Ordered Logit: Proportional Odds and Heteroscedasticity
Posted: Mon Mar 30, 2009 4:30 am
Dear all,
I'm trying to estimate an ordered logit model. Now I have some problems in testing the specifications of my data. The following questions will touch both topics: "How to do it in EVIEWS?" and "How to do it [full stop]?". As my first try in the "estimation"- category was no success, I' ll try here.
First problem: How can I find out if the "proportional odds/parallel regression assumption" holds? I think one way to do this is to apply a Brant-test (even if it seems to me that this test is seen as to strict in detecting a violation of the assumption). Is this test implemented in EVIEWS? If I would arrive at the conclusion that the assumption is violated, I would have to use a general ordered logit regression instead of the "normal" one? Is there an easy way to do this in eviews?
Second problem: To "hedge" my estimations I also computed an OLS estimation with the data which I use. In this case I detected heteroscedasticity using a White-test, so I corrected the estimation by using White-coefficients. So I got the ideas of testing the ordered logit model for heteroscedasticity, too. As when I changed the type of estimation procedure from OLS (White corrected) to ordered logit (omitting the intercept) in the "Equation Estimation"-window, the ordered logit model will be estimated with "Robust covariances: Huber/White", I suppose that "White" and "Huber/White" are somehow related or do correspond, right?
- How can I separately test the ordered logit model for heteroscedasticity? (or is my procedure viable to test heteroscedasticity in OLS and then concluding that heteroscedasticty is also a problem in ordered logit?)
- Searching in econometric journals I found the suggestion to test ordered logit models for misspecification by using LaGrange-Multiplier tests. Would this be a totally different approach from "Huber/White" and "GLM" (= Generalized Linear Models")?
Yeah, that are quite a few questions..
Thank you for your help (and your patience)!!
Best wishes
Lama
I'm trying to estimate an ordered logit model. Now I have some problems in testing the specifications of my data. The following questions will touch both topics: "How to do it in EVIEWS?" and "How to do it [full stop]?". As my first try in the "estimation"- category was no success, I' ll try here.
First problem: How can I find out if the "proportional odds/parallel regression assumption" holds? I think one way to do this is to apply a Brant-test (even if it seems to me that this test is seen as to strict in detecting a violation of the assumption). Is this test implemented in EVIEWS? If I would arrive at the conclusion that the assumption is violated, I would have to use a general ordered logit regression instead of the "normal" one? Is there an easy way to do this in eviews?
Second problem: To "hedge" my estimations I also computed an OLS estimation with the data which I use. In this case I detected heteroscedasticity using a White-test, so I corrected the estimation by using White-coefficients. So I got the ideas of testing the ordered logit model for heteroscedasticity, too. As when I changed the type of estimation procedure from OLS (White corrected) to ordered logit (omitting the intercept) in the "Equation Estimation"-window, the ordered logit model will be estimated with "Robust covariances: Huber/White", I suppose that "White" and "Huber/White" are somehow related or do correspond, right?
- How can I separately test the ordered logit model for heteroscedasticity? (or is my procedure viable to test heteroscedasticity in OLS and then concluding that heteroscedasticty is also a problem in ordered logit?)
- Searching in econometric journals I found the suggestion to test ordered logit models for misspecification by using LaGrange-Multiplier tests. Would this be a totally different approach from "Huber/White" and "GLM" (= Generalized Linear Models")?
Yeah, that are quite a few questions..
Thank you for your help (and your patience)!!
Best wishes
Lama