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4 - A Platonic Sextet for Strings

from I - Geometry

Michael Henle
Affiliation:
Oberlin College
Brian Hopkins
Affiliation:
Saint Peter's University
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Summary

Our dance company, the Dr. Schaffer and Mr. Stern Dance Ensemble, began performing mathematical dance shows in 1990. Scott Kim joined us in 1993, and in 1995 Scott, another Bay area dancer Barbara Susco, and I developed a school-age show entitled “Through the Loop, In Search of the Perfect Square,” which included the performance of many string figures.

Martin Gardner wrote several columns on polyhedra and one on traditional string figures, in addition to his many references to magic tricks and puzzles with string [5, Ch. 1], [6, Ch. 17], [7, Ch. 19], [8, Ch. 10], [6, pp. 74-75]. Traditional string figures, made on the hands with a simple loop of string, are found worldwide, particularly associated with ancient cultures [7]. In 1994 our dance company began experimenting with oversize loops carried on stage by dancers, and manipulated to form a variety of string figures. String figure constructions and the associated mathematics make a pleasurable classroom activity that introduces graph theory and polyhedra to geometry, liberal arts, and discrete math students, or as a hands-on activity for workshops and math festivals.

In the process of creating one of our shows, “Through the Loop,” which includes over 20 string figures, we began altering well-known figures, using large loops held by several dancers, or using a sequence of finger manipulations different from the customary methods. Traditional string figures often display shapes or actions reminiscent of the natural world, as indicated by such titles as: Bear Climbing a Tree, the Yam Thief, and Mosquito.

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Publisher: Mathematical Association of America
Print publication year: 2012

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