Taha’s Geometry Theorem

Описание: Abstract
*Taha’s Geometry Theorem* introduces a novel compass-and-straightedge construction that preserves both chord length and central angle symmetry within concentric circles. Starting with a circle centered at point A and a chord BC subtending central angle ∠BAC, the theorem demonstrates how to construct a second circle—also centered at A—such that two connected chords, EG and GF, are each equal in length to BC and subtend the same central angle as ∠BAC. Through a series of geometric constructions involving angle bisectors, perpendiculars, and congruent triangles, the proof establishes that EG = GF = BC, preserving angular and linear symmetry. This theorem enriches classical Euclidean geometry by offering a new method for duplicating angular relationships and chord lengths within concentric circles.
Note: Formal & Academic
“My invention, Taha’s Geometric Theory, together with its proof, provides a definitive solution to the classical problem of dividing an angle into three equal parts.”

🔹 Confident & Visionary
“Through my invention, Taha’s Geometric Theory, I have developed the definitive key to solving the age-old challenge of angle trisection.”
Author: Taha M. Muhammad/ USA Kurd Iraq Kurdistan the Victim
https://linktr.ee/Tahamuhammad
https://docs.google.com/document/d/1E...