No-Ponzi game condition

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No-Ponzi game condition

Postby mfranta » Sun Mar 08, 2009 3:29 am

Dear all,

can anyone give me a hint how to incorporate no-Ponzi game condition into Dynare? I have a stochastic model with government debt. The problem is that dynare cannot find stable equilibrium (there is higher number of eigenvalues larger than 1 than forward looking vars). I can find reasonable steady state. However, I think taht the possibility government accumulates debt ad infinity couses the "additional" eigenvalue larger than 1. So, I have problems during estimation of the model.

Thanks,

Michal
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Re: No-Ponzi game condition

Postby monetarist » Sun Mar 08, 2009 3:53 pm

Hi,

I don't think that you need a no-Ponzi condition.

Did you try different initial values?

An answer would be a lot easier if you post the code .

Best

Chris
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Re: No-Ponzi game condition

Postby StephaneAdjemian » Sat Mar 14, 2009 3:23 pm

Hi Michael, Usually the no ponzi game condition is used to select a steady state. For instance, in the Ramsey optimal growth model we have three steady states: (kstar = 0, cstar=0), (kstar>0, cstar=0) and (kstar>0,cstar>0). We do not consider the first one because in this case the economy does not exist. All the trajectories leading to the second one violate the transversality conditon, so finally we select the third steady state as the "good one". You have to choose initial conditions close enough to the third steady state, to be sure that Dynare approximate the model in the neighborhood of the economically sensible steady state. But the best approach is to define the steady state in a file as described in this post. So that you will be sure that dynare always select the steady state satisfying the no ponzi game condition. If you want to estimate a model, it is always better to define (at least partially) the steady state.

Best, Stéphane.
Stéphane Adjemian
Université du Maine, GAINS and DynareTeam
https://stepan.adjemian.eu
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Re: No-Ponzi game condition

Postby mfranta » Wed Mar 18, 2009 3:39 am

Thanks a lot for your reply, Stephane! It was really a problem of initial conditions.

Best,

Michal
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