📄 detail3l.bak
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**********************************************************************
* *
* Parameter settings *
* *
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Gallant, "Nonlinear Statistical Models," Chapter 6, Figure 2, p. 449-450.
GMM What estimation method? Code SUR, TSLS, or GMM.
238 Number of observations, t = 1, ..., n.
1 Number of equations, i.e. dimension of e.
3 Number of instruments, i.e. dimension of Z.
2 Number of parameters, i.e. dimension of theta.
20 Upper limit on Gauss-Newton iterations.
1 Number var iterates, ivar=0 means none.
heteroskedastic Code homoskedastic or heteroskedastic.
3 Number of moving average terms MA for var estimate.
Parzen Code none or Parzen, none when MA>0 is unwise.
1.000000e-05 Convergence tolerance, tol=1.0e-8 is reasonable.
1.000000e-13 Inversion tolerance, eps=1.0e-13 is reasonable
full How much output? Code none, minimal, or full.
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* *
* Starting theta *
* *
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Col 1
Row 1 -0.400000
Row 2 0.900000
var_loop 0
2.3800000000000000e+02 238.00000000 var(1,1)
2.3848513503508150e+02 238.48513504 var(2,1)
2.3866807009536583e+02 238.66807010 var(3,1)
2.3848513503508150e+02 238.48513504 var(1,2)
2.3897620940526255e+02 238.97620941 var(2,2)
2.3916481122626234e+02 239.16481123 var(3,2)
2.3866807009536583e+02 238.66807010 var(1,3)
2.3916481122626234e+02 239.16481123 var(2,3)
2.3975964092305995e+02 239.75964092 var(3,3)
theta_loop 0
-4.0000000000000002e-01 -0.40000000 theta(1)
9.0000000000000002e-01 0.90000000 theta(2)
2.2977593855825589e+00 2.29775939 obj
-4.9910043429446205e-01 -0.49910043 D(1)
9.8933364963875864e-02 0.09893336 D(2)
Step length = 1
theta_loop 1
-8.9910043429446207e-01 -0.89910043 theta(1)
9.9893336496387586e-01 0.99893336 theta(2)
2.7751760221041621e-03 0.00277518 obj
5.0366043831498272e-02 0.05036604 D(1)
-4.4414610501568677e-06 -0.00000444 D(2)
Step length = 1
theta_loop 2
-8.4873439046296384e-01 -0.84873439 theta(1)
9.9892892350282569e-01 0.99892892 theta(2)
2.7717868638761308e-03 0.00277179 obj
-1.1734797022229638e-04 -0.00011735 D(1)
2.1096605255709332e-07 0.00000021 D(2)
Step length = 1
theta_loop 3
-8.4885173843318618e-01 -0.84885174 theta(1)
9.9892913446887821e-01 0.99892913 theta(2)
2.7717868580610532e-03 0.00277179 obj
2.6798358348564710e-07 0.00000027 D(1)
-5.5350439549602871e-10 -0.00000000 D(2)
Tolerence check passed.
var_loop 1
4.3978220854904504e-01 0.43978221 var(1,1)
4.4050039895600307e-01 0.44050040 var(2,1)
4.3420956263910121e-01 0.43420956 var(3,1)
4.4050039895600307e-01 0.44050040 var(1,2)
4.4122700259798669e-01 0.44122700 var(2,2)
4.3493663977747488e-01 0.43493664 var(3,2)
4.3420956263910121e-01 0.43420956 var(1,3)
4.3493663977747488e-01 0.43493664 var(2,3)
4.2967081964723475e-01 0.42967082 var(3,3)
theta_loop 0
-8.4885173843318618e-01 -0.84885174 theta(1)
9.9892913446887821e-01 0.99892913 theta(2)
1.2014636301992196e+00 1.20146363 obj
-6.4020486065461402e-03 -0.00640205 D(1)
-8.8353145570584189e-04 -0.00088353 D(2)
Step length = 1
theta_loop 1
-8.5525378703973232e-01 -0.85525379 theta(1)
9.9804560301317236e-01 0.99804560 theta(2)
1.0861341198092420e+00 1.08613412 obj
2.6747016119385693e-06 0.00000267 D(1)
-1.7073275785211286e-08 -0.00000002 D(2)
Tolerence check passed.
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* *
* theta *
* *
**********************************************************************
Col 1
Row 1 -0.855254
Row 2 0.998046
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* *
* var *
* (no degrees of freedom corrections) *
* *
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Col 1 Col 2 Col 3
Row 1 0.439782 0.440500 0.434210
Row 2 0.440500 0.441227 0.434937
Row 3 0.434210 0.434937 0.429671
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* *
* V *
* (rank = 2) *
* *
**********************************************************************
Col 1 Col 2
Row 1 3.60663 -0.00715768
Row 2 -0.00715768 2.117e-05
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