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16-cell and Uniform 1 k2 polytope

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

Difference between 16-cell and Uniform 1 k2 polytope

16-cell vs. Uniform 1 k2 polytope

In four-dimensional geometry, a 16-cell is a regular convex 4-polytope. In geometry, 1k2 polytope is a uniform polytope in n-dimensions (n.

Similarities between 16-cell and Uniform 1 k2 polytope

16-cell and Uniform 1 k2 polytope have 12 things in common (in Unionpedia): Coxeter–Dynkin diagram, Demihypercube, Edge (geometry), Face (geometry), Geometry, Harold Scott MacDonald Coxeter, Norman Johnson (mathematician), Schläfli symbol, Tetrahedron, Vertex (geometry), Vertex figure, 5-cell.

Coxeter–Dynkin diagram

In geometry, a Coxeter–Dynkin diagram (or Coxeter diagram, Coxeter graph) is a graph with numerically labeled edges (called branches) representing the spatial relations between a collection of mirrors (or reflecting hyperplanes).

16-cell and Coxeter–Dynkin diagram · Coxeter–Dynkin diagram and Uniform 1 k2 polytope · See more »

Demihypercube

In geometry, demihypercubes (also called n-demicubes, n-hemicubes, and half measure polytopes) are a class of n-polytopes constructed from alternation of an n-hypercube, labeled as hγn for being half of the hypercube family, γn.

16-cell and Demihypercube · Demihypercube and Uniform 1 k2 polytope · See more »

Edge (geometry)

In geometry, an edge is a particular type of line segment joining two vertices in a polygon, polyhedron, or higher-dimensional polytope.

16-cell and Edge (geometry) · Edge (geometry) and Uniform 1 k2 polytope · See more »

Face (geometry)

In solid geometry, a face is a flat (planar) surface that forms part of the boundary of a solid object; a three-dimensional solid bounded exclusively by flat faces is a polyhedron.

16-cell and Face (geometry) · Face (geometry) and Uniform 1 k2 polytope · See more »

Geometry

Geometry (from the γεωμετρία; geo- "earth", -metron "measurement") is a branch of mathematics concerned with questions of shape, size, relative position of figures, and the properties of space.

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Harold Scott MacDonald Coxeter

Harold Scott MacDonald "Donald" Coxeter, FRS, FRSC, (February 9, 1907 – March 31, 2003) was a British-born Canadian geometer.

16-cell and Harold Scott MacDonald Coxeter · Harold Scott MacDonald Coxeter and Uniform 1 k2 polytope · See more »

Norman Johnson (mathematician)

Norman Woodason Johnson (November 12, 1930 – July 13, 2017) was a mathematician, previously at Wheaton College, Norton, Massachusetts.

16-cell and Norman Johnson (mathematician) · Norman Johnson (mathematician) and Uniform 1 k2 polytope · See more »

Schläfli symbol

In geometry, the Schläfli symbol is a notation of the form that defines regular polytopes and tessellations.

16-cell and Schläfli symbol · Schläfli symbol and Uniform 1 k2 polytope · See more »

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.

16-cell and Tetrahedron · Tetrahedron and Uniform 1 k2 polytope · See more »

Vertex (geometry)

In geometry, a vertex (plural: vertices or vertexes) is a point where two or more curves, lines, or edges meet.

16-cell and Vertex (geometry) · Uniform 1 k2 polytope and Vertex (geometry) · See more »

Vertex figure

In geometry, a vertex figure, broadly speaking, is the figure exposed when a corner of a polyhedron or polytope is sliced off.

16-cell and Vertex figure · Uniform 1 k2 polytope and Vertex figure · See more »

5-cell

In geometry, the 5-cell is a four-dimensional object bounded by 5 tetrahedral cells.

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The list above answers the following questions

16-cell and Uniform 1 k2 polytope Comparison

16-cell has 72 relations, while Uniform 1 k2 polytope has 34. As they have in common 12, the Jaccard index is 11.32% = 12 / (72 + 34).

References

This article shows the relationship between 16-cell and Uniform 1 k2 polytope. To access each article from which the information was extracted, please visit:

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