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Random walks arising from a Fibonacci's-rabbits scenario

  • Martin Griffiths (a1)
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1. Knott R., Fibonacci numbers and nature, accessed December 2014 at http://www.maths.surrey.ac.uk/hosted-sites/R.Knott/Fibonacci/fibnat.html
2. Grimmett G. and Stirzaker D., Probability and random processes (3rd edn.), Oxford University Press (2001).
3. Benjamin A. T. and Quinn J. J., Proofs that really count, Mathematical Association of America (2003).
4. Burton D.M., Elementary number theory, McGraw-Hill (1998).
5. Knuth D. E., The art of computer programming, Volume 1, Addison-Wesley (1968).
6. Haggarty R., Fundamentals of mathematical analysis, Addison-Wesley (1989).
7. Wrede R. C. and Spiegel M. R., Schaum's outline of advanced calculus (3rd edn.), McGraw-Hill (2010).
8. Graham R. L., Knuth D. E. and Patashnik O., Concrete mathematics (2nd edn.), Addison-Wesley (1998).
9. Knott R., Fibonacci and Golden Ratio Formulae, accessed December 2014 at http://www.maths.surrey.ac.Uk/hosted-sites/R.Knott/Fibonacci/fibFormulae.html
10. Jones J. P., Diophantine representation of the Fibonacci numbers, Fibonacci Quarterly, 13 (1975) pp. 8488.
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The Mathematical Gazette
  • ISSN: 0025-5572
  • EISSN: 2056-6328
  • URL: /core/journals/mathematical-gazette
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