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