From: Estimating risk ratio from any standard epidemiological design by doubling the cases
A) Cohort | Expected Y=1 | Expected Y=0 | |
X=e | Ne. exp{α+β+γZ} | Ne.(1−exp{α+β+γZ}) | |
\(X = \bar {e}\) | \(N_{\bar {e}.} \exp {\{\alpha + \gamma Z\}}\) | \(N_{\bar {e}.} (1 - \exp {\{\alpha + \gamma Z\}})\) | |
B) Expanded cohort | Expected Y∗=1 | Expected Y∗=0 | Odds |
X=e | Ne. exp{α+β+γZ} | Ne. | exp{α+β+γZ} |
\(X = \bar {e}\) | \(N_{\bar {e}.} \exp {\{\alpha + \gamma Z\}}\) | \(N_{\bar {e}.}\) | exp{α+γZ} |