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Angle Trisection -- from Wolfram MathWorld

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Angle Trisection -- from Wolfram MathWorld

Angle trisection is the division of an arbitrary angle into three equal angles. It was one of the three geometric problems of antiquity for which solutions using only compass and straightedge were sought. The problem was algebraically proved impossible by Wantzel (1836). Although trisection is not possible for a general angle using a Greek construction, there are some specific angles, such as pi/2 and pi radians (90 degrees and 180 degrees, respectively), which can be trisected. Furthermore

Angle Trisection Different Modes, PDF, Circle

Angle Trisection Different Modes, PDF, Circle

Pat'sBlog: Trisecting the General Angle, A Plethora of Pretty Approaches

Pat'sBlog: Trisecting the General Angle, A Plethora of Pretty Approaches

Trisecting an Angle Using a Conchoid - Wolfram Demonstrations Project

Trisecting an Angle Using a Conchoid - Wolfram Demonstrations Project

PDF) A Classical Proof on the Constructability of Geometric Magnitudes: In  the Case of Angles (Reconsidering the Angle Trisection Problem, a  Comprehensive Survey)

PDF) A Classical Proof on the Constructability of Geometric Magnitudes: In the Case of Angles (Reconsidering the Angle Trisection Problem, a Comprehensive Survey)

Neusis construction - Wikipedia

Neusis construction - Wikipedia

Angle Trisection Different Modes, PDF, Circle

Angle Trisection Different Modes, PDF, Circle

Approximate Angle Trisection – GeoGebra

Approximate Angle Trisection – GeoGebra

Wolfram Mathworld in the Notebook Archive

Wolfram Mathworld in the Notebook Archive

Trisection of angles-similarly

Trisection of angles-similarly