Sentence examples for most one point from inspiring English sources

(i) If x, y ∈ S X, then we have ∥ x + y ∥ < 2.   (ii) Every non-zero continuous linear functional attains a maximum on at most one point of the unit sphere.

If x, y ∈ S X, then we have ∥ x + y ∥ < 2. Every non-zero continuous linear functional attains a maximum on at most one point of the unit sphere.

Which of the following are true for a cubic Bezier tensor product surface: a) interpolates the four corner control points, b) interpolates the centroid of the control points, c) lies within the convex hull of the control points, d) provides local control, e) has at most one point with positive curvature.

Then { x n } can converge to at most one point.

The topology being Hausdorff, a sequence can converge to at most one point.

Then the sequence ({x_{n}}) can converge to at most one point.

That framework, however, only works for at-most-one-point change detection, thus unsuitable for the cases containing multiple changes in long-term monitoring applications.

The aforementioned IQP constraints prevent any structural overlap between components in the resulting assembly, because each feature point can be matched to at most one component point.

It is conceivable that this implies (as happens for finite-dimensional simplexes) that the action of U A) on S(A) has at most one fixed point, i.e. A has at most one trace.

In this case, a boundedly Lipschitzian strong pseudocontraction may not have a fixed point, so we assume that the mapping has a unique fixed point (noting that each strong pseudocontraction has at most one fixed point).

Hence, (x^) is a fixed point of T. Now we show that T has at most one fixed point.