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explain this statement
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Plato, tutored by Theodorus, questioned why Theodorus stopped at √17. The reason is commonly believed to be that the √17 hypotenuse belongs to the last triangle that does not overlap the figure
The square root spiral only goes up to \(\sqrt{17}\) Why would this be? We need to look at the angle of the triangle, and the growth rate.
okay
Great, so the angle of the triangle is \[\theta = tan^{-1}(1/\sqrt n)\] With me so far?
How many can we do before we exceed 360 degrees or 2pi rads? The answer is 17
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