C
O U R S E M O D U L E S |
||
| 1. | Introduction |
|
| 2. | The Mathematics of Musical Sound | |
| 3. | Tuning Theory | |
| 4. | Mathematical Music Theory | |
| Composing with Numbers | ||
Fauvel, John, Raymond Flood, and Robin J. Wilson, ed. 2006. Music and Mathematics: From Pythagoras to Fractals. New York: Oxford University Press. {GB}
Benson, David. 2008. Music: A Mathematical Offering. Cambridge: Cambridge University Press. {Website}
Douthett, Jack M. Martha M. Hyde, Charles J. Smith, and John Clough, 2008. Music Theory and Mathematics: Chords, Collections, and Transformations. Rochester, NY: University of Rochester Press. {GB}
Jedrzejewski, F. 2006. Mathematical Theory of Music. Paris: Ircam-Centre Pompidou.
Lewin, D. 2007. Generalized Musical Intervals and Transformations. New York: Oxford University Press. {GB}
Loy, D. G. 2006. Musimathics: The Mathematical Foundations of Music. Cambridge, Mass: MIT Press. {Website}
Rahn, J. 1980. Basic Atonal Theory. New York: Longman.
Mazzola, Guerino. 2002. The Topos of Music: Geometric Logic of Concepts, Theory, and Performance. Berlin: Birkhäuser. {GB}
Morris, R. 2001. Class Notes for Advanced Atonal Music Theory. Lebanon, NH: Frog Peak Music.
Tymoczko, D. 2011. A Geometry of Music: Harmony and Counterpoint in the Extended Common Practice. New York: Oxford University Press. {GB}
Reginald Bain, MUSC 726B Music and Mathematics
Huygens-Fokker Foundation, Tuning and Temperament
GB - Google Books
Adobe Acrobat Reader is required to view PDF files. Click on the link below to get Acrobat Reader.
Reginald
Bain | University of South Carolina |
School of Music
http://www.music.sc.edu/fs/bain/vc/musc726b/