Relative excess risk due to interaction: Resampling-based confidence intervals

Epidemiology

Volumn 21, Issue 4, 2010, Pages 552-556

  Nie, Lei ^a   Chu, Haitao ^b   Li, Feng ^a   Cole, Stephen R ^b  

^a CENTER FOR DRUG EVALUATION AND RESEARCH   (United States)

^b IL   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ARTICLE; BOOTSTRAPPING; CONFIDENCE INTERVAL; HUMAN; HYPERTENSION; INTERVERTEBRAL DISK HERNIA; MONTE CARLO METHOD; MOUTH CANCER; NONPARAMETRIC TEST; PARAMETRIC TEST; PRIORITY JOURNAL; RISK ASSESSMENT; SAMPLING; ADVERSE EFFECTS; AGE; BLOOD PRESSURE; BODY MASS; DRINKING BEHAVIOR; INTERVERTEBRAL DISC DISPLACEMENT; LUMBAR VERTEBRA; MALE; MIDDLE AGED; MOUTH NEOPLASMS; PROCEDURES; RISK; SAMPLE SIZE; SMOKING; SPORT; STATISTICS; STATISTICS AND NUMERICAL DATA;

AGE FACTORS; ALCOHOL DRINKING; BLOOD PRESSURE; BODY MASS INDEX; CONFIDENCE INTERVALS; HUMANS; INTERVERTEBRAL DISK DISPLACEMENT; LUMBAR VERTEBRAE; MALE; MIDDLE AGED; MONTE CARLO METHOD; MOUTH NEOPLASMS; RISK; SAMPLE SIZE; SMOKING; SPORTS; STATISTICS AS TOPIC; INTERVERTEBRAL DISC DISPLACEMENT;

EID: 77953959764     PISSN: 10443983     EISSN: None     Source Type: Journal    
DOI: 10.1097/EDE.0b013e3181e09b0b     Document Type: Article

References (14)

1. Rothman KJ. Modern Epidemiology. 1st ed. Boston: Little Brown & Co; 1986.
2. Rothman K, Keller A. The effect of joint exposure to alcohol and tobacco on risk of cancer of the mouth and pharynx. J Chronic Dis. 1972;25:711-716.
3. Hosmer DW, Lemeshow S. Confidence interval estimation of interaction. Epidemiology. 1992;3:452-456.
4. Knol MJ, van der Tweel I, Grobbee DE, Numans ME, Geerlings MI. Estimating interaction on an additive scale between continuous determinants in a logistic regression model. Int J Epidemiol. 2007;36:1111-1118.
5. Zou GY. On the estimation of additive interaction by use of the four-by-two table and beyond. Am J Epidemiol. 2008;168:212-224.
6. Assmann SF, Hosmer DW, Lemeshow S, Mundt KA. Confidence intervals for measures of interaction. Epidemiology. 1996;7:286-290.
7. Richardson DB, Kaufman JS. Estimation of the relative excess risk due to interaction and associated confidence bounds. Am J Epidemiol. 2009;169:756-760.
8. Tian GL, Tang ML, Fang HB, Tan M. Efficient methods for estimating constrained parameters with applications to lasso logistic regression. Comput Stat Data Anal. 2008;52:3528-3542.
9. Pires AM, Amado CA. Interval estimators for a binomial proportion: comparison of twenty methods. REVSTAT\Stat J. 2008;6:165-197.
10. Sutton AJ, Cooper NJ, Lambert PC, Jones DR, Abrams KR, Sweeting MJ. Meta-analysis of rare and adverse event data. Expert Rev Phar-macoecon Outcomes Res. 2002;2:367-379.
11. Sweeting MJ, Sutton AJ, Lambert PC. What to add to nothing? Use and avoidance of continuity corrections in meta-analysis of sparse data. Stat Med. 2004;23:1351-1375.
12. Greenland S. Interval estimation by simulation as an alternative to and extension of confidence intervals. Int J Epidemiol. 2004;33:1389-1397.
13. Albert A, Anderson JA. On the existence of maximum likelihood estimates in logistic regression models. Biometrika. 1984;71:1-10.
14. Firth D. Bias reduction of maximum likelihood estimates. Biometrka. 1993;80:27-38.