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Musical chords have a non-Euclidean geometry that has been exploited byWestern composers in many different styles.A musical chord can be represented as a point in a geometrical space called anorbifold. Line segments represent mappings from the notes of one chord to thoseof another. Composers in a wide range of styles have exploited the non-Euclideangeometry of these spaces, typically by utilizing short line segments betweenstructurally similar chords. Such line segments exist only when chords are nearlysymmetrical under translation, reflection, or permutation. Paradigmaticallyconsonant and dissonant chords possess different near-symmetries, and suggestdifferent musical uses.
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