blanchard & kahn conditions

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blanchard & kahn conditions

Postby zhaoningru » Tue Aug 05, 2014 3:43 am

I built a business cycle model with adjustment of invest cost, variable capacity rate, and asset pricing. However, when I simulated the model in DYNARE, it told me "There are 5 eigenvalue(s) larger than 1 in modulus for 7 forward-looking variable(s)". The model is a standard one. For standard, I mean I borrow almost everything from literature. I can not figure out why this situation happens. So, if somebody help me through, I will be really appreciated.
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Re: blanchard & kahn conditions

Postby jpfeifer » Tue Aug 05, 2014 9:13 am

Check the timing. For the exogenous process, it is wrong. I think it should be
Code: Select all
a=rho*a(-1)+e;

instead of
Code: Select all
a(+1)=rho*a+e;
------------
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University of Cologne
https://sites.google.com/site/pfeiferecon/
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Re: blanchard & kahn conditions

Postby zhaoningru » Tue Aug 05, 2014 6:15 pm

jpfeifer wrote:Check the timing. For the exogenous process, it is wrong. I think it should be
Code: Select all
a=rho*a(-1)+e;

instead of
Code: Select all
a(+1)=rho*a+e;

It improves the number of eigenvalues. DYNARE reports "There are 6 eigenvalue(s)(instead of 5 in the previous report) larger than 1 in modulus
for 7 forward-looking variable(s)". I am thinking whether I can change the timing of one of the Lagrange multipliers. Since q, the Lagrange multiplier of capital accumulation function is the co-state of K(t+1). Is it feasible in DYNARE by doing in this way?
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Re: blanchard & kahn conditions

Postby jpfeifer » Thu Aug 07, 2014 8:31 am

There is a unique timing convention. The question is not whether you can change the timing, but rather which timing is the unique correct one. In Dynare, as capital is predetermined, K(+1) is entered as K as it is decided at time t. The costate is determined at the same time and thus has the same timing.
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University of Cologne
https://sites.google.com/site/pfeiferecon/
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