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92.59 A recurrence relation for Fibonacci sums: a combinatorial approach

Published online by Cambridge University Press:  01 August 2016

Ángel Plaza and
Sergio Falcón
Ángel Plaza
Affiliation:
ULPGC, 35017-Las Palmas G.C., Spain, e-mail: aplaza@dmat.ulpgc.es
Sergio Falcón
Affiliation:
ULPGC, 35017-Las Palmas G.C., Spain, e-mail: aplaza@dmat.ulpgc.es
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The Mathematical Gazette , Volume 92 , Issue 525 , November 2008, pp. 480 - 482
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Copyright © The Mathematical Association 2008

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References

1. Gray, A. J. A recurrence relation among Fibonacci sums, Math. Gaz. 84 (March, 2000), pp. 89–90.Google Scholar
2. Benjamin, A. T. and Quinn, J. J. The Fibonacci Numbers – Exposed More Discretely, Maths Mag. 76 (3) (2003) pp. 182–192.Google Scholar
3. Benjamin, A. T. and Quinn, J. J. Proofs that really count: The art of combinatorial proof, Mathematical Association of America, Washington, D.C. (2003).Google Scholar
4. Sloane, N. J. A. The On-Line Encyclopedia of Integer Sequences, published electronically at: http://www.research.att.com/∼njas/sequences/ (2006).Google Scholar
5. Benjamin, A. T. Plott, S. S. and Sellers, J. A. Tiling Proofs of Recent Sum Identities Involving Pell Numbers, The Annals of Combinat., 12 (2008), pp. 271–278.Google Scholar