Hook | Exploring Musical Spaces | Buch | 978-0-19-024601-3 | www2.sack.de

Buch, Englisch, 682 Seiten, Format (B × H): 183 mm x 260 mm, Gewicht: 1457 g

Reihe: Oxford Studies in Music Theory

Hook

Exploring Musical Spaces

A Synthesis of Mathematical Approaches
Erscheinungsjahr 2022
ISBN: 978-0-19-024601-3
Verlag: Oxford University Press, USA

A Synthesis of Mathematical Approaches

Buch, Englisch, 682 Seiten, Format (B × H): 183 mm x 260 mm, Gewicht: 1457 g

Reihe: Oxford Studies in Music Theory

ISBN: 978-0-19-024601-3
Verlag: Oxford University Press, USA


Exploring Musical Spaces is a comprehensive synthesis of mathematical techniques in music theory, written with the aim of making these techniques accessible to music scholars without extensive prior training in mathematics. The book adopts a visual orientation, introducing from the outset a number of simple geometric models-the first examples of the musical spaces of the book's title-depicting relationships among musical entities of various kinds such as notes, chords, scales, or rhythmic values. These spaces take many forms and become a unifying thread in initiating readers into several areas of active recent scholarship, including transformation theory, neo-Riemannian theory, geometric music theory, diatonic theory, and scale theory. Concepts and techniques from mathematical set theory, graph theory, group theory, geometry, and topology are introduced as needed to address musical questions. Musical examples ranging from Bach to the late twentieth century keep the underlying musical motivations close at hand. The book includes hundreds of figures to aid in visualizing the structure of the spaces, as well as exercises offering readers hands-on practice with a diverse assortment of concepts and techniques.

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Julian Hook holds PhDs in both mathematics and music theory, as well as graduate degrees in architecture and piano performance. His work involving mathematical approaches to the study of music has appeared primarily in music theory journals but also at conferences of the American Mathematical Society and in the pages of Science. Since 2003 he has taught at Indiana University, where he is a former chair of the music theory department. He is a past president of Music Theory Midwest, and was the founding reviews editor of the Journal of Mathematics and Music.



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