• Title/Summary/Keyword: 장화음

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Harmonic Compositions and Progressions for Tonal Characteristics Based on Emotion Vocabulary (정서 어휘에 반영된 선율 특성에 적합한 화음 구성과 전개)

  • Yi, Soo Yon;Chong, Hyun Ju
    • Journal of the Korea Convergence Society
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    • v.8 no.9
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    • pp.265-270
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    • 2017
  • This study purposed to investigate harmonic compositions and progressions that are appropriate for emotion vocabulary. In study 1, eight(8) professional music therapists were asked to provide harmonic compositions and progressions reflecting the tonal characteristics of emotion vocabulary and the rationales. Various attributes of harmonic compositions and progressions were examined and the content analysis were administered. In study 2, the obtained data on study 1 were evaluated by 124 music therapy and music majors for the validity. In the first study, analyzed results showed that 'happy' vocabulary utilized major, tonic, consecutive chord changes, 'angry' vocabulary utilized minor, augmented, $9^{th}$, $11^{th}$, unsolved $7^{th}$ chord progression, 'sad' vocabulary utilized minor, diminish, chromatic chord progressions. In the second study, there was statistically significant difference with 'happy' vocabulary. These results can provide basic evidences for musical ideas of harmonic compositions and progressions to better communicate emotional aspects of lyrical messages when composing melody in a song.

A Study on Mathematical Structures of Major and Minor Triads using Geometrical Model (기하학적 모델을 이용한 장, 단3화음의 수학적 구조 연구)

  • Mun, Jun Hee;Park, Jong Youll
    • Communications of Mathematical Education
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    • v.28 no.2
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    • pp.219-234
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    • 2014
  • Music and mathematics have a lot of structural similarities. Major and minor triads used importantly in music are in a relationship of inversion in which the sequence of the intervals is reversed, which is equivalent to reflection in mathematics. Geometrical expressions help understand structures in music as well as mathematics, and a diagram that shows tonal relationships in music is called Tonnetz. Relationships of reflection between major and minor triads can easily be understood by using Tonnetz, and also, transpositions can be expressed in translation. This study looks into existing Tonnetz and introduces S-Tonnetz newly formed by a mathematical principle.