Dynare forums

Hey guys,
can you help me? What's the problem with this model? It's quite urgent...

var w, p, n, c, m, i, g, r, y;

varexo eta, e;

parameters phi, beta, gamma, sigma, Y_ss, rhog, i_ss, thetam;

set_param_value('beta',beta);
set_param_value('gamma',gamma);
set_param_value('phi',phi);
set_param_value('sigma',sigma);
set_param_value('rhog',rhog);
set_param_value('Y_ss',Y_ss);
i_ss=(1/beta)-1;
thetam=sigma/(phi*(1-gamma)+sigma);

model(linear);
w-p=phi*n+sigma*c;
m-p=sigma*c-(1/1+i_ss)*i;
sigma*c=sigma*c(+1)-i+(p(+1)-p);
w-p=0;
y=(sigma/(phi*(1-gamma)+sigma))*g;
c=(((-phi)*thetam)/sigma)*g;
i=r+p(+1)-p;
r=(1-rhog)*phi*thetam*g;
g=(rhog*g(-1)+eta);
end;

initval;
p=0;
r=0;
i=0;
n=0;
y=0;
w=0;
c=0;
g=0;
m=0;
eta=0;
e=0;
end;
steady;

endval;
p=p_ss;
r=r_ss;
i=i_ss;
n=n_ss;
y=y_ss;
w=w_ss;
c=c_ss;
e=0.1;
eta=-e;
end;
steady;

check;

simul(periods=100);


And it tells me
Configuring Dynare ...
[mex] Generalized QZ.
[mex] Sylvester equation solution.
[mex] Kronecker products.
[mex] Sparse kronecker products.
[mex] Local state space iteration (second order).
[mex] Bytecode evaluation.
[mex] k-order perturbation solver.
[mex] k-order solution simulation.
[mex] Quasi Monte-Carlo sequence (Sobol).
[mex] Markov Switching SBVAR.

Starting Dynare (version 4.4.3).
Starting preprocessing of the model file ...
ERROR: tabe5_loopMarina2.mod: line 55, cols 1-3: syntax error, unexpected END

Error using dynare (line 174)
DYNARE: preprocessing failed

Error in final_loopMarina2 (line 23)
dynare tabe5_loopMarina2.mod noclearall

It seems you uploaded the wrong file. There is a semicolon missing at the end of basically every line.

That's true, sorry! the file is this one, but I think it's just a problem of the model, becuase the matrix used for calculation is singular

You are confusing a few things here. Your model is log-linear so the steady state for the variables is 0. The experiment where you conduct the transition to the steady state of the unlinearized model does not make sense.

But more importantly, you are trying to determine undetermined nominal variables. In many models, only inflation, relative prices, and the real variables are determined, but not the nominal prices. To solve this issue, define w-p e.g. as real_wage and m-p as real_money.

Thanks for the comments!! I made confusion calculating the transition to the steady state of the unlinearized model, thanks for making me notice it!
And I will work on ridefying nominal variables, thanks!