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De Longchamps point

  • The Stammler Circles

    The Stammler Circles

  • A Note on the Miquel Points

    A Note on the Miquel Points

  • Volume 6 (2006) 1–16

    Volume 6 (2006) 1–16

  • Degree of Triangle Centers and a Generalization of the Euler Line

    Degree of Triangle Centers and a Generalization of the Euler Line

  • A New Way to Think About Triangles

    A New Way to Think About Triangles

  • Hyacinthian Correspondences on Geometry

    Hyacinthian Correspondences on Geometry

  • Introduction to the Geometry of the Triangle

    Introduction to the Geometry of the Triangle

  • On Two Remarkable Pencils of Cubics of the Triangle Plane 1 the Cubics C(K)

    On Two Remarkable Pencils of Cubics of the Triangle Plane 1 the Cubics C(K)

  • Nagel Point of the Triangle by Paris Pamfilos

    Nagel Point of the Triangle by Paris Pamfilos

  • Paul Yiu's Introduction to the Geometry of the Triangle

    Paul Yiu's Introduction to the Geometry of the Triangle

  • On Concurrence of Nine Euler Lines on the Morley's

    On Concurrence of Nine Euler Lines on the Morley's

  • Triangle Cubics and Conics

    Triangle Cubics and Conics

  • Four-Fold Symmetry in Universal Triangle Geometry

    Four-Fold Symmetry in Universal Triangle Geometry

  • Geometry and Group Structures of Some Cubics

    Geometry and Group Structures of Some Cubics

  • Universal Affine Triangle Geometry and Four-Fold Incenter Symmetry

    Universal Affine Triangle Geometry and Four-Fold Incenter Symmetry

  • Some Applications of Trilinear Coordinates

    Some Applications of Trilinear Coordinates

  • De Longchamps Point

    De Longchamps Point

  • Problems for Students About Excentral Triangle

    Problems for Students About Excentral Triangle

Top View
  • Euler-Gergonne-Soddy Triangle
  • Arxiv:2009.01946V2 [Math.MG] 10 Jan 2021 We May Apply Derived Results for Creating New Triangle Cubics and Conics
  • Special Isocubics in the Triangle Plane
  • Degree of Triangle Centers and a Generalization of the Euler Line
  • CIRCUMCEVIAN INVERSION PERSPECTOR a Generalisation of the Triangle Center X(35)
  • Deko Dekov, Triangulation Triangles PDF, 175
  • Apollonius' Problem Asks to Construct the Circle Which Is Tangent to Any Three Objects That May Be Any Combination of Points, Lines, and Circles
  • Deko Dekov, Half-Cevian Triangles PDF, 105
  • Triangle Conics, Cubics and Possible Applications in Cryptography
  • Arxiv:2102.09438V4 [Math.MG] 16 Apr 2021 Aiu Lis Ragmns E Figure See Arrangements, Ellipse Various Ln Fatinl Eg Netr Icmetr T
  • The Incenter
  • Volume 2 2002
  • The Triangle As an Orthocentric Quadrangle
  • Fuhrmann Triangles


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