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Correspondence

Published online by Cambridge University Press:  01 August 2016

John E. McGlynn
Affiliation:
3 Lewis Street, Balgowlah Heights, Sydney, 2093, N.S.W., Australia
David Singmaster
Affiliation:
87 Rodenhurst Road, London SW4 8AF e-mail: [email protected]
Michael Wetherfield
Affiliation:
8 Bafford Lane, Charlton Kings, Cheltenham, GL53 8DL
Hwang Chien-Lih
Affiliation:
477 Sec 3 Ho-Ping E Rd, Taipei, Taiwan email [email protected]
Des MacHale
Affiliation:
Univ. College, Cork, Ireland
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Abstract

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Type
Letter
Copyright
Copyright © The Mathematical Association 1997

References

References

1. Roper, Tom The mathematics of bowls Math. Gaz. 80 (July 1996) pp. 298307.Google Scholar
2. Brearley, M. N. A mathematician’s view of bowls Math. Gaz. 80 (November 1996) pp. 120121.CrossRefGoogle Scholar
3. Branfield, John What is the mathematics of bowls? Math. Gaz. 79 (March 1995) pp. 120121.Google Scholar
4. Daish, , The physics of ball games (English Univ. Press).Google Scholar

References

1. Wetherfield, Michael The enhancement of Machin’s formula by Todd’s process. Math. Gaz. 80 (July 1996) pp. 333344.CrossRefGoogle Scholar
2. Chien-lih, Hwang, More Machin-type identities. Math. Gaz. 81 (March 1997) pp. 120121.CrossRefGoogle Scholar
3. Wetherfield, Michael Machin revisited. Math. Gaz. 81 (March 1997) pp. 121123.Google Scholar
4. Private communication to one of the authors.Google Scholar
5. Størmer, Carl Sur l’application de la théorie des nombres entiers complexes à la solution en nombres rationnels x1, …, c1, … k de l’équation: c1 arc tg x1 + … arc tg xn = /4. Archiv for Math, og Naturv. 3 (1896) pp. 395.Google Scholar