A bicylinder is the intersection of two equal right circular cylinders whose axes intersect at right angles. Archimedes says in his Method that the volume of the bicylinder is two-thirds of the volume of the cube whose edge is equal to the diameter of the cylinders. The surface area of the bicylinder is also two-thirds of the surface area of this cube. I argue that this result was known to Archimedes. © 2002 Elsevier Science (USA).
CITATION STYLE
Hogendijk, J. P. (2002). The surface area of the bicylinder and Archimedes’ Method. Historia Mathematica, 29(2), 199–203. https://doi.org/10.1006/hmat.2002.2349
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