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. 2016 Sep 15;8(2):e186. doi: 10.5210/ojphi.v8i2.6643

Table 2. Discrimination and model-fit statistics from simple logistic regression.

Health outcome Predictor P-value AUC AIC BIC
Hypertension
(total N=6663)
Birth months 0.58 0.522 8539 8621
Highest month (Jan vs. the rest)* 0.12 0.506 8526 8540
Sex 0.60 0.503 8528 8542
Age (continuous) <0.0001 0.643 8124 8138
Age >50 <0.0001 0.585 8285 8299
Coronary heart disease
(total N=6472)
Birth months 0.05 0.539 6020 6102
Highest month (April vs. the rest)* 0.03 0.510 6016 6029
Sex <0.0001 0.598 5873 5886
Age (continuous) <0.0001 0.621 5846 5859
Age >50 <0.0001 0.572 5889 5902
Stroke
(total N=6845)
Birth months 0.66 0.523 7452 7534
Highest month (July vs. the rest)* 0.25 0.505 7440 7453
Sex 0.94 0.509+ 7441 7455
Age (continuous) <0.0001 0.598 7300 7313
Age >50 <0.0001 0.556 7344 7358
Diabetes
(total N=7971)
Birth months 0.59 0.525 7118 7202
Highest month (Nov vs. the rest)* 0.02 0.510 7102 7116
Sex <0.0001 0.530 7092 7106
Age (continuous) <0.0001 0.597 6974 6988
Age >50 <0.0001 0.566 6977 6991
Chronic
kidney disease
(total N=4002)
Birth months 0.57 0.530 4286 4361
Highest month (March vs. the rest)* 0.04 0.511 4271 4284
Sex 0.003 0.528 4267 4279
Age (continuous) <0.0001 0.796 3457 3470
Age >50 <0.0001 0.602 3991 4003

Each predictor is separately modeled as a univariate covariate in Simple logistic regression.

Birth month (1-12) is included as a categorical covariate (via 11 dummies); sex is binary; and age (in years) is included as a continuous or binary covariate (>50 vs. ≤ 50 years old).

*Highest month (vs. rest as binary variable) is selected post-hoc, so results may suffer optimism bias.

P-value is computed from Wald Chi-square test; degrees of freedom=11 for birth month and 1 for all others.

AUC, area under the ROC curve, is a discrimination statistic; 0.5 means random discrimination and 1 means perfect discrimination.

AIC, Akaike information criteria, is a measure of the relative quality of a statistical model for a given set of data: a lower value means a better model fit.

BIC, Bayesian information criteria, is a Bayesian extension of AIC: a lower value means a better model fit.

AIC and BIC should be compared within the same outcome due to different Ns and amount of information.

+Estimation issue so we fitted the model with Y=stroke or TIA, and averaged the AUC of 0.511 and 0.507.