tetrahedral graph - definição. O que é tetrahedral graph. Significado, conceito
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O que (quem) é tetrahedral graph - definição

FOUR-SIDED POLYHEDRON
Tetrahedral; Tetrahedra; Tetrahedran; Triangular pyramid; Regular tetrahedron; Demicube; 3-demihypercube; 3-simplex; Tetrahedral graph; 3-demicube; Tet (geometry); Birectified tetrahedron; Tetrahedral angle; Tetrahedrons; Tetraeder; Sphenoid (geometry); 1 10 polytope; 1 01 polytope; 0 20 polytope; Scalene tetrahedron; Half turn tetrahedron; Phyllic disphenoid; Mirrored sphenoid; 4-hedron; Alternated cube; Monge point; Twelve-point sphere; 12-point sphere; Spherical tetrahedron; Order-3 triangular tiling; 3-orthoscheme; Quadrirectangular tetrahedron; Birectangular tetrahedron
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  • A single 30-tetrahedron ring [[Boerdijk–Coxeter helix]] within the [[600-cell]], seen in stereographic projection
  • The [[stella octangula]].
  • For Euclidean 3-space, there are 3 simple and related Goursat tetrahedra. They can be seen as points on and within a cube.
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  • An irregular volume in space can be approximated by an irregular triangulated surface, and irregular tetrahedral volume elements.
  • A space-filling tetrahedral disphenoid inside a cube. Two edges have [[dihedral angle]]s of 90°, and four edges have dihedral angles of 60°.
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  • Matemateca IME-USP]])
  • A tetragonal disphenoid viewed orthogonally to the two green edges.
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  • 3D model of regular tetrahedron.
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  • a thin volume of empty space]] is left, where the five edge angles do not quite meet.
  • A cube dissected into six characteristic orthoschemes.
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  • Regular tetrahedron ABCD and its circumscribed sphere

complete graph         
SIMPLE UNDIRECTED GRAPH IN WHICH EVERY PAIR OF DISTINCT VERTICES IS CONNECTED BY A UNIQUE EDGE
Full graph; Complete Digraph; Complete digraph; K n; Tetrahedral Graph; Complete graphs
A graph which has a link between every pair of nodes. A complete bipartite graph can be partitioned into two subsets of nodes such that each node is joined to every node in the other subset. (1995-01-24)
Null graph         
GRAPH WITHOUT EDGES (ON ANY NUMBER OF VERTICES)
Empty tree; Empty graph; Null Graph; Null tree; Singleton graph; Edgeless graph; Order-zero graph
In the mathematical field of graph theory, the term "null graph" may refer either to the order-zero graph, or alternatively, to any edgeless graph (the latter is sometimes called an "empty graph").
Turán graph         
  • The [[octahedron]], a 3-[[cross polytope]] whose edges and vertices form ''K''<sub>2,2,2</sub>, a Turán graph ''T''(6,3). Unconnected vertices are given the same color in this face-centered projection.
GRAPH
Turan graph; Cocktail party graph; Octahedral Graph; Octahedral graph
The Turán graph, denoted by T(n,r), is a complete multipartite graph; it is formed by partitioning a set of n vertices into r subsets, with sizes as equal as possible, and then connecting two vertices by an edge if and only if they belong to different subsets. Where q and s are the quotient and remainder of dividing n by r (so n = qr + s), the graph is of the form K_{q+1, q+1, \ldots, q, q}, and the number of edges is

Wikipédia

Tetrahedron

In geometry, a tetrahedron (plural: tetrahedra or tetrahedrons), also known as a triangular pyramid, is a polyhedron composed of four triangular faces, six straight edges, and four vertex corners. The tetrahedron is the simplest of all the ordinary convex polyhedra.

The tetrahedron is the three-dimensional case of the more general concept of a Euclidean simplex, and may thus also be called a 3-simplex.

The tetrahedron is one kind of pyramid, which is a polyhedron with a flat polygon base and triangular faces connecting the base to a common point. In the case of a tetrahedron the base is a triangle (any of the four faces can be considered the base), so a tetrahedron is also known as a "triangular pyramid".

Like all convex polyhedra, a tetrahedron can be folded from a single sheet of paper. It has two such nets.

For any tetrahedron there exists a sphere (called the circumsphere) on which all four vertices lie, and another sphere (the insphere) tangent to the tetrahedron's faces.