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Non-Contextual JQZ Transformations

机译:非上下文JQZ转换

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摘要

Initiated by David Lewin, the contextual PLR-transforma-tions are well known from neo-Riemannian theory. As it has been noted, these transformations are only used for major and minor triads. In this paper, we introduce non-contextual bijections called JQZ transformations that could be used for any kind of chord. These transformations are pointwise, and the JQZ group that they generate acts on any type of n-chord. The properties of these groups are very similar, and the JQZ-group could extend the PLR-group in many situations. Moreover, the hexatonic and octatonic subgroups of JQZ and PLR groups are subdual.
机译:由David Lewin发起的上下文PLR转换是从新黎曼理论中众所周知的。如已指出的,这些转换仅用于主要和次要三合会。在本文中,我们介绍了可用于任何类型的和弦的称为JQZ变换的非上下文双射。这些转换是逐点的,它们生成的JQZ组作用于任何类型的n弦。这些组的属性非常相似,并且JQZ组可以在许多情况下扩展PLR组。此外,JQZ和PLR组的六重和八重子组是亚二重性的。

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