For accurate pointing, a vast number of points have to be taken, and the final surface is approached gradually.
The locus of all points with the same asymptotic phase is called an isochron.
Now we will investigate the locus of the points which have zero sliding acceleration.
The envelope has been defined as "the locus of the points of ultimate intersection of consecutive curves of a family".
The loci of limit points, double limit points, and hysteresis points are constructed and used to divide the investigated parametric space into regions of different number solutions or different type of solution loci.
The loci of the points differed widely in size, shape, and direction between subjects.
Since the number of QTL is fixed, the ratio of QTL to test-points drops precipitously, with the vast majority of test points representing true null hypotheses.
The bifurcation analysis shows that the locus of the fold points is equivalent to the locus of the discriminant of the cubic polynomial in the (D, Cso) plane.
On this plot, the vast majority of the points is along the x = y line.
The locus of virtual hitch point with respect to depth of operation was observed as parabolic.
