Folding -- from Wolfram MathWorld

By A Mystery Man Writer

Description

There are many mathematical and recreational problems related to folding. Origami, the Japanese art of paper folding, is one well-known example. It is possible to make a surprising variety of shapes by folding a piece of paper multiple times, making one complete straight cut, then unfolding. For example, a five-pointed star can be produced after four folds (Demaine and Demaine 2004, p. 23), as can a polygonal swan, butterfly, and angelfish (Demaine and Demaine 2004, p. 29). Amazingly, every
Folding -- from Wolfram MathWorld
graphs and networks - How to use Mathematica to calculate number
Folding -- from Wolfram MathWorld
Why is pi in the equation for paper folding? - Quora
Folding -- from Wolfram MathWorld
Wolfram Mathworld in the Notebook Archive
Folding -- from Wolfram MathWorld
The Magic of Euler's Equation: V-E+F=2. An Eye Opener.
Folding -- from Wolfram MathWorld
Is Stephen Wolfram's principle of computational equivalence simply
Folding -- from Wolfram MathWorld
The satisfying math of folding origami - Evan Zodl
Folding -- from Wolfram MathWorld
Tetrahedron, Ultimate Pop Culture Wiki
Folding -- from Wolfram MathWorld
code golf - Draw A Reuleaux Triangle! - Code Golf Stack Exchange
Folding -- from Wolfram MathWorld
National Museum of American History
Folding -- from Wolfram MathWorld
modular kirigami Flotsam and Origami Jetsam
Folding -- from Wolfram MathWorld
k-Göbel sequences - by Richard Green
Folding -- from Wolfram MathWorld
Isometric Class, Crystal Forms, Paper Models
Folding -- from Wolfram MathWorld
Mathematics, Free Full-Text
Folding -- from Wolfram MathWorld
Fermat's Library on LinkedIn: The formula for the minimal length
Folding -- from Wolfram MathWorld
Folding -- from Wolfram MathWorld
from per adult (price varies by group size)