Cosmology of Plane Geometry: Concepts and Theorems

Alexander Skutin,Tran Quang Hung, Antreas Hatzipolakis, Kadir Altintas: Cosmology of Plane Geometry: Concepts and Theorems>

ΨΗΦ. Cosmology of Plane Geometry: Concepts and Theorems
ΨΗΦ. Cosmology of Plane Geometry: Concepts and Theorems

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ΨΗΦ. Cosmology of Plane Geometry: Concepts and Theorems
ΨΗΦ. Cosmology of Plane Geometry: Concepts and Theorems

Fermat-Torricelli and Napoleon Points

Thanasis Gakopoulos, Debabrata Nag: Fermat-Torricelli and Napoleon Points of a Triangle
A PLAGIOGONAL Approach

ΨΗΦ Fermat-Torricelli and Napoleon Points

A PROOF OF MORLEY THEOREM

Thanasis Gakopoulos - Debabrata Nag, Morley Theorem ̶ PLAGIOGONAL Approach of Proof

Abstract: In this work, an attempt has been made by the authors to present a PLAGIOGONAL approach to prove the Morley Theorem involving the intersecting trisectors of the angles of a scalene triangle. The objective of the present work is to also establish the non-orthogonal coordinates of the vertices of Morley triangle.

Gakopoulos - Nag

X(61637), X(61638)

X(61637) = ISOGONAL CONJUGATE Χ(61638)

Barycentrics   

See Floor van Lamoen and Francisco, euclid 6085.

X(61637) lies on this line:

X(61637) = isogonal comjugate of X(61638)

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X(61638) = X(2)X(3)∩X(195)X(15109)

Barycentrics   

See Floor van Lamoen and Francisco, euclid 6085.

X(61638) lies on these lines:

X(61638) = isogonal comjugate of X(61637)

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