Table 2.
Results of the bivariate logistic regression models- looking at the association between hepatitis C and liver cancer and hepatitis C and hepatocellular carcinoma and results of the sensitivity analysesa, Georgia, 2015–2019
Bivariate Logistic regression for Liver Cancer Analysis and Hepatocellular Cancer Sub-analysis | ||||
General liver cancer analysis bivariate regression model (All ICD-10 codes for hepatobiliary cancer diagnoses included): AICb 2303 | Hepatocellular sub-analysis bivariate regression model (Only hepatocellular carcinoma-specific ICD-10 code—C22.0 -included): AIC 1066 | |||
Frequency (n) | ORc (95% CId) | Frequency (n) | OR (95% CI) | |
Hepatitis C negative | 3429 | refe | 3429 | ref |
Hepatitis C positive | 445 | 20.01 (15.97 –25.37) | 445 | 16.84 (12.01–23.83) |
Sensitivity Analyses (Based on General Liver Cancer Analysis) | ||||
Bivariate logistic Regression- All hepatitis C screened individuals with positive test results without a viremia test considered hepatitis C positive (AIC 2400) | Bivariate logistic Regression- All hepatitis C screened individuals with positive test results without a viremia test considered hepatitis C positive (AIC 2502) | |||
Frequency (n) | OR (95% CI) | Frequency (n) | OR (95% CI) | |
Hepatitis C negative | 3429 | ref | 3499 | ref |
Hepatitis C positive | 515 | 19.38 (15.57–24.19) | 445 | 17.51 (13.98–21.99) |
aBivariate logistic regression models looking at the association between hepatitis C and general liver cancer in the years 2015–2019 in which either all individuals positive for hepatitis C antibodies without a confirmatory test are considered to be hepatitis C positive or all are considered to be hepatitis C negative
bAkaike information criterion
cOdds Ratio
d95% Confidence Interval
eReference category