Hi,
I just asked a question on Cross Validated. Just after I posted it, I figured it is probably more at home here. So here it comes again:
I am using Stata 13 to estimate a few models with some panel data I have. Among others, I am interested in reporting transition probabilities fot the change in one categorical variable over time. Fortunately, Stata is providing xttrans as a convenient way to do this.
I have three questions:
(1) what transition probabilty is xttrans reporting? The help file only shows an example with cross sectional data. Apparently it estimates the probabilty of xit+1=v2 given that xit=v1. Yet, I am wondering, what is the final state in a panel setting with t>2?
(2) And moreover, is it possible to report transition rates for each period in revolving manner? Such as p1 equals the probabitly for xit+1=v2 and p2 that of xit+2=v2 and so on?
(3) And lastly, is there a good way to plot such periodical transition rates over time in Stata?
You can find the original (cross)post in the via the link attached.
Thank you very much in advance!
/R
I just asked a question on Cross Validated. Just after I posted it, I figured it is probably more at home here. So here it comes again:
I am using Stata 13 to estimate a few models with some panel data I have. Among others, I am interested in reporting transition probabilities fot the change in one categorical variable over time. Fortunately, Stata is providing xttrans as a convenient way to do this.
I have three questions:
(1) what transition probabilty is xttrans reporting? The help file only shows an example with cross sectional data. Apparently it estimates the probabilty of xit+1=v2 given that xit=v1. Yet, I am wondering, what is the final state in a panel setting with t>2?
(2) And moreover, is it possible to report transition rates for each period in revolving manner? Such as p1 equals the probabitly for xit+1=v2 and p2 that of xit+2=v2 and so on?
(3) And lastly, is there a good way to plot such periodical transition rates over time in Stata?
You can find the original (cross)post in the via the link attached.
Thank you very much in advance!
/R
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