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- Title: How Music and Mathematics Relate
- Author(s) David Kung
- Publisher: The Teaching Company Great Courses
- Formats: Paperback, DVD Video, and CD Audio
- eBook: PDF
- Language: English
- ASIN: 1598039202
- ISBN-10: 1598039210
- ISBN-13: 978-1598039214
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Gain new perspective on two of the greatest achievements of human culture - music and math - and the fascinating connections that will help you more fully appreciate the intricacies of both.
Great minds have long sought to understand the relationship between music and mathematics. On the surface, they seem very different. Music delights the senses and can express the most profound emotions, while mathematics appeals to the intellect and is the model of pure reasoning.
Yet music and mathematics are connected in fundamental ways. Both involve patterns, structures, and relationships. Both generate ideas of great beauty and elegance. Music is a fertile testing ground for mathematical principles, while mathematics explains the sounds instruments make and how composers put those sounds together. Moreover, the practitioners of both share many qualities, including abstract thinking, creativity, and intense focus.
Understanding the connections between music and mathematics helps you appreciate both, even if you have no special ability in either field - from knowing the mathematics behind tuning an instrument to understanding the features that define your favorite pieces. By exploring the mathematics of music, you also learn why non-Western music sounds so different, gain insight into the technology of modern sound reproduction, and start to hear the world around you in exciting new ways.
About the Authors- David Kung is a Professor at St. Mary's College of Maryland
- Computer, Digital, and Mathematical Music
- Digital Signal Processing (DSP), Sound and Imaging Processing
- Applied Mathematics
- General and Miscellaneous Mathematics

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Mathematics and Music (David Wright)
An investigation of the interrelationships between mathematics and music, reviewing the needed background concepts in each subject as they are encountered. It explores the common foundations of the two subjects, which are developed side by side.
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Group Theory Applications to Mathematical Music Theory
The success of Group Theory is impressive and extraordinary. Its influence is strongly felt in almost all scientific and artistic disciplines (in Music, in particular) and in Mathematics itself. It provides answers to questions about the mathematics of music.
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Discrete Fourier Transform (DFT): with Audio Applications
Detailed derivation of the Discrete Fourier Transform (DFT) and its associated mathematics, including elementary audio signal processing applications and matlab programming examples.
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Music and Computers: A Theoretical and Historical Approach
This book provides a resource and guide for those just beginning to look at the field of computer music, as well as for more advanced computer composers who might benefit from a fresh insight.
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The Haskell School of Music - From Signals to Symphonies
It explores the fundamentals of computer music and functional programming through the Haskell, inclues algorithmic music composition, such as stochastic generation, musical grammars, self-similarity, and real-time interactive systems, etc.
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