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Re: st: RE: Econometrically sound to use Mills ratio after mprobit?
From |
Stephen Johnston <[email protected]> |
To |
[email protected] |
Subject |
Re: st: RE: Econometrically sound to use Mills ratio after mprobit? |
Date |
Mon, 10 Apr 2006 12:01:48 -0400 |
Hello Miet,
Thanks for your advice. Here is how I understand the procedure to
work, I read this on an archived statalist post and I have tested it.
mprobit y x1 x2 x3
predict phat if e(sample), xb outcome (1)
capture drop phat
capture drop mills
gen mills = normden(phat)/norm(phat)
reg y2 x1 x2 mills
For the "outcome" command in the predict line, you have to specify
which of the choice outcomes (in your dependent variable) you are
predicting a probability for. In this case the probability predicted
for the choice that is set equal to 1. You can then generate an IMR
for each choice in y.
You can check that this works by generating the inverse mills ratio
from a probit and then including it in an OLS equation - then use the
twostep command for the heckman procedure to make sure the results
match. For this you will not need to specify an outcome since it
will be generated from a probit. I hope this helps. Let me know if
you have any trouble.
Thanks,
Stephen
On Apr 10, 2006, at 4:35 AM, Maertens, Miet wrote:
Dear Stephen,
Maybe the following two articles by Wooldridge and by Lechner can help
you further:
http://www.msu.edu/~ec/faculty/wooldridge/current%20research/
ape1r5.pdf
http://ideas.repec.org/p/iza/izadps/dp91.html
I'm also trying to perform a similar estimation with stata but I'm
struggling with calculating the Inverse Mills ratio's. Could you
let me
know how exactly you are implementing the procedure?
Thanks,
Miet
-----Original Message-----
From: [email protected]
[mailto:[email protected]] On Behalf Of Stephen
Johnston
Sent: 07 April 2006 18:35
To: [email protected]
Subject: st: Econometrically sound to use Mills ratio after mprobit?
Hello,
I am estimating a multinomial probit for a selection equation with 3
choices and I am interested in using the inverse mills ratio
generated from the MNP in a second step equation. I know how to
implement this procedure, however, I have not been able to find any
literature that proves that the Heckman two-step estimation procedure
can appropriately and directly extend from a probit selection
equation to a multinomial probit selection equation. Does anyone
know of any papers that address this issue?
Thanks,
Stephen
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