Examples of 'number of vertices' in a sentence
Meaning of "number of vertices"
This phrase refers to the count or quantity of vertices in a geometric shape or object. It is commonly used in mathematics, particularly in geometry, to describe the number of points where lines or edges intersect to form a shape. The term 'vertices' is the plural form of 'vertex' and represents the corner or intersection point of two or more lines or edges
How to use "number of vertices" in a sentence
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number of vertices
Cycle graphs with an even number of vertices are bipartite.
The number of vertices that define the circle or polygon.
The size of a clique is the number of vertices it contains.
A zone may be defined as a polygon having a plurality of lines joined by a number of vertices.
The total number of vertices is thus.
But nonetheless this is quadratic in the number of vertices.
This is the number of vertices of each circular segment.
This implies that v is connected to an even number of vertices.
Simplifying a line reduces the number of vertices that are part of the route geometry.
The number of edges always equals the number of vertices.
N is the number of vertices and M is the number of edges.
Induction on the number of vertices.
Perimeter P of a regular pentagon is equal to side length multiplied by the number of vertices.
The number of cliques equals the number of vertices minus the number of matched pairs.
Here m represents the number of edges and n is the number of vertices.
See also
The number of vertices in the graph plus 1.
The size of an independent set is the number of vertices it contains.
Moreover, the total number of vertices in a list of cycles does not exceed twelve.
A large deviation type result is shown for the number of vertices.
Here, n refers to the number of vertices in the graph.
The polygon has a regular shape with an odd number of vertices.
Since the number of vertices is finite, the algorithm will eventually terminate.
A maximum clique is a clique that includes the largest possible number of vertices.
GeoCountVertex ( ) is used to find the number of vertices a polygon geometry contains.
A perfect matching can only occur when the graph has an even number of vertices.
K ( K is the number of vertices of the shape data reconstructed based on the anatomical landmarks ).
This implies that the file needs to store a larger number of vertices and normal vectors.
The number of vertices of an n-dimensional hypercube is 2n.
For polygons, it triples the number of vertices.
The number of vertices is " n.
The order of a graph is formula 1 the number of vertices.
The smallest possible number of vertices for a non-hamiltonian polyhedral graph is 11.
The tree-depth of a complete graph equals its number of vertices.
Denote by | K | the number of vertices in a graph K.
Being cubic graphs, all snarks must have an even number of vertices.
VF = Number of vertices on each face.
Anchor points may also aussi be number of vertices of the volumes,.
Mathematically they are similar to the hypercube graphs, but with a Fibonacci number of vertices.
The clique number ω ( G ) of a graph G is the number of vertices in a maximum clique in G.
More in detail, main blade 21 has polygonal cross section and comprises a determined number of vertices.
The score of the dice according to the number of vertices labeled as follows,.
The number of vertices is 720 ° divided by the vertex angle defect.
Is the number of non-Hamiltonian polyhedra with a minimum number of vertices.
Advantageously, the number of vertices is greater than 25.
In all that follows, m is the number of edges and n is the number of vertices.
The number of vertices ( points ) of a hypercube is formula 4 a cube has formula 5 vertices, for instance.
The term “ length ” here corresponds to the total number of vertices of this cycle.
The total number of vertices in all the Platonic Solids ( in 3D ).
For uniform polyhedra, the angle defect can be used to compute the number of vertices.
Polygon options, Number of vertices.
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Examples of using Vertices
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Two vertices are adjacent if they are connected by an edge
A path is simple if its vertices are all different
Incoming vertices are multiplied by the matrix stack
