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Re: st: R-squared measures proposed by Cameron and Windmeijer (1996) in stata
From
Francisco Rowe <[email protected]>
To
[email protected]
Subject
Re: st: R-squared measures proposed by Cameron and Windmeijer (1996) in stata
Date
Sat, 26 Mar 2011 21:23:56 +1000
Regarding question 1, I did something, but I would like to know if I am alright.
I ran a NBRM2 using nbreg. Then with fixed alpha parameter, I ran it again using the glm command in order to get the deviance of that model. After, I applied the same procedure for a model with the variables in my model. Thus, using the deviances for these two model with only constant and variables, I calculated a Pseudo R-squared as 1-(Deviance for model with variables/Deviance for the only-constant model).
Is this the way how this measure of fit should be calculated in Stata?
I would appreciate your comments.
On 25/03/2011, at 2:46 PM, Francisco Rowe wrote:
> Hi,
>
> I have two questions regarding the estimation of a Negative Binomial Regression Model with quadratic variance (NBRM2).
>
> 1) How could the R-squared for NBR2 based on deviances proposed in the paper below be implemented using STATA? Does it require any changes if robust standard errors are used for the estimation?
> Cameron, C and Windmeijer, F 1996, 'R-squared measures for count data regression models with applications to health-care utilization', Journal of Business & Economic Statistics, vol. 14, no. 2, pp. 209-20.
>
> 2) In general -for what I have seen-, why measures of fit in form of (Pseudo) R-squared are relatively low (<0.3)? Are there any special conditions that cause this?
>
> I would appreciate your comments.
>
> Francisco Rowe.
> University of Queensland
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