 DGLG ON PROBLEM MADSEN...

     I     INITIAL X(I)        D(I)

     1     0.300000E+01     0.707E+01
     2     0.100000E+01     0.507E+01

    IT   NF      F       RELDF   PRELDF   RELDX  MODEL  STPPAR  D*STEP  NPRELDF

     0    1 0.847E+02
     1    3 0.365E+02 0.57E+00 0.62E+00 0.7E-01    G   0.3E+01 0.4E+01 0.98E+00
     2    4 0.443E+01 0.88E+00 0.95E+00 0.2E+00    G   0.0E+00 0.6E+01 0.95E+00
     3    6 0.128E+01 0.71E+00 0.67E+00 0.3E+00   G-S  0.0E+00 0.5E+01 0.67E+00
     4    7 0.593E+00 0.54E+00 0.59E+00 0.1E+01    S   0.0E+00 0.3E+01 0.59E+00
     5    8 0.415E+00 0.30E+00 0.24E+00 0.1E+00    S   0.0E+00 0.5E+00 0.24E+00
     6    9 0.390E+00 0.60E-01 0.87E-01 0.7E-01    G   0.0E+00 0.3E+00 0.87E-01
     7   10 0.387E+00 0.89E-02 0.89E-02 0.4E-01    S   0.0E+00 0.1E+00 0.89E-02
     8   11 0.387E+00 0.24E-04 0.23E-04 0.2E-02    S   0.0E+00 0.5E-02 0.23E-04
     9   12 0.387E+00 0.30E-07 0.30E-07 0.8E-04    S   0.0E+00 0.2E-03 0.30E-07
    10   13 0.387E+00 0.36E-11 0.48E-11 0.1E-05    S   0.0E+00 0.2E-05 0.48E-11

 ***** RELATIVE FUNCTION CONVERGENCE *****

 FUNCTION     0.386600E+00   RELDX        0.105E-05
 FUNC. EVALS      13         GRAD. EVALS      11
 PRELDF       0.484E-11      NPRELDF      0.484E-11

     I      FINAL X(I)        D(I)          G(I)

     1   -0.155437E+00     0.124E+01     0.600E-06
     2    0.694564E+00     0.146E+01     0.124E-06

    3 EXTRA FUNC. EVALS FOR COVARIANCE AND DIAGNOSTICS.
    3 EXTRA GRAD. EVALS FOR COVARIANCE AND DIAGNOSTICS.

 SQRT(RECIPROCAL CONDITION OF F.D. HESSIAN) = AT MOST  0.64    

 COVARIANCE = H**-1, WHERE H = FINITE-DIFFERENCE HESSIAN

 ROW  1     0.649    
 ROW  2    -0.265       0.575    
 REGRESSION DIAGNOSTIC = 0.5 * G(I)**T * H(I)**-1 * H * H(I)**-1 * G(I)...
   0.735       0.565E-01   0.119    
 DGLG NEEDED LIV .GE.  92 AND LV .GE. 173

 DGLF ON PROBLEM MADSEN...

     I     INITIAL X(I)        D(I)

     1     0.300000E+01     0.707E+01
     2     0.100000E+01     0.507E+01

    IT   NF      F       RELDF   PRELDF   RELDX  MODEL  STPPAR  D*STEP  NPRELDF

     0    1 0.847E+02
     1    3 0.365E+02 0.57E+00 0.62E+00 0.7E-01    G   0.3E+01 0.4E+01 0.98E+00
     2    4 0.443E+01 0.88E+00 0.95E+00 0.2E+00    G   0.0E+00 0.6E+01 0.95E+00
     3    6 0.128E+01 0.71E+00 0.67E+00 0.3E+00   G-S  0.0E+00 0.5E+01 0.67E+00
     4    7 0.593E+00 0.54E+00 0.59E+00 0.1E+01    S   0.0E+00 0.3E+01 0.59E+00
     5    8 0.415E+00 0.30E+00 0.24E+00 0.1E+00    S   0.0E+00 0.5E+00 0.24E+00
     6    9 0.390E+00 0.60E-01 0.87E-01 0.7E-01    G   0.0E+00 0.3E+00 0.87E-01
     7   10 0.387E+00 0.89E-02 0.89E-02 0.4E-01    S   0.0E+00 0.1E+00 0.89E-02
     8   11 0.387E+00 0.24E-04 0.23E-04 0.2E-02    S   0.0E+00 0.5E-02 0.23E-04
     9   12 0.387E+00 0.30E-07 0.30E-07 0.8E-04    S   0.0E+00 0.2E-03 0.30E-07
    10   13 0.387E+00 0.36E-11 0.48E-11 0.1E-05    S   0.0E+00 0.2E-05 0.48E-11

 ***** RELATIVE FUNCTION CONVERGENCE *****

 FUNCTION     0.386600E+00   RELDX        0.105E-05
 FUNC. EVALS      13         GRAD. EVALS      24
 PRELDF       0.485E-11      NPRELDF      0.485E-11

     I      FINAL X(I)        D(I)          G(I)

     1   -0.155437E+00     0.124E+01     0.600E-06
     2    0.694564E+00     0.146E+01     0.120E-06

    6 EXTRA FUNC. EVALS FOR COVARIANCE AND DIAGNOSTICS.

 SQRT(RECIPROCAL CONDITION OF F.D. HESSIAN) = AT MOST  0.64    

 COVARIANCE = H**-1, WHERE H = FINITE-DIFFERENCE HESSIAN

 ROW  1     0.649    
 ROW  2    -0.265       0.575    
 REGRESSION DIAGNOSTIC = 0.5 * G(I)**T * H(I)**-1 * H * H(I)**-1 * G(I)...
   0.735       0.565E-01   0.119    

 DGLF ON PROBLEM MADSEN AGAIN...

 NONDEFAULT VALUES....

 LMAX0..... V(35) =  0.1000000E+00

     I     INITIAL X(I)        D(I)

     1     0.300000E+01     0.707E+01
     2     0.100000E+01     0.507E+01

    IT   NF      F       RELDF   PRELDF   RELDX  MODEL  STPPAR  D*STEP  NPRELDF

     0    1 0.847E+02
     1    6 0.521E+02 0.38E+00 0.41E+00 0.4E-01    G   0.6E+01 0.2E+01 0.98E+00
     2    7 0.783E+01 0.85E+00 0.95E+00 0.1E+00    G   0.3E+00 0.6E+01 0.97E+00
     3    9 0.215E+01 0.72E+00 0.78E+00 0.5E+00   G-S  0.0E+00 0.9E+01 0.78E+00
     4   10 0.103E+01 0.52E+00 0.96E+00 0.5E+00    G   0.0E+00 0.4E+01 0.96E+00
     5   11 0.425E+00 0.59E+00 0.66E+00 0.2E+00    G   0.0E+00 0.2E+01 0.66E+00
     6   12 0.393E+00 0.77E-01 0.12E+00 0.1E+00    G   0.0E+00 0.5E+00 0.12E+00
     7   13 0.387E+00 0.15E-01 0.14E-01 0.5E-01    S   0.0E+00 0.1E+00 0.14E-01
     8   14 0.387E+00 0.34E-03 0.30E-03 0.7E-02    S   0.0E+00 0.2E-01 0.30E-03
     9   15 0.387E+00 0.75E-05 0.81E-05 0.1E-02    G   0.0E+00 0.3E-02 0.81E-05
    10   16 0.387E+00 0.13E-06 0.42E-06 0.3E-03    G   0.0E+00 0.6E-03 0.42E-06
    11   17 0.387E+00 0.12E-06 0.12E-06 0.1E-03    S   0.0E+00 0.3E-03 0.12E-06
    12   18 0.387E+00 0.30E-14 0.37E-14 0.2E-07    S   0.0E+00 0.5E-07 0.37E-14

 ***** X- AND RELATIVE FUNCTION CONVERGENCE *****

 FUNCTION     0.386600E+00   RELDX        0.199E-07
 FUNC. EVALS      18         GRAD. EVALS      26
 PRELDF       0.372E-14      NPRELDF      0.372E-14

     I      FINAL X(I)        D(I)          G(I)

     1   -0.155437E+00     0.138E+01    -0.932E-09
     2    0.694564E+00     0.144E+01     0.398E-08
