significant digits (for ease of display).
If sigD=NULL, will return the original numbers.
...
Additional arguments (not implemented).
Value
A list with the following elements:
cod
The coefficient of determination, which is
$$R^2=1-\exp(\frac{2}{n}L_0-L_1)$$
where \(L_0\) and \(L_1\) are the log partial
likelihoods for the null and full models respectively
and \(n\)
is the number of observations in the data set.
mer
The measure of explained randomness, which is:
$$R^2_{mer}=1-\exp(\frac{2}{m}L_0-L_1)$$
where \(m\) is the number of observed events.
mev
The measure of explained variation (similar to
that for linear regression), which is:
$$R^2=\frac{R^2_{mer}}{R^2_{mer} + \frac{\pi}{6}(1-R^2_{mer})}$$
References
Nagelkerke NJD, 1991.
A Note on a General Definition of the Coefficient of Determination.
Biometrika78(3):691--92.
JSTOR
O'Quigley J, Xu R, Stare J, 2005.
Explained randomness in proportional hazards models.
Stat Med24(3):479--89.
Wiley (paywall)Available at UCSD
Royston P, 2006.
Explained variation for survival models.
The Stata Journal6(1):83--96.
The Stata Journal