The equilibrium has been successfully computed.
 
 
The following solution matrices have been computed:
 
  - Ao and C for the law of motion for the state vector. They satisfy:
 
          x(t+1) = Ao*x(t) + C*w(t+1).
 
    where the state vector x(t) = [z(t); z(t); h1(t-1); h2(t-1); k(t-1)];
  - endo and exo which contain the endogenous and exogenous eigenvalues;
  - sy which express quantity y(t) as sy*x(t), for y = k, g, i, e 
    and ci, bi, si, hi, di, i=1,2;
  - my which express shadow prices My(t) as my*x(t) for y = ci, si, hi,
    di, i=1,2 and k, i;
  - Number of secant steps j;
  - Equilbrium shadow prices of wealth mu01 and mu02;
  - The final two households budget balances balance1 and balance2
  - taul, taui, tauk are not changed, but tax on consumption tauc
    that satisfies the government's budget constraint are also computed.
   
Your simulated vector is in the vector "y". 
   
   
Your simulated vector is in the vector "y". 
   

tauc =

    0.2930


taui =

     0


taui =

    0.2000

The equilibrium has been successfully computed.
 
 
The following solution matrices have been computed:
 
  - Ao and C for the law of motion for the state vector. They satisfy:
 
          x(t+1) = Ao*x(t) + C*w(t+1).
 
    where the state vector x(t) = [z(t); z(t); h1(t-1); h2(t-1); k(t-1)];
  - endo and exo which contain the endogenous and exogenous eigenvalues;
  - sy which express quantity y(t) as sy*x(t), for y = k, g, i, e 
    and ci, bi, si, hi, di, i=1,2;
  - my which express shadow prices My(t) as my*x(t) for y = ci, si, hi,
    di, i=1,2 and k, i;
  - Number of secant steps j;
  - Equilbrium shadow prices of wealth mu01 and mu02;
  - The final two households budget balances balance1 and balance2
  - taul, taui, tauk are not changed, but tax on consumption tauc
    that satisfies the government's budget constraint are also computed.
   
Your simulated vector is in the vector "y". 
   
   
Your simulated vector is in the vector "y". 
   

tauc =

    0.2504

