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93.18 Identities for generalised Fibonacci numbers

Published online by Cambridge University Press:  01 August 2016

N. Gauthier*
Affiliation:
Department of Physics, The Royal Military College of Canada, Postal Station 17 000, Forces, Kingston, ON K7B 7K4 Canada

Abstract

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Type
Notes
Copyright
Copyright © The Mathematical Association 2009

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References

1. Monk, L., Tang, D. and Brown, D., Int. J. Math. Educ. Sei. Technol., 35, (2004) pp. 436439.CrossRefGoogle Scholar
2. Koshy, T., Fibonacci and Lucas Numbers with Applications, New York: Wiley-Interscience (2001).Google Scholar
3. Colwell, D.J., A method of summing generalised arithmetic-geometric series, Math. Gaz. 70, (October 1986) pp. 225–l226.CrossRefGoogle Scholar
4. Abbott, S., A difference method for , Math. Gaz., 79, (July 1995) pp. 355359.CrossRefGoogle Scholar
5. Gauthier, N., Fibonacci sums of the type Math. Gaz. 79, (July 1995) pp. 364367.Google Scholar