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Conjecturing a limit

Published online by Cambridge University Press:  23 January 2015

Martin Griffiths  and
Surajit Rajagopal
Martin Griffiths
Affiliation:
Mathematical Institute, University of Oxford OX1 3LB
Surajit Rajagopal
Affiliation:
401 Devaarti Building, Mahim West, Mumbai 400016, India
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Abstract

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Type
Teaching Notes
Information
The Mathematical Gazette , Volume 97 , Issue 540 , November 2013 , pp. 532 - 535
Copyright
Copyright © The Mathematical Association 2013

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References

1. Burton, D. M., Elementary number theory, McGraw-Hill (1998).Google Scholar
2. Wikipedia contributors, ‘Mathematical coincidence’, Wikipedia, The Free Encyclopedia: http://en.wikipedia.org/wikilMathematical_coincidence Google Scholar
3. Wikipedia contributors, ‘Heegner number’, Wikipedia, The Free Encyclopedia: http://en.wikipedia.org/wiki/Heegner_number Google Scholar
4. Wikipedia contributors, ‘Reciprocal Fibonacci constant’, Wikipedia, The Free Encyclopedia: http://en.wikipedia.org/wiki/Reciprocal_Fibonacci_constant Google Scholar
5. Weisstein, E. W., ‘Reciprocal Fibonacci Constant’ From MathWorld—A Wolfram Web Resource: http://mathworld.wolfram.com/ReciprocalFibonacciConstant.html Google Scholar
6. Knuth, D. E., The art of computer programming, Volume 1, Addison-Wesley (1968).Google Scholar