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Graph (discrete mathematics) and Regular icosahedron

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Graph (discrete mathematics) and Regular icosahedron

Graph (discrete mathematics) vs. Regular icosahedron

In mathematics, and more specifically in graph theory, a graph is a structure amounting to a set of objects in which some pairs of the objects are in some sense "related". In geometry, a regular icosahedron is a convex polyhedron with 20 faces, 30 edges and 12 vertices.

Similarities between Graph (discrete mathematics) and Regular icosahedron

Graph (discrete mathematics) and Regular icosahedron have 7 things in common (in Unionpedia): Distance-regular graph, Distance-transitive graph, Dual graph, Graph automorphism, Graph coloring, K-vertex-connected graph, Symmetric graph.

Distance-regular graph

In mathematics, a distance-regular graph is a regular graph such that for any two vertices v and w, the number of vertices at distance j from v and at distance k from w depends only upon j, k, and i.

Distance-regular graph and Graph (discrete mathematics) · Distance-regular graph and Regular icosahedron · See more »

Distance-transitive graph

In the mathematical field of graph theory, a distance-transitive graph is a graph such that, given any two vertices v and w at any distance i, and any other two vertices x and y at the same distance, there is an automorphism of the graph that carries v to x and w to y.

Distance-transitive graph and Graph (discrete mathematics) · Distance-transitive graph and Regular icosahedron · See more »

Dual graph

In the mathematical discipline of graph theory, the dual graph of a plane graph is a graph that has a vertex for each face of.

Dual graph and Graph (discrete mathematics) · Dual graph and Regular icosahedron · See more »

Graph automorphism

In the mathematical field of graph theory, an automorphism of a graph is a form of symmetry in which the graph is mapped onto itself while preserving the edge–vertex connectivity.

Graph (discrete mathematics) and Graph automorphism · Graph automorphism and Regular icosahedron · See more »

Graph coloring

In graph theory, graph coloring is a special case of graph labeling; it is an assignment of labels traditionally called "colors" to elements of a graph subject to certain constraints.

Graph (discrete mathematics) and Graph coloring · Graph coloring and Regular icosahedron · See more »

K-vertex-connected graph

In graph theory, a connected graph G is said to be k-vertex-connected (or k-connected) if it has more than k vertices and remains connected whenever fewer than k vertices are removed.

Graph (discrete mathematics) and K-vertex-connected graph · K-vertex-connected graph and Regular icosahedron · See more »

Symmetric graph

In the mathematical field of graph theory, a graph G is symmetric (or arc-transitive) if, given any two pairs of adjacent vertices u1—v1 and u2—v2 of G, there is an automorphism such that In other words, a graph is symmetric if its automorphism group acts transitively upon ordered pairs of adjacent vertices (that is, upon edges considered as having a direction).

Graph (discrete mathematics) and Symmetric graph · Regular icosahedron and Symmetric graph · See more »

The list above answers the following questions

Graph (discrete mathematics) and Regular icosahedron Comparison

Graph (discrete mathematics) has 83 relations, while Regular icosahedron has 163. As they have in common 7, the Jaccard index is 2.85% = 7 / (83 + 163).

References

This article shows the relationship between Graph (discrete mathematics) and Regular icosahedron. To access each article from which the information was extracted, please visit:

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