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88.52 Some properties of finite Fibonacci sequences

Published online by Cambridge University Press:  01 August 2016

Dominic Vella  and
Alfred Vella
Dominic Vella
Affiliation:
194 Buckingham Road, Bletchley, Milton Keynes, MK3 5JB, email: fibonacci@thevellas.com
Alfred Vella
Affiliation:
194 Buckingham Road, Bletchley, Milton Keynes, MK3 5JB, email: fibonacci@thevellas.com
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Information
The Mathematical Gazette , Volume 88 , Issue 513 , November 2004 , pp. 494 - 500
Copyright
Copyright © The Mathematical Association 2004

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References

1. Heard, T. and Martin, D., Pure mathematics 6, Hodder and Stoughton (1998).Google Scholar
2. Wall, D. D., Am. Math. Month. 67 (1960) p. 525.CrossRefGoogle Scholar
3. Richards, I. M., Math. Spectrum 24 (1991) p. 48.Google Scholar
4. Körner, T. W., The pleasures of counting, Cambridge University Press (1996).Google Scholar
5. Vajda, S., Fibonacci and Lucas numbers, and the Golden Section: theory and applications, Halstead Press (1989).Google Scholar
6. Vella, D. and Vella, A., Math. Mag. 75 (2002) p. 294.Google Scholar
7. Knott, R., Fibonacci and Golden Ratio equations [online], available from http://www.mcs.surrey.ac.Uk/personal/R.Knott/Fibonacci [Valid 16th August, 2004].Google Scholar
8. Niven, I. and Zuckerman, H. S., An introduction to the theory of numbers, Wiley (1972).Google Scholar
9. Ehrlich, A., Fib. Quart. 27 (1989) p. 11.Google Scholar