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- Hypercube - Wikipedia
In geometry, a hypercube is an n -dimensional analogue of a square (n = 2) and a cube (n = 3); the special case for n = 4 is known as a tesseract
- Hypercubes - Math is Fun
The general idea of a cube in any dimension is called a hypercube, or n-cube A 0-cube is a point, a 1-cube is a line, a 2-cube is a square, a 3-cube is a cube, etc Points, Lines, Surfaces, The magic binomial x+2 can tell us how many points, lines, surfaces etc for each dimension:
- Tesseract | Brilliant Math Science Wiki
A tesseract, also known as a hypercube, is a four-dimensional cube, or, alternately, it is the extension of the idea of a square to a four-dimensional space in the same way that a cube is the extension of the idea of a square to a three-dimensional space
- Hypercube -- from Wolfram MathWorld
The hypercube is a generalization of a 3-cube to n dimensions, also called an n-cube or measure polytope It is a regular polytope with mutually perpendicular sides, and is therefore an orthotope It is denoted gamma_n and has Schläfli symbol {4,3,3_()_(n-2)}
- Hypercube - Simple English Wikipedia, the free encyclopedia
A hypercube is a closed, compact, convex figure that is made of groups of opposite parallel line segments aligned in each of the space's dimensions, perpendicular to each other and of the same length An n -dimensional hypercube is also called an n-cube or an n-dimensional cube
- What Is a Tesseract or Hypercube? - Science Notes and Projects
A tesseract or hypercube is the four-dimensional equivalent to a cube In three dimensions, it is like a cube within a cube, except if all the vertices were connected by 90 degree angles
- Hypercube - Art of Problem Solving
As used in geometry, a hypercube is an extrapolation of the cube or square to n dimensions When n is not specified, it's generally assumed to be 4 For example, a 4th dimensional hypercube is called a tesseract Therefore, an n-dimensional hypercube is also known as an n-cube It is best drawn and represented in non-Euclidean geometry Tesseract
- Hypercube - Polytope Wiki
A hypercube is the simplest center-symmetric polytope in each respective dimension, by facet count Hypercubes are a direct generalization of squares and cubes to higher dimensions
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