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". 
   

tauc =

    0.3316


taui =

     0


taui =

    0.0800

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". 
   

tauc =

    0.2700

