Tesseract

The Hypercube in is called a tesseract. It has the Schläfli Symbol , and Vertices . The above figures show twovisualizations of the tesseract. The figure on the left is a projection of the tesseract in 3-space (Gardner1977), and the figure on the right is the Graph of the tesseract symmetricallyprojected into the Plane (Coxeter 1973). A tesseract has 16 Vertices, 32Edges, 24 Squares, and 8 Cubes.

References

Coxeter, H. S. M. Regular Polytopes, 3rd ed. New York: Dover, p. 123, 1973.

Gardner, M. ``Hypercubes.'' Ch. 4 in Mathematical Carnival: A New Round-Up of Tantalizers and Puzzles from Scientific American. New York: Vintage Books, 1977.

Geometry Center. ``The Tesseract (or Hypercube).'' http://www.geom.umn.edu/docs/outreach/4-cube/.

• Equilateral Hyperbola
• Equilateral Triangle
• Equilibrium Point
• Equilic Quadrilateral
• Equinumerous
• Equipollent
• Equipotent
• Equipotential Curve
• Equiproduct Point
• Equireciprocal Point
• Equirectangular Projection
• Equiripple
• Equitangential Curve
• Equivalence Class
• Equivalence Problem
• Equivalence Relation
• Equivalent
• Equivalent Matrix
• Eratosthenes Sieve
• Erdös-Anning Theorem
• Erdös-Kac Theorem
• Erdös-Mordell Theorem
• Erdös Number
• Erdös Reciprocal Sum Constants
• Erdös-Selfridge Function