泛型序列和泛型序列

IF 0.7 1区 艺术学 0 MUSIC
Julian L. Hook
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引用次数: 2

摘要

本文采用全音阶集合理论、变换理论和新黎曼理论的概念,研究了一般(mod-7)音高空间中的序列。序列可以用一般的转位算子来描述,模-7类似于更熟悉的模-12色转位算子,并且可以用类似于新黎曼理论的Tonnetz图的一般Tonnetz图来映射。从Tonnetz序列所描述的路径出发,导出了具有双弦转位块的一般序列的完整分类。虽然将通用空间视为“全音阶”很有吸引力,但这些例子表明,通用结构支配着许多实际上根本不是全音阶的序列。这些例子还表明,在文献中发现的序列包括比广泛认识到的更多的类型,并且一般的序列结构可以应用于除和弦根模式之外的许多其他上下文中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Generic Sequences and the Generic Tonnetz
This article employs concepts from diatonic set theory, transformation theory, and neo-Riemannian theory in an investigation of sequences in generic (mod-7) pitch space. Sequences may be described using generic transposition operators, mod-7 analogs of the more familiar mod-12 chromatic transposition operators, and may be mapped in a generic Tonnetz analogous to the Tonnetz diagrams of neo-Riemannian theory. A complete classification of generic sequences with two-chord transposition blocks is derived from the paths described by the sequences in the Tonnetz. While it is tempting to regard generic space as “diatonic,” the examples demonstrate that generic structure governs many sequences that are not actually diatonic at all. The examples also show that the sequences found in the literature include many more types than are widely recognized and that generic sequence structure may apply in numerous other contexts besides patterns of chord roots.
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来源期刊
CiteScore
1.40
自引率
0.00%
发文量
12
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