Classifier Instance:

Anchor text: field
Target Entity: Field_\u0028mathematics\u0029
Preceding Context: One can show that any number constructible in one step from a
Succeeding Context: K is a solution of a second-order polynomial, and therefore any number which is constructible by a series of steps is the solution of a power of two minimal polynomial. Note also that \pi/3 radians (60 degrees, written 60°) is constructible. We now show that it is impossible to construct a 20° angle; this implies that a 60° angle cannot be trisected, and thus that an arbitrary angle cannot be trisected.
Paragraph Title: Background and problem statement
Source Page: Angle trisection

Ground Truth Types:

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Predicted Types:

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wordnet_way_104564698-2.666968033250615 0
wordnet_land_109334396-3.406275882392182 0
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|  |  |  |---wordnet_memorial_103743902
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