Average path length: Difference between revisions

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en>FokkoDriesprong
A fault in the equation, please see http://mathinsight.org/network_mean_path_length_definition. It makes sense otherwise it would not be devided be n(n-1) but n-square.
 
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[[Image:BiangularCoordinateSystem.JPG|right|frame|Biangular coordinates]]
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In [[mathematics]], '''biangular coordinates''' are a [[coordinate system]] for the [[plane (mathematics)|plane]] where <math>C_1\,\!</math> and <math>C_2\,\!</math> are two fixed points, and the position of a point ''P'' not on the line <math>\overline{C_1C_2}\,\!</math> is determined by the angles <math>\angle PC_1C_2\,\!</math> and <math>\angle PC_2C_1\,\!</math> .
 
==References==
*[http://links.jstor.org/sici?sici=0002-9890%28191002%2917%3A2%3C34%3ABC%3E2.0.CO%3B2-Q&size=LARGE G. B. M. Zerr Biangular Coordinates]
*Naylor, “A New Kind of Geometry: the Biangular Coordinate System”
* [http://books.google.com/books?id=XKILFJgS-JEC&pg=PA38&dq=biangular&lr=&as_brr=0&hl=en&cd=6#v=onepage&q=biangular&f=false  J. C. L. Fish.Coordinates Of Elementary Surveying], p.38, READ BOOKS, 2007
* George Shoobridge Carr. Formulas and theorems in pure mathematics. p.742. Chelsea Pub. Co., 1970
* Howard W. Baeumler. Biangular coordinates. University of Buffalo, 1950
 
[[Category:Coordinate systems]]
 
{{geometry-stub}}

Latest revision as of 02:39, 2 September 2014

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