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92.81 10n2 +2 revealed

Published online by Cambridge University Press:  01 August 2016

Philip W. Kuchel
Philip W. Kuchel*
Affiliation:
School of Molecular and Microbial Biosciences, and the Centre for Mathematical Biology, University of Sydney, NSW 2006, Australia
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Information
The Mathematical Gazette , Volume 92 , Issue 525 , November 2008 , pp. 546 - 551
Copyright
Copyright © The Mathematical Association 2008

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References

1. Weisstein, E. W. Cuboctahedron.Google Scholar
http://mathworld.wolfram.cm/Cuboctahedron.html (2006)Google Scholar
2. Cundy, H. M. and Rollett, A P. Mathematical models, Oxford University Press, (1972) pp. 102, 130, 145.Google Scholar
3. Kuchel, P. W. Can you bend a truncated octahedron? Math. Gaz. 91 (November 2007) pp. 533–536.Google Scholar
4. Spiegel, M. R. Schaum’s mathematical handbook of formulas and tables, McGraw-Hill (1968).Google Scholar
5. Coxeter, H. S. M. Introduction to geometry, (2nd edn.), Wiley (1969) pp. 405–411.Google Scholar
6. Conway, J. H. and Sloane, N. J. A. Low-dimensional lattices VII: coordination sequences. Proc. Roy. Soc. Lond. A453, (1997) pp. 2369–2389.Google Scholar