Origami *
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Abstract
How do you turn a 2-dimensional piece of paper into a 3-dimensional work of art? Origami, the classical art of Japanese paper folding, is loaded with mathematical themes and concepts. What are the common folds in origami, and how do they combine to create 3-dimensional structure? Can you classify different types of origami into classes based upon the types of folds they use? Can you show Kawasaki's Theorem, that if you add up the angle measurements of every other angle around a point, the sum will be 180? (Andersen, 2004) Can you show that Huzita's Axioms, a set of seven rules of paper folding, are true? (Wikipedia contributors, 2006)Share your story with Science Buddies!
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General citation information is provided here. Be sure to check the formatting, including capitalization, for the method you are using and update your citation, as needed.MLA Style
Science Buddies Staff.
"Origami." Science Buddies,
28 July 2017,
https://www.sciencebuddies.org/science-fair-projects/project-ideas/Math_p032/pure-mathematics/origami.
Accessed 20 May 2018.
APA Style
Science Buddies Staff.
(2017, July 28).
Origami.
Retrieved from
https://www.sciencebuddies.org/science-fair-projects/project-ideas/Math_p032/pure-mathematics/origami
Last edit date: 2017-07-28
Bibliography
- Andersen, E. M., 2004. "Origami and Math," Paperfolding.com [accessed: 5/1/06] http://www.paperfolding.com/math/
- Wikipedia contributors, 2006. "Huzita-Hatori axioms," Wikipedia, The Free Encyclopedia. [accessed 5/1/06] http://en.wikipedia.org/w/index.php?title=Huzita-Hatori_axioms&oldid=56396768
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