Definition of Orthocenters

1. Noun. (plural of orthocenter) ¹

¹ Source: wiktionary.com

Definition of Orthocenters

1. orthocenter [n] - See also: orthocenter

Lexicographical Neighbors of Orthocenters

orthobenzoquinone
orthobicupola
orthobiosis
orthoborate
orthoboric
orthoboric acid
orthobrannerite
orthobunyavirus
orthobunyaviruses
orthocaine
orthocarbonate
orthocarbonates
orthocarbonic
orthocarbonic acid
orthocenter
orthocenters (current term)
orthocentre
orthocentres
orthocentric
orthocephalic
orthocephalous
orthoceras
orthoceratite
orthoceratites
orthochamosite
orthochorea
orthochromatic
orthochromatic film
orthochromophil
orthochronous

Literary usage of Orthocenters

Below you will find example usage of this term as found in modern and/or classical literature:

1. The American Mathematical Monthly by Mathematical Association of America (1922)
"... the distance of the mid- diagonal line from O is three halves of the distance of this axis from O. We may note that the four orthocenters are 2p, ..."

2. Projective Geometry by Linnaeus Wayland Dowling (1917)
"How does the preceding exercise show that the orthocenters of the four triangles formed by the sides of any complete quadrilateral lie on one straight line? ..."

3. Theoretical Kinematics by Oene Bottema, Bernard Roth (1990)
"Prove that the configuration of the centers P, has the property that the orthocenters H, of triangles P2«P.,P«. P^P,.P„, P„P^Plt, P,,P,2P2, are collinear. ..."

4. Rational Geometry: A Text-book for the Science of Space; Based on Hilbert's by George Bruce Halsted, David Hilbert (1904)
"The orthocenters of the 4 'AS determined by four concyclic points, A, B,C, D, are the vertices of a quad' = to AB CD. ..."

5. Elementary Synthetic Geometry by George Bruce Halsted (1892)
"The orthocenters Of the 4 As determined by 4 concyclic p'ts A, B, C. D are the vertices of a quad' 3= to ABCD. The in-centers are vertices of an equiangular ..."

6. The Elements of Geometry by Walter Nelson Bush, John Bernard Clarke (1909)
"The locus of the orthocenters of triangles whose base is AB and whose vertex angles always equal ZC, is: The arc of a segment on AB as a chord that will ..."

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