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101.25 A note on tilings and associated linear recurrences

Published online by Cambridge University Press:  15 June 2017

Martin Griffiths
Martin Griffiths*
Affiliation:
Dept. of Mathematical Sciences, University of Essex, Colchester CO4 3SQ
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Type
Notes
Information
The Mathematical Gazette , Volume 101 , Issue 551 , July 2017 , pp. 314 - 318
Copyright
Copyright © Mathematical Association 2017 

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References

1. Benjamin, A. T. and Quinn, J. J., Fibonacci and Lucas identities through colored tilings, Utilitas Mathematica 56 (1999) pp. 137–142.Google Scholar
2. Bramham, A. and Griffiths, M., Combinatorial interpretations of some convolution identities, Fibonacci Quarterly, 54 (2016) pp. 335–339.Google Scholar
3. Benjamin, A. T. and Quinn, J. J., Proofs that really count: the art of combinatorial proof, The Mathematical Association of America (2013).Google Scholar
4. Benjamin, A. T., Eustis, A. and Plott, S.. The 99th Fibonacci identity. Electronic Journal of Combinatorics 15 (2008) pp. 1–13, R34.Google Scholar
5. Burton, D., Elementary number theory, McGraw-Hill (1998).Google Scholar
6. Hardy, G. H. and E. M. Wright, , An introduction to the theory of numbers (6th edn.), Oxford University Press (2008).Google Scholar