Примери коришћења Set of points на Енглеском и њихови преводи на Српски
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The set of points to which the shafts are heading forms a circle during the day(and night) in the sky.
Any hyperplane can be written as the set of points x{\displaystyle\mathbf{x}} satisfying.
This information is not enough to compensate for the subconscious, retinal rods can not be used, andcolorblind sees a chaotic set of points.
The Voronoi diagram of a set of points is dual to its Delaunay triangulation.
The professional juries andtelevoters from each country will each award a separate set of points from 1 to 8, 10 and 12.
Approximation of the set of points of a given form: polynomial, exponential, logarithm, sine.
The professional juries andtelevoters from each country will each award a separate set of points from 1 to 8, 10 and 12.
It can be realised as the set of points in the unit square whose coordinates written in base three do not both have a digit'1' in the same position.
In the simplest case, shown in the first picture,we are given a finite set of points{p1,…, pn} in the Euclidean plane.
In mathematics, the Cantor set is a set of points lying on a single line segment that has a number of remarkable and deep properties.
In the simplest and most familiar case(shown in the first picture),we are given a finite set of points{p1,…, pn} in the Euclidean plane.
In the plane, an EMST for a given set of points may be found in Θ(n log n) time using O(n) space in the algebraic decision tree model of computation.
In geometry, Voronoi diagrams can be used to find the largest empty circle amid a set of points, and in an enclosing polygon; e.g.
The same set of points would not accumulate to any point of the open unit interval(0, 1); so the open unit interval is not compact.
Cantor himself was led to it by practical concerns about the set of points where a trigonometric series might fail to converge.
It allows efficient computation of Voronoi diagrams,where each pixel in an image is assigned to the nearest of a set of points.
The essence of the test consists that to the patient suggest to look at set of points of certain flowers and to consider what letter or number are designated there.
That set of points(called seeds, sites, or generators) is specified beforehand, and for each seed there is a corresponding region consisting of all points closer to that seed than to any other.
In geometry, Voronoi diagrams can be used to find the largest empty circle amid a set of points, and in an enclosing polygon; e.g. to build a new supermarket as far as possible from all the existing ones, lying in a certain city.
That set of points(called seeds, sites, or generators) is specified beforehand, and for each seed there is a corresponding region consisting of all points closer to that seed than to any other.
Voronoi diagrams of 20 points under two different metrics The dual graph for a Voronoi diagram(in the case of a Euclidean space with point sites) corresponds to the Delaunay triangulation for the same set of points.
For example, if we have a set of points{xyzi, 0,…, xyzi, n} and{xyzj, 0,…, xyzj, n} where i and j still refer to frames and n is an index to one of many tracking points we are following.
Another application of EMSTs is a constant-factor approximation algorithm for approximately solving the Euclidean traveling salesman problem,the version of the traveling salesman problem on a set of points in the plane with edges labelled by their length.
Note the fact that the set of points x{\displaystyle x} mapped into any hyperplane can be quite convoluted as a result, allowing much more complex discrimination between sets that are not convex at all in the original space.
A mean shift algorithm that is similar then to k-means, called likelihood mean shift,replaces the set of points undergoing replacement by the mean of all points in the input set that are within a given distance of the changing set. .
Any discrete subset S of Euclidean space must be countable, since the isolation of each of its points together with the fact the rationals are dense in the reals means that the points of S may be mapped into a set of points with rational coordinates, of which there are only countably many.
Although a normal Voronoi cell is defined as the set of points closest to a single point in S, an nth-order Voronoi cell is defined as the set of points having a particular set of n points in S as its n nearest neighbors.
This principle is widely used in computer graphics, computational geometry and many other disciplines, to solve many proximity problems in the plane or in three-dimensional space,such as finding closest pairs in a set of points, similar shapes in a list of shapes, similar images in an image database, and so on.
I broke it into a top tier and a second tier of points, and I ranked everything starting at 100 and going all the way down to 91, and listing things like I was looking for somebody who was really smart, who would challenge and stimulate me, andbalancing that with a second tier and a second set of points.
Theory of Sets of Points.