Sentence examples for classes of points from inspiring English sources

Note that classes of points are visually and linearly discriminated from each other; (c) representation of point clouds as homogeneous spherical distributions around the mean trajectories of the left hand.

These cues are projected onto (c) the movement vectors (in the example, right hand movements) as different classes of points (e.g., 1st beat, 2nd beat--respectively described as 1 and 2 in the figure).

Accuracy of classification algorithms based on the given list of features for the classes of points with low and high ratings are given in the Fig. 7, in a setting when there are 66% random points selected for training and the rest 34% for testing.

To compute the margin, two parallel hyperplanes are constructed on each side of the separating one, which are "pushed up against" the two classes of points.

In its simplest form, the problem can be viewed as finding a hyperplane that separates two classes of points maximizing a margin defined by the closest to the hyperplane positive and negative examples.

Viewing the input data as two sets of vectors in a

To improve the discrimination of these regions (see Figure 4d) we used linear discriminant analysis (LDA) [25] which guaranteed higher separation between classes of point-clouds by calculating the between class variability through the sample covariance of the class means.

Geometrical structures, which are more general than affine and projective planes, are obtained by taking a class of points instead of a point, a class of lines instead of a line, and by reorganizing the incidence relation [2].

Therefore m 2 + 1 point neighbor classes are deleted from l. Since every neighbor class of points has t points on l, we have [ l 0 ] = t ( r + 1 − ( m 2 + 1 ) ) = t ( r − m 2 ).

To seek these features, three classes of end points were mapped all points, those trajectories evolving at less than 10-8 (μM s-1) μM-1, and those at less than 10-16 (μM s-1) μM-1.

The purpose of this article is to study the fixed point and weak convergence problem for the new defined class of point-dependent λ-hybrid mappings relative to a Bregman distance D f in a Banach space.