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Association:
Name: Mathematical Association of America URL: http://www.maa.org

Citation:

MLA Citation:
Knuth, Donald. "Negafibonacci Numbers and the Hyperbolic Plane" Paper presented at the annual meeting of the Mathematical Association of America, The Fairmont Hotel, San Jose, CA, <Not Available>. 20131215 <http://citation.allacademic.com/meta/p206842_index.html> 
APA Citation:
Knuth, D. "Negafibonacci Numbers and the Hyperbolic Plane" Paper presented at the annual meeting of the Mathematical Association of America, The Fairmont Hotel, San Jose, CA <Not Available>. 20131215 from http://citation.allacademic.com/meta/p206842_index.html 
Publication Type: Conference Paper/Unpublished Manuscript Abstract: All integers can be represented uniquely as a sum of zero or more "negative" Fibonacci numbers F_{1} = 1, F_{2} = 1, F_{3} = 2, F_{4} = 3, provided that no two consecutive elements of this infinite sequence are used. The NegaFibonacci representation leads to an interesting coordinate system for a classic infinite tiling of the hyperbolic plane by triangles, where each triangle has one 90° angle, one 45° angle, and one 36° angle. 
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