Can anyone tell me how to impose zero restriction on only one of the endogenous variable in a two-state model? such that my model would look like this:
yt1=c+X1+Z1+u @state 1
yt2=c+X2+u @state 2
Search found 3 matches
- Sat May 13, 2017 4:14 pm
- Forum: Estimation
- Topic: Markov switching model
- Replies: 30
- Views: 74906
- Wed May 03, 2017 12:40 pm
- Forum: Estimation
- Topic: Markov Switching estimation
- Replies: 9
- Views: 13419
Re: Markov Switching estimation
The model goes like this:
Rt_1 = C + B(X1) +B(X2) + u when st=1
Rt_2= C + B(X1) +u when st=2
:( :)
Rt_1 = C + B(X1) +B(X2) + u when st=1
Rt_2= C + B(X1) +u when st=2
:( :)
- Fri Apr 28, 2017 10:31 am
- Forum: Estimation
- Topic: Markov Switching estimation
- Replies: 9
- Views: 13419
Re: Markov Switching estimation
Hi! I am trying on working with a multivariate Markov Switching Model for exchange rate bubbles, especifically, with only 2 states. I am confused on how to include an independent variable to only one state (equation). Thus if I have 3 variables, one state(st=1) would have all 3 independent variables...
