Name: Analyzing and creating cadences (chord-progressions) of short music pieces using a simple mathematical model (en Inglés)
SKU: 56774599
Price: 28280.00 CLP
Availability: InStock
Author: Rehm, Alexander Markus
ISBN: 9783346337467

portada Analyzing and creating cadences (chord-progressions) of short music pieces using a simple mathematical model (en Inglés)

Analyzing and creating cadences (chord-progressions) of short music pieces using a simple mathematical model (en Inglés)

Formato

Libro Físico

Autor

Alexander Markus Rehm

Editorial

Grin Verlag

Idioma

Inglés

N° páginas

Encuadernación

Tapa Blanda

Dimensiones

21x14.8x0.2 cm

Peso

0.05 kg.

ISBN13

9783346337467

Categorías

Técnicas musicales / manuales de música / enseñanza de la música

Analyzing and creating cadences (chord-progressions) of short music pieces using a simple mathematical model (en Inglés)

Alexander Markus Rehm (Autor) · Grin Verlag · Tapa Blanda

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Reseña del libro "Analyzing and creating cadences (chord-progressions) of short music pieces using a simple mathematical model (en Inglés)"

Scientific Study from the year 2021 in the subject Musicology - Systematic musicology, grade: NA, language: English, abstract: In this paper an idea is presented which offers musicians, composers and students 1) a method to analyze the harmonic relatedness between different chords of a given cadence and 2) an opportunity to use this information to create/compose meaningful cadences. For this purpose a mathematical model is introduced where given cadences or chord progressions of a short music piece are the input. The output of the model are calculated values for the harmonic relatedness (= HR) of the chords in the cadence. Two additional parameters derived from the mathematical model - DM (= disharmonic movement) and HarmoT (= harmonic tension) - are demonstrated to be very useful for analyzing given cadences of short music pieces. Using three examples of different musical types (Pop/Beatles, Classic/Gibbons; Jazz/Coltrane) it is shown that these two parameters give new and additional insights in the harmonic concept of short music pieces compared to well know and established analysis-procedures. Details of the mathematical model as well as aspects of different calibration options of the model are presented and discussed. Further ideas are proposed how the mathematical model may help musicians and composers in their task or process of improvising or creating music. Although the introduced mathematical model has limitations (which are discussed in this paper as well) it might offer an additional and easy to use tool for anyone who works on meaningful chord progressions and harmonic concepts of short music pieces.