Here are the original codes,they could run well in dynare
var cnsndt c_ yddt rff pdotcpix rreal z P pvdy pvdP pvdz one;
varexo e;
parameters c0 lambda gam sig rho delt acc rhoz bet;
c0 = 0.11490;
lambda = 0.25882;
gam = 0.79706;
sig = 6.11251;
rho = 0.99578;
delt = 28.48666;
acc = 0.88879;
rhoz = 0.00147;
bet = 0.99900;
model;
cnsndt - yddt = c0one + (1-lambda)pvdy + (1-lambda)((gam(1-sig)(1-rho))/sig)pvdP +
(1-lambda)(((1-sig)gam)/sig)pvdz - (1-lambda)(delt/sig)rreal + c_;
c_ = accc_(-1);
yddt =
0.42308 * cnsndt(-1)
-0.22215 * cnsndt(-2)
+0.71526 * cnsndt(-3)
-0.52802 * cnsndt(-4)
+0.61076 * yddt(-1)
+0.14172 * yddt(-2)
-0.042076 * yddt(-3)
-0.11279 * yddt(-4)
+0.10946 * rff(-1)
-0.26679 * rff(-2)
+0.22829 * rff(-3)
-0.031833 * rff(-4)
-0.17172 * pdotcpix(-1)
+0.11959 * pdotcpix(-2)
+0.012267 * pdotcpix(-3)
-0.024734 * pdotcpix(-4)
+0.00011277 * one;
rff =
0.46672 * cnsndt(-1)
-1.06382 * cnsndt(-2)
+1.34250 * cnsndt(-3)
-0.46436 * cnsndt(-4)
+0.11369 * yddt(-1)
+0.02255 * yddt(-2)
-0.16794 * yddt(-3)
-0.16131 * yddt(-4)
+1.10657 * rff(-1)
-0.51594 * rff(-2)
+0.35818 * rff(-3)
-0.02744 * rff(-4)
+0.26021 * pdotcpix(-1)
-0.08949 * pdotcpix(-2)
+0.09837 * pdotcpix(-3)
-0.17087 * pdotcpix(-4)
+0.00141 * one;
pdotcpix =
0.56316 * cnsndt(-1)
-0.70552 * cnsndt(-2)
-0.03313 * cnsndt(-3)
+0.23292 * cnsndt(-4)
+0.08268 * yddt(-1)
+0.24697 * yddt(-2)
-0.15223 * yddt(-3)
-0.08512 * yddt(-4)
+0.16054 * rff(-1)
-0.21888 * rff(-2)
-0.01572 * rff(-3)
+0.04213 * rff(-4)
+0.68637 * pdotcpix(-1)
+0.07805 * pdotcpix(-2)
+0.34762 * pdotcpix(-3)
-0.14149 * pdotcpix(-4)
+0.00348 * one;
rff - pdotcpix(+1) = rreal - 40.0(rreal(+1) - rreal);
z = rhozz(-1) + (1-rhoz)cnsndt(-1);
P = betrhozP(+1) + (((rho-sig)/(1-sig))cnsndt - ((gam(1-sig)-1)(1-sig))z);
pvdy = rhopvdy(+1) + (yddt(+1) - yddt);
pvdP = rhopvdP(+1) + (P(+1) - P);
pvdz = rhopvdz(+1) + (z(+1) - z);
one = one(-1)+e;
end;
initval;
cnsndt = yddt;
end;
steady;
check;
shocks;
var e;
stderr 1;
end;
stoch_simul(dr_algo=0,periods=1000,irf=40);
The results of this American parameters model
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.
Using 64-bit preprocessor
Starting Dynare (version 4.5.7).
Starting preprocessing of the model file …
WARNING: habit.mod:173.13-21: dr_algo option is now deprecated, and may be removed in a future version of Dynare
Substitution of endo lags >= 2: added 12 auxiliary variables and equations.
Found 24 equation(s).
Evaluating expressions…done
Computing static model derivatives:
- order 1
Computing dynamic model derivatives:
- order 1
- order 2
Processing outputs …
done
Preprocessing completed.
STEADY-STATE RESULTS:
cnsndt 0
c_ 0
yddt 0
rff 0
pdotcpix 0
rreal 0
z 0
P 0
pvdy 0
pvdP 0
pvdz 0
one 0
EIGENVALUES:
Modulus Real Imaginary
2.818e-05 -2.062e-05 1.921e-05
2.818e-05 -2.062e-05 -1.921e-05
3.01e-05 2.062e-05 2.193e-05
3.01e-05 2.062e-05 -2.193e-05
0.2581 0.1989 0.1645
0.2581 0.1989 -0.1645
0.3641 -0.2308 0.2816
0.3641 -0.2308 -0.2816
0.5867 -0.2945 0.5075
0.5867 -0.2945 -0.5075
0.6333 -0.1291 0.62
0.6333 -0.1291 -0.62
0.6448 0.5873 0.2661
0.6448 0.5873 -0.2661
0.7147 0.7147 0
0.8888 0.8888 0
0.9224 0.9181 0.08877
0.9224 0.9181 -0.08877
1 1 0
1.004 1.004 0
1.004 1.004 0
1.004 1.004 0
1.117 1.117 0
679.6 679.6 0
9.596e+20 -9.596e+20 0
4.568e+21 -4.568e+21 0
2.46e+22 -2.46e+22 0
There are 8 eigenvalue(s) larger than 1 in modulus
for 8 forward-looking variable(s)
The rank condition is verified.
Residuals of the static equations:
Equation number 1 : 0
Equation number 2 : 0
Equation number 3 : 0
Equation number 4 : 0
Equation number 5 : 0
Equation number 6 : 0
Equation number 7 : 0
Equation number 8 : 0
Equation number 9 : 0
Equation number 10 : 0
Equation number 11 : 0
Equation number 12 : 0
MODEL_DIAGNOSTICS: The Jacobian of the static model is singular
MODEL_DIAGNOSTICS: there is 1 colinear relationships between the variables and the equations
Colinear variables:
cnsndt
yddt
rff
pdotcpix
rreal
z
P
one
AUX_ENDO_LAG_0_1
AUX_ENDO_LAG_0_2
AUX_ENDO_LAG_0_3
AUX_ENDO_LAG_2_1
AUX_ENDO_LAG_2_2
AUX_ENDO_LAG_2_3
AUX_ENDO_LAG_3_1
AUX_ENDO_LAG_3_2
AUX_ENDO_LAG_3_3
AUX_ENDO_LAG_4_1
AUX_ENDO_LAG_4_2
AUX_ENDO_LAG_4_3
Colinear equations
12
MODEL_DIAGNOSTICS: The singularity seems to be (partly) caused by the presence of a unit root
MODEL_DIAGNOSTICS: as the absolute value of one eigenvalue is in the range of ±1e-6 to 1.
MODEL_DIAGNOSTICS: If the model is actually supposed to feature unit root behavior, such a warning is expected,
MODEL_DIAGNOSTICS: but you should nevertheless check whether there is an additional singularity problem.
MODEL_DIAGNOSTICS: The presence of a singularity problem typically indicates that there is one
MODEL_DIAGNOSTICS: redundant equation entered in the model block, while another non-redundant equation
MODEL_DIAGNOSTICS: is missing. The problem often derives from Walras Law.
warning: stoch_simul: using order = 1 because Hessian is equal to zero
In stoch_simul (line 41)
In habit (line 302)
In dynare (line 235)
MODEL SUMMARY
Number of variables: 24
Number of stochastic shocks: 1
Number of state variables: 19
Number of jumpers: 8
Number of static variables: 0
MATRIX OF COVARIANCE OF EXOGENOUS SHOCKS
Variables e
e 1.000000
POLICY AND TRANSITION FUNCTIONS
cnsndt c_ yddt rff pdotcpix rreal z P pvdy pvdP pvdz one
cnsndt(-1) 0.409592 0 0.423080 0.466720 0.563160 0.041042 0.998530 -25.513273 -0.421116 25.523236 -0.998996 0
c_(-1) 0.531564 0.888790 0 0 0 0.105222 0 0.512756 0.017299 -0.947988 0.017338 0
rff(-1) -0.370309 0 0.109460 1.106570 0.160540 0.115168 0 -0.357280 -0.115681 0.614860 -0.010252 0
one(-1) 0.024732 0 0.000113 0.001410 0.003480 0.026577 0 0.023860 0.005046 -0.152162 0.005133 1.000000
cnsndt(-2) 0.007627 0 -0.222150 -1.063820 -0.705520 -0.017832 0 0.007612 0.232646 -0.248762 0.009653 0
cnsndt(-3) -0.150125 0 0.715260 1.342500 -0.033130 0.096393 0 -0.145004 -0.724878 0.436271 -0.011636 0
cnsndt(-4) 0.027530 0 -0.528020 -0.464360 0.232920 -0.048656 0 0.026552 0.521517 0.023580 -0.002012 0
yddt(-2) 0.132004 0 0.141720 0.022550 0.246970 -0.027643 0 0.127323 -0.140072 -0.221058 0.003731 0
yddt(-3) 0.080291 0 -0.042076 -0.167940 -0.152230 -0.026205 0 0.077451 0.046780 -0.246456 0.006753 0
yddt(-4) 0.020468 0 -0.112790 -0.161310 -0.085120 -0.014358 0 0.019758 0.114300 -0.081809 0.002481 0
rff(-2) -0.000976 0 -0.266790 -0.515940 -0.218880 -0.019297 0 -0.000854 0.271375 -0.110815 0.004471 0
rff(-3) -0.056963 0 0.228290 0.358180 -0.015720 0.033747 0 -0.054967 -0.229153 0.127264 -0.002885 0
rff(-4) 0.003842 0 -0.031833 -0.027440 0.042130 -0.003615 0 0.003702 0.030928 0.010805 -0.000581 0
pdotcpix(-2) 0.140907 0 0.119590 -0.089490 0.078050 -0.032088 0 0.135885 -0.122108 -0.097043 -0.001578 0
pdotcpix(-3) 0.033223 0 0.012267 0.098370 0.347620 -0.009079 0 0.032027 -0.015576 0.028487 -0.002428 0
pdotcpix(-4) 0.051047 0 -0.024734 -0.170870 -0.141490 -0.016368 0 0.049257 0.028283 -0.152502 0.004125 0
yddt(-1) 0.281743 0 0.610760 0.113690 0.082680 -0.034898 0 0.271790 -0.603894 -0.416326 0.005740 0
pdotcpix(-1) -0.007157 0 -0.171720 0.260210 0.686370 -0.012502 0 -0.006908 0.153917 0.420138 -0.016543 0
z(-1) 0.000595 0 0 0 0 0.000016 0.001470 -0.037568 0.000002 0.037509 -0.001468 0
e 0.024732 0 0.000113 0.001410 0.003480 0.026577 0 0.023860 0.005046 -0.152162 0.005133 1.000000
MOMENTS OF SIMULATED VARIABLES
VARIABLE MEAN STD. DEV. VARIANCE SKEWNESS KURTOSIS
cnsndt -0.068608 0.122490 0.015004 -0.156576 0.125498
c_ -0.000000 0.000000 0.000000 -0.136574 0.134863
yddt -0.069130 0.118771 0.014107 -0.155304 -0.007440
rff -1.110331 1.292800 1.671331 -0.629046 -0.288603
pdotcpix -0.668992 0.770842 0.594197 -0.618003 -0.306053
rreal -0.453257 0.522794 0.273313 -0.634767 -0.299549
z -0.068534 0.122503 0.015007 -0.158199 0.124174
P 1.712026 3.063577 9.385502 0.157966 0.124150
pvdy 0.015122 0.097819 0.009568 0.279546 0.601983
pvdP -0.466569 2.593926 6.728455 -0.243876 0.527923
pvdz 0.018682 0.103675 0.010749 0.244836 0.529570
one -13.647178 15.685706 246.041381 -0.630439 -0.307404
CORRELATION OF SIMULATED VARIABLES
VARIABLE cnsndt c_ yddt rff pdotcpix rreal z P pvdy pvdP pvdz one
cnsndt 1.0000 -0.3407 0.9308 0.4446 0.4741 0.4872 0.9738 -0.9717 -0.7917 0.8475 -0.8501 0.5050
c_ -0.3407 1.0000 -0.3175 0.4429 0.4024 0.4510 -0.3916 0.3932 0.6609 -0.6985 0.6973 0.4408
yddt 0.9308 -0.3175 1.0000 0.5235 0.5458 0.5381 0.9708 -0.9713 -0.8536 0.8294 -0.8289 0.5498
rff 0.4446 0.4429 0.5235 1.0000 0.9987 0.9958 0.4635 -0.4637 -0.0097 0.0053 -0.0044 0.9938
pdotcpix 0.4741 0.4024 0.5458 0.9987 1.0000 0.9954 0.4935 -0.4937 -0.0363 0.0399 -0.0391 0.9940
rreal 0.4872 0.4510 0.5381 0.9958 0.9954 1.0000 0.4896 -0.4892 -0.0213 0.0296 -0.0295 0.9997
z 0.9738 -0.3916 0.9708 0.4635 0.4935 0.4896 1.0000 -1.0000 -0.8445 0.8853 -0.8856 0.5043
P -0.9717 0.3932 -0.9713 -0.4637 -0.4937 -0.4892 -1.0000 1.0000 0.8457 -0.8858 0.8860 -0.5037
pvdy -0.7917 0.6609 -0.8536 -0.0097 -0.0363 -0.0213 -0.8445 0.8457 1.0000 -0.9613 0.9605 -0.0347
pvdP 0.8475 -0.6985 0.8294 0.0053 0.0399 0.0296 0.8853 -0.8858 -0.9613 1.0000 -0.9999 0.0458
pvdz -0.8501 0.6973 -0.8289 -0.0044 -0.0391 -0.0295 -0.8856 0.8860 0.9605 -0.9999 1.0000 -0.0460
one 0.5050 0.4408 0.5498 0.9938 0.9940 0.9997 0.5043 -0.5037 -0.0347 0.0458 -0.0460 1.0000
AUTOCORRELATION OF SIMULATED VARIABLES
VARIABLE 1 2 3 4 5
cnsndt 0.9728 0.9221 0.8595 0.7893 0.7167
c_ 0.9945 0.9821 0.9626 0.9369 0.9064
yddt 0.9739 0.9175 0.8391 0.7506 0.6634
rff 0.9986 0.9976 0.9963 0.9945 0.9925
pdotcpix 0.9984 0.9973 0.9960 0.9942 0.9918
rreal 0.9977 0.9962 0.9945 0.9928 0.9911
z 0.9728 0.9221 0.8595 0.7893 0.7168
P 0.9718 0.9207 0.8581 0.7878 0.7152
pvdy 0.9604 0.8802 0.7699 0.6544 0.5470
pvdP 0.9597 0.8986 0.8257 0.7432 0.6585
pvdz 0.9616 0.9012 0.8283 0.7460 0.6613
one 0.9970 0.9948 0.9925 0.9904 0.9884
Total computing time : 0h00m11s
Note: 1 warning(s) encountered in the preprocessor
Note: warning(s) encountered in MATLAB/Octave code
Here are the codes with substituted parameters
var cnsndt c_ yddt rff pdotcpix rreal z P pvdy pvdP pvdz one;
varexo e;
parameters c0 lambda gam sig rho delt acc rhoz bet;
c0 = 0.22;
lambda = 0.50;
gam = 0.90;
sig = 10;
rho = 1;
delt = 10;
acc = 0.89;
rhoz = 0.0001;
bet = 0.99900;
model;
cnsndt - yddt = c0one + (1-lambda)pvdy + (1-lambda)((gam(1-sig)(1-rho))/sig)pvdP +
(1-lambda)(((1-sig)gam)/sig)pvdz - (1-lambda)(delt/sig)rreal + c_;
c_ = accc_(-1);
yddt =
0.118724 * cnsndt(-1)
+0.448208 * cnsndt(-2)
+0.166217 * cnsndt(-3)
+0.284858 * cnsndt(-4)
-0.210454 * yddt(-1)
-0.364903 * yddt(-2)
-0.264717 * yddt(-3)
+0.868668 * yddt(-4)
-0.002622 * rff(-1)
+0.010931 * rff(-2)
+0.002676 * rff(-3)
-0.005766 * rff(-4)
-0.003396 * pdotcpix(-1)
-0.008557 * pdotcpix(-2)
-0.001714 * pdotcpix(-3)
+0.000656 * pdotcpix(-4)
+one;
rff =
1.724642 * cnsndt(-1)
+23.15204 * cnsndt(-2)
-0.309369 * cnsndt(-3)
+17.33500 * cnsndt(-4)
-8.918769 * yddt(-1)
-18.05803 * yddt(-2)
-7.352436 * yddt(-3)
-5.739763 * yddt(-4)
+0.616178 * rff(-1)
+0.413616 * rff(-2)
+0.173184 * rff(-3)
-0.571169 * rff(-4)
-0.170661 * pdotcpix(-1)
+0.048088 * pdotcpix(-2)
+0.102367 * pdotcpix(-3)
+0.256569 * pdotcpix(-4)
+one;
pdotcpix =
1.350612 * cnsndt(-1)
-5.725709 * cnsndt(-2)
+1.765075 * cnsndt(-3)
-8.544864 * cnsndt(-4)
-3.765590 * yddt(-1)
+3.189699 * yddt(-2)
+2.588477 * yddt(-3)
+8.802582 * yddt(-4)
+0.173176 * rff(-1)
-0.028764 * rff(-2)
-0.331193 * rff(-3)
+0.264100 * rff(-4)
-0.322855 * pdotcpix(-1)
-0.287717 * pdotcpix(-2)
-0.233162 * pdotcpix(-3)
-0.400467 * pdotcpix(-4)
+one;
/yddt =
0.42308 * cnsndt(-1)
-0.22215 * cnsndt(-2)
+0.71526 * cnsndt(-3)
-0.52802 * cnsndt(-4)
+0.61076 * yddt(-1)
+0.14172 * yddt(-2)
-0.042076 * yddt(-3)
-0.11279 * yddt(-4)
+0.10946 * rff(-1)
-0.26679 * rff(-2)
+0.22829 * rff(-3)
-0.031833 * rff(-4)
-0.17172 * pdotcpix(-1)
+0.11959 * pdotcpix(-2)
+0.012267 * pdotcpix(-3)
-0.024734 * pdotcpix(-4)
+0.00011277 * one;
rff =
0.46672 * cnsndt(-1)
-1.06382 * cnsndt(-2)
+1.34250 * cnsndt(-3)
-0.46436 * cnsndt(-4)
+0.11369 * yddt(-1)
+0.02255 * yddt(-2)
-0.16794 * yddt(-3)
-0.16131 * yddt(-4)
+1.10657 * rff(-1)
-0.51594 * rff(-2)
+0.35818 * rff(-3)
-0.02744 * rff(-4)
+0.26021 * pdotcpix(-1)
-0.08949 * pdotcpix(-2)
+0.09837 * pdotcpix(-3)
-0.17087 * pdotcpix(-4)
+0.00141 * one;
pdotcpix =
0.56316 * cnsndt(-1)
-0.70552 * cnsndt(-2)
-0.03313 * cnsndt(-3)
+0.23292 * cnsndt(-4)
+0.08268 * yddt(-1)
+0.24697 * yddt(-2)
-0.15223 * yddt(-3)
-0.08512 * yddt(-4)
+0.16054 * rff(-1)
-0.21888 * rff(-2)
-0.01572 * rff(-3)
+0.04213 * rff(-4)
+0.68637 * pdotcpix(-1)
+0.07805 * pdotcpix(-2)
+0.34762 * pdotcpix(-3)
-0.14149 * pdotcpix(-4)
+0.00348 * one; /
rff - pdotcpix(+1) = rreal - 40.0(rreal(+1) - rreal);
z = rhozz(-1) + (1-rhoz)cnsndt(-1);
P = betrhozP(+1) + (((rho-sig)/(1-sig))cnsndt - ((gam(1-sig)-1)(1-sig))z);
pvdy = rhopvdy(+1) + (yddt(+1) - yddt);
pvdP = rhopvdP(+1) + (P(+1) - P);
pvdz = rhopvdz(+1) + (z(+1) - z);
one = one(-1)+e;
end;
initval;
cnsndt = yddt;
end;
steady;
check;
shocks;
var e;
stderr 1;
end;
resid(1);
model_diagnostics;
stoch_simul(dr_algo=0,periods=1000,irf=40);
The results of Chinese parameters model
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.
Using 64-bit preprocessor
Starting Dynare (version 4.5.7).
Starting preprocessing of the model file …
WARNING: habit.mod:173.13-21: dr_algo option is now deprecated, and may be removed in a future version of Dynare
Substitution of endo lags >= 2: added 12 auxiliary variables and equations.
Found 24 equation(s).
Evaluating expressions…done
Computing static model derivatives:
- order 1
Computing dynamic model derivatives:
- order 1
- order 2
Processing outputs …
done
Preprocessing completed.
STEADY-STATE RESULTS:
cnsndt 0
c_ 0
yddt 0
rff 0
pdotcpix 0
rreal 0
z 0
P 0
pvdy 0
pvdP 0
pvdz 0
one 0
EIGENVALUES:
Modulus Real Imaginary
1.945e-05 1.452e-05 1.293e-05
1.945e-05 1.452e-05 -1.293e-05
2.157e-05 -1.452e-05 1.595e-05
2.157e-05 -1.452e-05 -1.595e-05
0.2348 0.2348 0
0.6386 -0.4689 0.4335
0.6386 -0.4689 -0.4335
0.7711 0.377 0.6727
0.7711 0.377 -0.6727
0.89 0.89 0
0.8904 -0.6366 0.6225
0.8904 -0.6366 -0.6225
0.8964 0.6777 0.5867
0.8964 0.6777 -0.5867
0.9999 0.9999 0
1 1 0
1 1 0
1 1 0
1 1 0
1.03 -1.03 0
1.033 -0.01591 1.033
1.033 -0.01591 -1.033
1.484 1.484 0
1.001e+04 1.001e+04 0
1.306e+17 -1.306e+17 0
1.156e+18 -1.156e+18 0
6.891e+18 -6.891e+18 0
There are 8 eigenvalue(s) larger than 1 in modulus
for 8 forward-looking variable(s)
The rank condition ISN’T verified!
Residuals of the static equations:
Equation number 1 : 0
Equation number 2 : 0
Equation number 3 : 0
Equation number 4 : 0
Equation number 5 : 0
Equation number 6 : 0
Equation number 7 : 0
Equation number 8 : 0
Equation number 9 : 0
Equation number 10 : 0
Equation number 11 : 0
Equation number 12 : 0
MODEL_DIAGNOSTICS: The Jacobian of the static model is singular
MODEL_DIAGNOSTICS: there is 4 colinear relationships between the variables and the equations
Relation 1
Colinear variables:
cnsndt
yddt
rff
pdotcpix
rreal
z
P
pvdy
pvdP
pvdz
one
AUX_ENDO_LAG_0_1
AUX_ENDO_LAG_0_2
AUX_ENDO_LAG_0_3
AUX_ENDO_LAG_2_1
AUX_ENDO_LAG_2_2
AUX_ENDO_LAG_2_3
AUX_ENDO_LAG_3_1
AUX_ENDO_LAG_3_2
AUX_ENDO_LAG_3_3
AUX_ENDO_LAG_4_1
AUX_ENDO_LAG_4_2
AUX_ENDO_LAG_4_3
Relation 2
Colinear variables:
cnsndt
yddt
rff
pdotcpix
rreal
z
P
pvdy
pvdP
pvdz
one
AUX_ENDO_LAG_0_1
AUX_ENDO_LAG_0_2
AUX_ENDO_LAG_0_3
AUX_ENDO_LAG_2_1
AUX_ENDO_LAG_2_2
AUX_ENDO_LAG_2_3
AUX_ENDO_LAG_3_1
AUX_ENDO_LAG_3_2
AUX_ENDO_LAG_3_3
AUX_ENDO_LAG_4_1
AUX_ENDO_LAG_4_2
AUX_ENDO_LAG_4_3
Relation 3
Colinear variables:
cnsndt
yddt
rff
pdotcpix
rreal
z
P
pvdy
pvdP
pvdz
one
AUX_ENDO_LAG_0_1
AUX_ENDO_LAG_0_2
AUX_ENDO_LAG_0_3
AUX_ENDO_LAG_2_1
AUX_ENDO_LAG_2_2
AUX_ENDO_LAG_2_3
AUX_ENDO_LAG_3_1
AUX_ENDO_LAG_3_2
AUX_ENDO_LAG_3_3
AUX_ENDO_LAG_4_1
AUX_ENDO_LAG_4_2
AUX_ENDO_LAG_4_3
Relation 4
Colinear variables:
cnsndt
yddt
rff
pdotcpix
rreal
z
P
pvdy
pvdP
pvdz
one
AUX_ENDO_LAG_0_1
AUX_ENDO_LAG_0_2
AUX_ENDO_LAG_0_3
AUX_ENDO_LAG_2_1
AUX_ENDO_LAG_2_2
AUX_ENDO_LAG_2_3
AUX_ENDO_LAG_3_1
AUX_ENDO_LAG_3_2
AUX_ENDO_LAG_3_3
AUX_ENDO_LAG_4_1
AUX_ENDO_LAG_4_2
AUX_ENDO_LAG_4_3
Relation 1
Colinear equations
9 10 11 12
Relation 2
Colinear equations
10 11 12
Relation 3
Colinear equations
9 10 11 12
Relation 4
Colinear equations
9 10 11
MODEL_DIAGNOSTICS: The singularity seems to be (partly) caused by the presence of a unit root
MODEL_DIAGNOSTICS: as the absolute value of one eigenvalue is in the range of ±1e-6 to 1.
MODEL_DIAGNOSTICS: If the model is actually supposed to feature unit root behavior, such a warning is expected,
MODEL_DIAGNOSTICS: but you should nevertheless check whether there is an additional singularity problem.
MODEL_DIAGNOSTICS: The presence of a singularity problem typically indicates that there is one
MODEL_DIAGNOSTICS: redundant equation entered in the model block, while another non-redundant equation
MODEL_DIAGNOSTICS: is missing. The problem often derives from Walras Law.
Warning: stoch_simul: using order = 1 because Hessian is equal to zero
In stoch_simul (line 41)
In habit (line 302)
In dynare (line 235)
misused print_info (line 48)
Blanchard Kahn conditions are not satisfied: indeterminacy due to rank failure
error stoch_simul (line 100)
print_info(info, options_.noprint, options_);
error habit (line 302)
info = stoch_simul(var_list_);
error dynare (line 235)
evalin(‘base’,fname) ;