See also
Brocard Points,
First
Brocard Point,
Second Brocard Point
Explore with Wolfram|Alpha
References
Casey, J. A Treatise on the Analytical Geometry of the Point, Line, Circle, and Conic Sections,
Containing an Account of Its Most Recent Extensions, with Numerous Examples, 2nd
ed., rev. enl. Dublin: Hodges, Figgis, & Co., p. 66, 1893.Eddy,
R. H. and Fritsch, R. "The Conics of Ludwig Kiepert: A Comprehensive Lesson
in the Geometry of the Triangle." Math. Mag. 67, 188-205, 1994.Kimberling,
C. "Triangle Centers and Central Triangles." Congr. Numer. 129,
1-295, 1998.Kimberling, C. "Encyclopedia of Triangle Centers: X(76)=3rd
Brocard Point." http://faculty.evansville.edu/ck6/encyclopedia/ETC.html#X76.Referenced
on Wolfram|Alpha
Third Brocard Point
Cite this as:
Weisstein, Eric W. "Third Brocard Point."
From MathWorld--A Wolfram Web Resource. https://mathworld.wolfram.com/ThirdBrocardPoint.html
Subject classifications
(Kimberling 1998, p. 78). The point may have received
its name since its barycentric coordinates
are 
,
thus completing the cyclic permutation of barycentric coordinates for the first
Brocard point, namely 
, and the second
Brocard point, namely 
(Eddy and Fritsch 1994).
