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Then, the markedness of the ruler comes into play: it is " anchored " at point A, and slided and rotated until one mark is at point C, and one at point D, i. e., CD = AB.
A radius BC is drawn as obvious.
That is to say, line segments AB, BC, and CD all have equal length.
( Segment AC is irrelevant.
) Now, Triangles ABC and BCD are isosceles, thus ( by Fact 3 above ) each has two equal angles.

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