Guerrieri, Iacoviello and Minetti model (2012) steady state
Posted: Wed Sep 19, 2012 2:14 pm
Hello,
I am trying to solve a simplified version of the Guerrieri, Iacoviello and Minetti model (2012). With respect to the main model I eliminated the government side and I added a certain degree of illiquidity in the bond market.
When I bring the model to dynare I get the following error message
STEADY: numerical initial values incompatible with the following equations
10
??? Error using ==> dynare_solve at 94
exiting ...
Error in ==> steady_ at 120
[oo_.steady_state,check] = dynare_solve([M_.fname '_static'],...
Error in ==> steady at 54
steady_;
Error in ==> banking20120919 at 130
steady;
Error in ==> dynare at 120
evalin('base',fname) ;
I computed the steady state using pen and paper several times, but I cannot find the error.
When I include the "resid;" option I get that the 1, 3 and the 10 equation in my model have big residuals. The problem is that I do not see how this is possible as it seems to me straightforward that for equations 1 and 3 at least the residual should be zero.
Is there any way I can fix it or is the model ill constructed?
Many thanks in advance for your help
Enrico
I am trying to solve a simplified version of the Guerrieri, Iacoviello and Minetti model (2012). With respect to the main model I eliminated the government side and I added a certain degree of illiquidity in the bond market.
When I bring the model to dynare I get the following error message
STEADY: numerical initial values incompatible with the following equations
10
??? Error using ==> dynare_solve at 94
exiting ...
Error in ==> steady_ at 120
[oo_.steady_state,check] = dynare_solve([M_.fname '_static'],...
Error in ==> steady at 54
steady_;
Error in ==> banking20120919 at 130
steady;
Error in ==> dynare at 120
evalin('base',fname) ;
I computed the steady state using pen and paper several times, but I cannot find the error.
When I include the "resid;" option I get that the 1, 3 and the 10 equation in my model have big residuals. The problem is that I do not see how this is possible as it seems to me straightforward that for equations 1 and 3 at least the residual should be zero.
Is there any way I can fix it or is the model ill constructed?
Many thanks in advance for your help
Enrico