Compute the degrees of freedom according to the original Rubin (1987) approximation.
Value
Degrees of freedom according to the original Rubin approximation.
If the between-imputation variance is zero, returns Inf.
Details
Let \(V_W = V_T - (1 + 1 / M) V_B\) be the within-imputation variance and \(r = (1 + 1 / M) V_B / V_W\) be the relative increase in variance due to nonresponse. The returned degrees of freedom are \((M - 1) (1 + 1 / r)^2\). Note that the internal computation is algebraically simplified to \((M - 1) ((M V_T) / ((M + 1) V_B))^2\).
