by tanya » Sun Apr 05, 2009 2:57 pm
Dear Stephane
The previous step has been passed with your help. Many thanks again. Now, if I change the discount factor in (relatively complex) model (I attach the file), it complains about the Blanchard-Kahn conditions. I believe that fully optimal policy (either commitment or timeless perspective) always exists and unique in the class of models with terminal conditions that require variables do not grow faster than 1/sqrt(beta) where beta = discount factor in objective. I suspect that Dynare imposes the biggest eigenvalue should not exceed one. How can I change that into 1/sqrt(beta) in the appropriate place?
Actually I think it is reasonable to have default version of the biggest eigenvalue as 1/sqrt(beta) for all applications.
In the attached file the discount factor is set to 0.9. The model solves for conventional 0.99 and around, but crashes for smaller numbers of discount factor. Although 0.9 might seem unrealistic, it is a good test value. The attached model is a simplified version of what I want, and a more complex model reaches the boundary much quicker. So I do want to fix this problem.
Many thanks,
Tanya
Last edited by
tanya on Thu Apr 09, 2009 9:39 am, edited 1 time in total.