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The lost boarding pass problem: converse results

Published online by Cambridge University Press:  03 July 2023

Shohei Kubo
Affiliation:
Department of Mathematics, University of Teacher Education Fukuoka, Munakata, Fukuoka, 811-4192, Japan e-mail: nakata@fukuoka-edu.ac.jp
Toshio Nakata
Affiliation:
Department of Mathematics, University of Teacher Education Fukuoka, Munakata, Fukuoka, 811-4192, Japan e-mail: nakata@fukuoka-edu.ac.jp
Naoki Shiraishi
Affiliation:
Department of Mathematics, University of Teacher Education Fukuoka, Munakata, Fukuoka, 811-4192, Japan e-mail: nakata@fukuoka-edu.ac.jp
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This Article is a follow-up to a recent Gazette Article about the lost boarding pass problem by Grimmett and Stirzaker [1]. According to their book [2, 1.8.39, p. 10], it seems that they recognised this lovely problem in 2000 or earlier. We quote it with suitable minor changes.

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Articles
Copyright
© The Authors, 2023. Published by Cambridge University Press on behalf of The Mathematical Association

References

Grimmett, G., Stirzaker, D., The lost boarding pass and other practical problems, Math. Gaz. 105 (July 2021) pp. 216221.CrossRefGoogle Scholar
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Bollobás, B., The art of mathematics, Cambridge Univ. Press. (2006).CrossRefGoogle Scholar
Henze, N., Last, G., Absent-minded passengers, Amer. Math. Monthly, 126 (2019) pp. 867875.CrossRefGoogle Scholar
Nigussie, Y., Finding your seat versus tossing a coin, Amer. Math. Monthly 121 (2014) pp. 545546.Google Scholar