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Music, mathematics and languagethe new horizon of computational musicology opened by information science /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Music, mathematics and languageby Keiji Hirata, Satoshi Tojo, Masatoshi Hamanaka.
其他題名:	the new horizon of computational musicology opened by information science /
作者:	Hirata, Keiji.
其他作者:	Tojo, Satoshi.
出版者:	Singapore :Springer Nature Singapore :2022.
面頁冊數:	xiv, 257 p. :ill. (some col.), digital ;24 cm.
Contained By:	Springer Nature eBook
標題:	MusicData processing.
電子資源:	https://doi.org/10.1007/978-981-19-5166-4
ISBN:	9789811951664$q(electronic bk.)

Music, mathematics and languagethe new horizon of computational musicology opened by information science /
Hirata, Keiji.

Music, mathematics and languagethe new horizon of computational musicology opened by information science /[electronic resource] :by Keiji Hirata, Satoshi Tojo, Masatoshi Hamanaka. - Singapore :Springer Nature Singapore :2022. - xiv, 257 p. :ill. (some col.), digital ;24 cm.

Chapter 1: Toward the Machine Computing Semantics of Music -- Chapter 2: Mathematics of Temperament: Principle and Development -- Chapter 3: Music and Natural Language -- Chapter 4: Berklee Method -- Chapter 5: Implication-Realization Model -- Chapter 6: Generative Theory of Tonal Music and Tonal Pitch Space -- Chapter 7: Formalization of GTTM -- Chapter 8: Implementation of GTTM -- Chapter 9: Application of GTTM -- Chapter 10: Epilogue.

This book presents a new approach to computational musicology in which music becomes a computational entity based on human cognition, allowing us to calculate music like numbers. Does music have semantics? Can the meaning of music be revealed using symbols and described using language? The authors seek to answer these questions in order to reveal the essence of music. Chapter 1 addresses a very fundamental point, the meaning of music, while referring to semiotics, gestalt, Schenkerian analysis and cognitive reality. Chapter 2 considers why the 12-tone equal temperament came to be prevalent. This chapter serves as an introduction to the mathematical definition of harmony, which concerns the ratios of frequency in tonic waves. Chapter 3, "Music and Language," explains the fundamentals of grammar theory and the compositionality principle, which states that the semantics of a sentence can be composed in parallel to its syntactic structure. In turn, Chapter 4 explains the most prevalent score notation - the Berklee method, which originated at the Berklee School of Music in Boston - from a different point of view, namely, symbolic computation based on music theory. Chapters 5 and 6 introduce readers to two important theories, the implication-realization model and generative theory of tonal music (GTTM), and explain the essence of these theories, also from a computational standpoint. The authors seek to reinterpret these theories, aiming at their formalization and implementation on a computer. Chapter 7 presents the outcomes of this attempt, describing the framework that the authors have developed, in which music is formalized and becomes computable. Chapters 8 and 9 are devoted to GTTM analyzers and the applications of GTTM. Lastly, Chapter 10 discusses the future of music in connection with computation and artificial intelligence. This book is intended both for general readers who are interested in music, and scientists whose research focuses on music information processing. In order to make the content as accessible as possible, each chapter is self-contained.

ISBN: 9789811951664$q(electronic bk.)

Standard No.: 10.1007/978-981-19-5166-4doiSubjects--Topical Terms:

256931
Music
--Data processing.

LC Class. No.: ML74

Dewey Class. No.: 780.285

Music, mathematics and languagethe new horizon of computational musicology opened by information science /
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