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106.45 A generalisation of a classical open-top box problem

Published online by Cambridge University Press:  12 October 2022

Jay Jahangiri*
Affiliation:
Department of Mathematical Sciences, Kent State University, Kent, Ohio, U.S.A. e-mail: [email protected]

Abstract

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Type
Notes
Copyright
© The Authors, 2022. Published by Cambridge University Press on behalf of The Mathematical Association

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References

Todhunter, I., A treatise on the differential calculus (2nd edn.) McMillan & Co (1855).Google Scholar
Dudeney, H. E., The puzzle realm, Cassell’s Magazine (1908) p. 430.Google Scholar
Granville, W. A. and Smith, P. F., Elements of the differential and integral calculus, Ginn & Co. (1911).Google Scholar
Friedlander, J. B. and Wilker, J. B., A budget of boxes, Math. Magazine, 53 (5) (1980) pp. 282286.Google Scholar
Dundas, K., To build a better box, College Math. J. 15 (4) (1984) pp. 3036.Google Scholar
Pirich, D. M., A new look at the classic box problem, PRIMUS, 6 (1) (1996) pp. 3548.Google Scholar
Fredrickson, G. N., A new wrinkle on an old folding problem, College Math. J. 34 (4) (2003) pp. 258263.Google Scholar
Miller, C. M. and Shaw, D., What else can you do with an open box? Math. Teacher, 100 (7) (2007) pp. 470474.Google Scholar
Winkel, B., Thinking outside the box … inside the box, Internat. J. Math. Ed. Sci. Tech. 43 (5) (2012) pp. 663668.Google Scholar
Rowe, D. E., Mathematics in Berlin, 1810–1933, Begehr, Koch, Kramer, Schappacher, Thiele (eds), Birkhäuser, Basel (1998) https://link.springer.com/chapter/10.1007/978-3-0348-8787-8_2 and https://todayinsci.com/J/Jacobi_Karl/JacobiKarl-Quotations.htm Google Scholar
Green, G., An essay on the application of mathematical analysis to the theories of electricity and magnetism, Nottingham, (1828).Google Scholar
Green, G., An essay on the application of mathematical analysis to the theories of electricity and magnetism, J. Reine Angew. Math. 47 (1854) pp. 161221.Google Scholar
Polster, B., The shoelace book: a mathematical guide to the best (and worst) ways to lace your shoes, The AMS Series, Providence, RI. Mathematical World, 24 (2006).Google Scholar