Applications of Fibonacci Numbers pp 235-245 | Cite as
Some Constructions and Theorems in Goldpoint Geometry
Conference paper
Abstract
In [1] Turner introduced a notion which is called Goldpoint Geometry. It consists of the study of geometric figures into which golden-mean points have been constructed or introduced. Such points he defined to be ‘goldpoints’.
AMS Classification Numbers
11B37 11A39 10A35Preview
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References
- [1]Atanassova, V.K and Turner, J.C. “On Triangles and Squares Marked with Goldpoints — Studies of Golden Tiles.” F.T. Howard (Edr.), Applications of Fibonacci Numbers. Volume 8, Kluwer Academic Press, 1999, 11–26.Google Scholar
- [2]Huntley, H.E. The Divine Proportion. Dover Publications Inc., 1970.MATHGoogle Scholar
- [3]Knott, R. Web page. 2000 et seq. http://www.mcs.surrey.ac.uk/R.Knott/Fibonacci/
- [4]Milne, J.J. 1911: Cross-Ratio Geometry. Cambridge University Press, 1911.Google Scholar
- [5]Walser, H. Der Goldene Schnitt [The Golden Section]. vdf. Hochschulverlag, an der ETH, 1996. English edition (translators P. Hilton and J. Pedersen) M.A.A., 2002.Google Scholar
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