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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
- 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
- Hypercubes - Math is Fun
In Geometry we can have different dimensions The general idea of a cube in any dimension is called a hypercube, or n-cube
- 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
- What Is a Tesseract or Hypercube? - Science Notes and Projects
A tesseract or hypercube is the four-dimensional equivalent to a cube, much like a cube is a three-dimensional equivalent to a square While a cube has six square faces, a tesseract consists of eight cells
- 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
- 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
- Welcome - Hypercubing
Hypercubing is the hobby of solving twisty puzzles (such as the Rubik’s cube) in higher dimensions The ways that twisty puzzles move are mathematically well defined, and can be generalized to higher spatial dimensions These puzzles can then be visualized and simulated using computer software
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