The Special Construction Problems
Under the direction of: Julius Barbanel
Most mathematical historians agree that abstract mathematics began with the ancient Greeks. Students interested in a senior thesis in ancient Greek mathematics will have a number of specific areas from which to choose.
Three problems drew the attention of many of the greatest of the ancient Greek mathematicians and came to be known as the "Special Construction Problems." These are: the trisection of any angle, the squaring of the circle (i.e., given a circle, to construct a square having the same area), and doubling the cube (i.e., given a cube, to construct a cube having twice the volume.)
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