|
ADA1 phenotypes
|
---|
Sample
|
ADA11
|
(ADA12/1+ADA12)
|
---|
|
r
|
p*
|
r
|
p*
|
---|
All subjects
|
0.289
|
0.000
|
0.552
|
0.000
|
Smoking
| | | | |
Yes
|
0.275
|
0.003
|
0.484
|
0.036
|
no
|
0.288
|
0.000
|
0.589
|
0.000
|
Significance of difference p**
|
0.300
| |
0.150
| |
Maternal age (yrs)
| | | | |
≤28
|
0.104
|
0.181
|
0.679
|
0.000
|
>28
|
0.559
|
0.000
|
0.341
|
0.120
|
Significance of difference p**
|
0.000
| |
0.000
| |
Gestational age (wks)
| | | | |
≤37
|
0.292
|
0.187
|
0.922
|
0.078
|
>37
|
0.286
|
0.000
|
0.560
|
0.000
|
Significance of difference p**
|
0.900
| |
0.350
| |
Birth order
| | | | |
1
|
0.449
|
0.000
|
0.572
|
0.001
|
≥ 2
|
0.212
|
0.009
|
0.543
|
0.003
|
Significance of difference p**
|
0.000
| |
0.700
| |
Sex
| | | | |
male
|
0.268
|
0.000
|
0.359
|
0.078
|
females
|
0.344
|
0.000
|
0.692
|
0.000
|
Significance of difference p**
|
0.000
| |
0.000
| |
- Significance of difference between correlation coefficients has been calculated according to Snedecor and Cochran. p* refers to significance of correlation coefficient. p** refers to significance of difference between the two classes. For "All subjects" the difference of correlation coefficients between ADA11 and (ADA12/1+ADA12) i.e. 0.289 vs 0.552 is statistically significant: p = 0.04.