void __mp_dbl(const mp_no *x, double *y, int p) {
#if 0
int i,k;
double a,c,u,v,z[5];
#endif
if (X[0] == ZERO) {*y = ZERO; return; }
if (EX> -42) norm(x,y,p);
else if (EX==-42 && X[1]>=TWO10) norm(x,y,p);
else denorm(x,y,p);
}
/* Convert multiple precision number *X into double precision number *Y. The
result is correctly rounded to the nearest/even. */
void
__mp_dbl (const mp_no *x, double *y, int p)
{
if (X[0] == 0)
{
*y = 0;
return;
}
if (__glibc_likely (EX > -42 || (EX == -42 && X[1] >= TWO10)))
norm (x, y, p);
else
denorm (x, y, p);
}
int main(void)
{
int n = 9 /* 9 */; /* Problem vector size */
double x[9]; /* Function input values */
double fvec[9]; /* Function output values */
double ss; /* Search area */
int info, j;
double fnorm;
int nprint = 0; /* Itteration debugging print = off */
double tol;
error_program = "dnsqtest"; /* Set global error reporting string */
/* Driver for dnsqe example. */
/* Not supplying Jacobian, use approximation */
/* The following starting values provide a rough solution. */
for (j = 1; j <= 9; ++j) {
x[j - 1] = -1.f;
}
ss = 0.1;
nprint = 0;
/* Set tol to the square root of the machine precision. */
/* Unless high precision solutions are required, */
/* this is the recommended setting. */
tol = sqrt(M_DIVER);
info = dnsqe(NULL, fcn, NULL, n, x, ss, fvec, tol, tol, 0, nprint);
fnorm = denorm(n, fvec);
fprintf(stdout,"Final L2 norm of the residuals = %e\n",fnorm);
fprintf(stdout,"Exit return value = %d (1 = sucess)\n",info);
fprintf(stdout,"Final approximate solution:\n");
for (j = 0; j < n; j++) {
fprintf(stdout,"x[%d] = %f, expect %f\n",j,x[j], expect[j]);
}
return 0;
} /* main() */
