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Type of symmetry between two triangles
of the two triangles. The following are some triangles associated with the reference triangle ABC and orthologic with it. Medial triangle Anticomplementary
Orthologic_triangles
Triangle with vertices at midpoints of another triangle's sides
the other three interior triangles has smaller area. The reference triangle and its medial triangle are orthologic triangles. Let a = |BC|, b = |CA|,
Medial_triangle
Intersection of triangle altitudes
The reference triangle and its orthic triangle are orthologic triangles. For more information on the orthic triangle, see here. The theorem that
Orthocenter
Geometric concept
divers sujets de la géométrie du triangle" [On orthologic triangles and on various subjects of triangle geometry], Compte rendu de la 19me session de l'association
Soddy_circles_of_a_triangle
Equation for radii of tangent circles
"Sur les triangles orthologiques et sur divers sujets de la géométrie du triangle" [On orthologic triangles and on various subjects of triangle geometry]
Descartes'_theorem
One of triangle line
Apollonius circle (the Apollonian strophoid). Orthocenter Orthopole Orthologic triangles Transversal Gibert, Bernard (2003). "Orthocorrespondence and Orthopivotal
Orthotransversal
Triangle derived from a given triangle and a coplanar point
similar to the pedal triangle of P. The McCay cubic is the locus of point P such that the circumcevian triangle of P and ABC are orthologic. Cevian Ceva's theorem
Circumcevian_triangle
Plane curve unique to a given triangle
reference triangle △ABC. The McCay cubic can also be defined as the locus of point P such that the circumcevian triangle of P and △ABC are orthologic. The
McCay_cubic
English literary critic (1893–1979)
University, Beijing. In the 1936–38 triennium, he was the director of the Orthological Institute of China. Eventually tiring of academic life at Cambridge,
I._A._Richards
{3}}}}\approx 0.1102641a.} Insphere Gerber, Leon (1977). "Associated and skew-orthologic simplexes". Trans. Am. Math. Soc. 231 (1): 47–63. doi:10.1090/S0002-9947-1977-0445393-6
Exsphere_(polyhedra)
British linguist, philosopher and writer (1889-1957)
Willard C. Brinton. To promote Basic English, Ogden in 1927 founded the Orthological Institute, from orthology, the abstract term he proposed for its work
Charles_Kay_Ogden
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
Boy/Male
Bengali, Hindu, Indian
Lord of the World
Girl/Female
Tamil
Walking in three paths, Young woman
Boy/Male
Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Renowned; Reputed
Boy/Male
Bengali, Hindu, Indian
Beloved
Boy/Male
British, English, Greek
Keeper of the Keys; Variant of Kay
Boy/Male
Hebrew, Hindu, Indian
God is My Strength
Girl/Female
Muslim/Islamic
A daughter of "Afeef bin Amr Abdul Qays had this name; she was a very generous philanthorpic woman
Boy/Male
Bengali, Indian
Lord Shiva
Girl/Female
Indian
Surya, Sun
Surname or Lastname
English
English : of uncertain derivation. The 18th-century parish registers of Marske, North Yorkshire, record the surname Hartburn with the variant Harburn; Harben may be a further variant of this. If so, its origin is probably topographic or habitational, from East Hartburn in Stockton-on-Tees or Hartburn in Northumberland, both named from Old English heorot ‘hart’ + burna ‘steam’. However, this conjecture is not borne out by the distribution of the surname a century later, when it occurs chiefly in Cambridgeshire and London and also with a significant presence in the Channel Islands, perhaps suggesting that it could be a variant of Harpin.
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
ORTHOLOGIC TRIANGLES
a.
Alt. of Pathological
a.
Alt. of Osteological
n.
The right description of things.
a.
Alt. of Lithological
n.
A wedge-shaped crystal bounded by four equal isosceles triangles. It is the hemihedral form of a square pyramid.
a.
Having the two things that are conjugate parts of the same figure; as, self-conjugate triangles.
n.
The series or network of triangles into which the face of a country, or any portion of it, is divided in a trigonometrical survey; the operation of measuring the elements necessary to determine the triangles into which the country to be surveyed is supposed to be divided, and thus to fix the positions and distances of the several points connected by them.
n.
A solid figure contained by a plane rectilineal figure as base and several triangles which have a common vertex and whose bases are sides of the base.
n.
A solid figure inclosed or bounded by four triangles.
n.
A figure composed of two equilateral triangles intersecting so as to form a six-pointed star, -- used in early ornamental art, and also with superstitious import by the astrologers and mystics of the Middle Ages.
n.
That branch of mathematics which treats of the relations of the sides and angles of triangles, which the methods of deducing from certain given parts other required parts, and also of the general relations which exist between the trigonometrical functions of arcs or angles.
a.
Cutting at right angles.
a.
Alt. of Mythological
v. t.
To divide into triangles; specifically, to survey by means of a series of triangles properly laid down and measured.
a.
Ontological.
a
Alt. of Ethological
n.
A solid bounded by eight faces. The regular octahedron is contained by eight equal equilateral triangles.
a.
Alt. of Ornithological
a.
Alt. of Morphological
a.
Having, or being in, a contrary order; -- said of a section of an oblique cone having a circular base made by a plane not parallel to the base, but so inclined to the axis that the section is a circle; applied also to two similar triangles when so placed as to have a common angle at the vertex, the opposite sides not being parallel.