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95.30 On Stråhle's guitar frets

Published online by Cambridge University Press:  23 January 2015

Andrew M. Rockett  and
Joseph P. Ruggerio
Andrew M. Rockett
Affiliation:
Department of Mathematics, C. W. Post Campus of Long Island University, 720 Northern Boulevard, New York 11548-1300 USA e-mail:, andrew.rockettteliu.edu
Joseph P. Ruggerio
Affiliation:
Department of Mathematics, C. W. Post Campus of Long Island University, 720 Northern Boulevard, New York 11548-1300 USA e-mail:, andrew.rockettteliu.edu
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Abstract

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Information
The Mathematical Gazette , Volume 95 , Issue 533 , July 2011 , pp. 300 - 303
Copyright
Copyright © The Mathematical Association 2012

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References

1. Barbour, J. M., A geometrical approximation of the roots of numbers, American Mathematical Monthly 64 (1957), pp. 1–9.Google Scholar
2. Schoenberg, Isaac J., On the location of the frets on a guitar, American Mathematical Monthly 83 (1976), pp. 550–552.Google Scholar
3. Schoenberg, Isaac J., Mathematical time exposures, Mathematical Association of America, Washington D.C., 1982.Google Scholar
4. Stewart, Ian, Another fine math you've got me into … W. H. Freeman and Company, New York, 1992.Google Scholar
5. Scimemi, Benedetto, The use of mechanical devices and numerical algorithms in the 18th century for the equal temperament of the musical scale, Mathematics and Music: A Diderot Mathematical Forum (Assayag, Gerard, Feichtinger, Hans Georg, and Rodrigues, Jose Fransicso, editors), Springer (2002) pp. 49–62.Google Scholar
6. Rockett, Andrew M. and Szüisz, Peter, Continued fractions, World Scientific, Singapore, 1992.Google Scholar
7. Rivlin, Theodore J., An introduction to the approximation of functions, Blaisdell Publishing Company, Waltham, Massachusetts, 1969. Reprinted 1981 by Dover Publications, Inc.Google Scholar
8. Axel Unnerbäck, The Cahman tradition and its German roots, The organ as a mirror of its time, (Snyder, Kerala J., editor), Oxford University Press (2002) pp. 126–136.Google Scholar
9. Robin, Patrick, Symmetry of genius, The Strad 114 No. 1356 (April 2003), pp. 376–383.Google Scholar