Ignoring 3 constraints.

     I     INITIAL X(I)        D(I)

     1      .250000E+00      .100E+01
     2      .500000E+00      .100E+01
     3      .750000E+00      .100E+01

    IT   NF       F        RELDF    PRELDF    RELDX   STPPAR   D*STEP   NPRELDF

     0    1   .556E-01
     1    3   .978E-02   .82E+00   .90E+00   .4E-01   .5E+01   .9E-01   .00E+00
     2    4   .570E-03   .94E+00   .12E+01   .3E-01   .0E+00   .7E-01   .12E+01
     3    5   .699E-06   .10E+01   .98E+00   .5E-02   .0E+00   .1E-01   .98E+00
     4    6   .123E-11   .10E+01   .10E+01   .2E-03   .0E+00   .4E-03   .10E+01
     5    7   .382E-23   .10E+01   .10E+01   .2E-06   .0E+00   .6E-06   .10E+01

 ***** ABSOLUTE FUNCTION CONVERGENCE *****

 FUNCTION      .382233E-23   RELDX         .244E-06
 FUNC. EVALS       7         GRAD. EVALS       6
 PRELDF        .100E+01      NPRELDF       .100E+01

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

     1     .146447E+00      .100E+01     -.521E-11
     2     .500000E+00      .100E+01      .000E+00
     3     .853553E+00      .100E+01      .521E-11
mnh:	Absolute Function Convergence; function = 3.82233440281386e-24
	RELDX = 2.44e-07; PRELDF = 1; NPRELDF = 1
	7 func. evals; 6 grad. evals

.