Dear Sven,
Thanks a lot for your attention.
What you've commented makes a lot of sense to me. So actually, I would have
a vector of Time Varying Coefficients (that would be my exogenous
variables), and a vector of unitary constants, being added to the State?
In any case, I'd be very happy if Jack could help me out.
Thanks in advance,
Fernando
2015-08-21 11:18 GMT-03:00 Sven Schreiber <svetosch(a)gmx.net>:
Am 21.08.2015 um 15:52 schrieb Fernando Fernandes Neto:
Basically, in this paper, it is implemented and calibrated a State Space
> model using a Kalman Filter, where exogenous variables appear in both
> Measurement Equation and State Transition Equation.
>
> Hence, I'd like to know if it is possible to implement and calibrate
> such kind of model in GRETL. If yes, how would I do that?
>
Hi Fernando,
after thinking only a little about it, I have two kinds of answers:
First, I am not aware that explicitly putting exogenous variables into the
state transition equation is possible in gretl. I may be wrong, however.
Secondly, my guess is that if the state transition depends on exogenous
factors, it could/should be possible to model this as a time-varying
transition matrix. Treating the transition matrix as time-varying is
possible in gretl's state-space implementation AFAIK. In this case it would
probably help to include a constant term into the state equation, too,
(which is possible in gretl now I think) in order to avoid automatic
interaction effects between the lagged state and the exogenous terms.
In any case, Jack is the expert in this area of gretl.
HTH,
sven
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