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

The problem is (deliberately) vague about what the "size" of a circle means. The solution above takes the simplest possible view, namely that the measure of size is arbitrary as long as a size-2 circle is twice the (linear dimension) size of a size-1 circle. To get a more conventional size unit, remember that the circle is really a 120-gon. (Any large enough number would work.) Its perimeter is 120 times the length of a side. That's close to the circumference of the circle we're approximating. So if we want "size" to be the circumference, we should sayIf we want "size" to be the radius, the circumference should be 2π times that:Note, though, that if you make one of those choices, the word "size:" in the title text should really be "circumference:" or "radius:" as desired, so that the user of the block knows what to expect.