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101.08 A continued fraction inspired by an identity of Euler

Published online by Cambridge University Press:  03 February 2017

Joseph Tonien
Joseph Tonien*
Affiliation:
Centre for Computer and Information Security Research, School of Computing and Information Technology, University of Wollongong, Australia e-mail: [email protected]
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Abstract

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Type
Notes
Information
The Mathematical Gazette , Volume 101 , Issue 550 , March 2017 , pp. 115 - 121
Copyright
Copyright © Mathematical Association 2017 

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References

1. Wallis, J., Opera Mathematica, (3 volumes) Oxford (1693-1699).Google Scholar
2. Euler, L., De fractionibus continuis dissertatio, Commentarii academiae scientiarum Petropolitanae 9 (1744) pp. 98–137.Google Scholar
3. Euler, L., De fractionibus continuis observationes, Commentarii academiae scientiarum imperialis Petropolitanae 11 (1750) pp. 32–81.Google Scholar
4. Euler, L., Introduction to analysis of the infinite: Book I, [Translation of: Introductio in analysin infinitorum by Blanton, John D.], Springer-Verlag (1988).Google Scholar
5. Euler, L., Introduction to analysis of the infinite: Book II, [Translation of: Introductio in analysin infinitorum by Blanton, John D.], Springer-Verlag (1988).Google Scholar
6. Olds, C. D., Continued fractions, The Mathematical Association of America (1963).CrossRefGoogle Scholar
7. Borwein, J. M., van der Poorten, A. J., Shallit, J. O. and Zudilin, W., Neverending fractions: an introduction to continued fractions, Cambridge University Press (2014).Google Scholar