A flexagon made with square
faces. Gardner (1961) shows how to construct a tri-tetraflexagon,
tetra-tetraflexagon,
and hexa-tetraflexagon.
See also
Flexagon,
Flexatube,
Hexaflexagon
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References
Chapman, P. B. "Square Flexagons." Math. Gaz. 45, 192-194, 1961.Cundy, H. and Rollett, A. Mathematical
Models, 3rd ed. Stradbroke, England: Tarquin Pub., p. 207, 1989.Gardner,
M. "Mathematical Games: About Tetraflexagons and Tetraflexigation." Sci.
Amer. 198, 122-126, May 1958.Gardner, M. "Hexaflexagons."
Ch. 1 in Hexaflexagons
and Other Mathematical Diversions: The First Scientific American Book of Puzzles
and Games. New York: Simon and Schuster, pp. 1-14, 1959.Gardner,
M. "Tetraflexagons." Ch. 2 in The
Second Scientific American Book of Mathematical Puzzles & Diversions: A New Selection.
New York: Simon and Schuster, pp. 24-31, 1961.Pappas, T. "Making
a Tri-Tetra Flexagon." The
Joy of Mathematics. San Carlos, CA: Wide World Publ./Tetra, p. 107,
1989.Pook, L. "Square Flexagons." Ch. 6 in Flexagons:
Inside Out. New York: Cambridge University Press, pp. 53-81, 2003.Referenced
on Wolfram|Alpha
Tetraflexagon
Cite this as:
Weisstein, Eric W. "Tetraflexagon." From
MathWorld--A Wolfram Web Resource. https://mathworld.wolfram.com/Tetraflexagon.html
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