What Are Musical Intervals? A Question Recharged via an Algebraic Theory of Measurement

Author:

Richter Celina,Schmidt Stefan E.

Publisher

Springer International Publishing

Reference17 articles.

1. Agon, C., et al.: Mathematics and Computation in Music. Third International Conference, MCM 2011, Paris, France, June 15–17, 2011. Proceedings. Springer, Heidelberg (2011). https://doi.org/10.1007/978-3-642-21590-2. http://slubdd.de/katalog?TN_libero_mab2)1000254804

2. Klouche, T., Noll, T. (eds.): Mathematics and Computation in Music. First International Conference; MCM 2007, Berlin, Germany, May 18–20, 2007. Revised Selected Papers. Springer, Berlin (2009). ISBN 1865-0929. https://doi.org/10.1007/978-3-642-04579-0. http://slubdd.de/katalog?TN_libero_mab214556527

3. Cannas, S.S., et al.: Geometric Representation and Algebraic Formalization of Musical Structures; Représentations géométriques et formalisations algébriques de structures musicales, 27 November 2018. http://slubdd.de/katalog?TN_libero_mab2

4. Genuys, G., Allouche, J.-P., Andreatta, M.: Non-commutative homometric musical structures and chord distances in geometric pitch spaces; Etude de deux concepts mathématico-musicaux: l’homométrie non-commutative et les distances d’accords, 20 September 2017. http://slubdd.de/katalog?TN_libero_mab2

5. Göller, S., Agon, C., Mazzola, G.: The Topos of Music Geometric Logic of Concepts, Theory, and Performance. Birkhäuser, Basel (2002). ISBN 3764357312. http://slubdd.de/katalog?TN_libero_mab23544898

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