void toeplz(VecDoub_I &r, VecDoub_O &x, VecDoub_I &y)
{
	Int j,k,m,m1,m2,n1,n=y.size();
	Doub pp,pt1,pt2,qq,qt1,qt2,sd,sgd,sgn,shn,sxn;
	n1=n-1;
	if (r[n1] == 0.0) throw("toeplz-1 singular principal minor");
	x[0]=y[0]/r[n1];
	if (n1 == 0) return;
	VecDoub g(n1),h(n1);
	g[0]=r[n1-1]/r[n1];
	h[0]=r[n1+1]/r[n1];
	for (m=0;m<n;m++) {
		m1=m+1;
		sxn = -y[m1];
		sd = -r[n1];
		for (j=0;j<m+1;j++) {
			sxn += r[n1+m1-j]*x[j];
			sd += r[n1+m1-j]*g[m-j];
		}
		if (sd == 0.0) throw("toeplz-2 singular principal minor");
		x[m1]=sxn/sd;
		for (j=0;j<m+1;j++)
			x[j] -= x[m1]*g[m-j];
		if (m1 == n1) return;
		sgn = -r[n1-m1-1];
		shn = -r[n1+m1+1];
		sgd = -r[n1];
		for (j=0;j<m+1;j++) {
			sgn += r[n1+j-m1]*g[j];
			shn += r[n1+m1-j]*h[j];
			sgd += r[n1+j-m1]*h[m-j];
		}
		if (sgd == 0.0) throw("toeplz-3 singular principal minor");
		g[m1]=sgn/sgd;
		h[m1]=shn/sd;
		k=m;
		m2=(m+2) >> 1;
		pp=g[m1];
		qq=h[m1];
		for (j=0;j<m2;j++) {
			pt1=g[j];
			pt2=g[k];
			qt1=h[j];
			qt2=h[k];
			g[j]=pt1-pp*qt2;
			g[k]=pt2-pp*qt1;
			h[j]=qt1-qq*pt2;
			h[k--]=qt2-qq*pt1;
		}
	}
	throw("toeplz - should not arrive here!");
}