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By Leslie HuntA tetrahedron, from which the word tetrahedral is derived, means a solid bounded by four surfaces. In the kite, only two of the surfaces are utilized. A little experimenting will demonstrate that the sides must be triangular. The old puzzle to make four triangles with six matches will serve as an explanation. Lay three matches in the form of a triangle on a table. Hold three other matches between the thumb and fingers, and place the free ends at each angle of the triangle and you have solved the puzzle. If a kite frame is made on the same principle and any two sides are papered, a tetrahedral cell or kite unit is formed. Doctor Alexander Graham Bell made serious attempts with huge kites made of tetrahedral units to solve the problem of airplane construction and much discussion of the principles was to be found in the magazines between the years 1903 and 1908. I have not found the single units to be as satisfactory as the bow kite, and the United States Weather Bureau has not found them to be as satisfactory for their work as the box kite perfected by Professor Martin. Since the tetrahedral principle is much used in making figure kites, the method for making a tetrahedral cell or unit is described in the following pages. Since the arrangement of the sticks forms an ideal system of bracing, the sticks may be much smaller in width and thickness than those required for other kinds of kites having the same amount of surface. Prepare seven sticks 1/4 by 1/4 by 26 inches. Lay them on a table so two equilateral triangles are formed and one stick left over. Many ingenious plans have been devised to use six sticks and still provide for folding, but to use the extra stick is the easiest and, in general,
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