.123) 48 (.113) 1.10 .681
A-G/A-G–X/X 7 (.015) 7 (.015) .98 1 9 (.018) 7 (.014) 1.29 .802 4 (.008) 7 (.017) .50 .364
A-G/X–C-G/C-G 139 (.298) 145 (.315) .92 .569 159 (.320) 160 (.322) .99 1 154 (.320) 138 (.325) .98 .887 .96 (.82–1.13) .968
A-G/X–C-G/X 51 (.109) 61 (.133) .80 .314 48 (.097) 80 (.161) .56 .003 57 (.119) 56 (.132) .88 .547 .73 (.58–.91) .019
A-G/X–X/X 1 (.002) 9 (.020) .11 .011 5 (.010) 10 (.020) .49 .298 3 (.006) 12 (.028) .22 .016 .27 (.11–.53) .003
X/X–C-G/C-G 25 (.054) 33 (.072) .73 .279 23 (.046) 34 (.068) .66 .172 28 (.058) 25 (.059) .99 1 .78 (.57–1.06) .415
X/X–C-G/X 10 (.021) 25 (.054) .38 .009 10 (.020) 20 (.040) .49 .094 8 (.017) 20 (.047) .34 .011 .40 (.25–.61) 7.42×10−4
X/X–X/X 3 (.006) 1 (.002) 2.97 .624 1 (.002) 3 (.006) .33 .624 0 2 (.005) .00 .219
a

Because of small counts in some of the cells, as well as the distribution of these counts, global P values were obtained by performing a permutation procedure on the data and generating a log-likelihood ratio homogeneity statistic for each permutation. The convergence of the statistic to its limiting distribution was measured by plotting the first two central moments as a function of the number of replicates. When the number of replicates reached a number in which the error of the P value estimates from a subsequent modeling procedure was negligible (<1%), a gamma distribution was fit using maximum-likelihood estimates for the parameters. Integration of the resulting gamma distribution yielded the global P values.

b

Calculated using Fisher’s combined test.

c

Allele 1 rs3212227-allele 1 rs6887695/allele 2 rs3212227-allele 2 rs6887695–allele 1 rs7530511-allele 1 rs11209026/allele 2 rs7530511-allele 2 rs11209026. For this analysis, the three nonrisk haplotypes for each gene were combined and were termed “X.”

d

Calculated using Fisher’s exact test.

e

Calculated using a Mantel-Haenszel common OR.

f

Calculated for diplotypes with the same effect (risk or protection) in all three sample sets, with use of Fisher’s combined test.