Compression-based geometric pattern discovery in music

D. Meredith
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引用次数: 10

Abstract

The purpose of musical analysis is to find the best possible explanations for musical objects, where such objects may range from single chords or phrases to entire musical corpora. Kolmogorov complexity theory suggests that the best possible explanation for an object is represented by the shortest possible description of it. Two compression algorithms, COSIATEC and SIATECCOMPRESS, are described that take point-set representations of musical objects as input and generate compressed encodings of these point sets as output. The algorithms were evaluated on a task in which 360 folk songs were classified into tune families using normalized compression distance, a 1-nn classifier and leave-one-out cross-validation. COSIATEC achieved a success rate of 84% on this task, compared with a success rate of 13% for a general-purpose compressor. Variants of the algorithms incorporating modifications that have been suggested in the literature were also run on the task and the results were compared.
音乐中基于压缩的几何模式发现
音乐分析的目的是为音乐对象找到最好的解释,这些对象可以从单个和弦或短语到整个音乐语料库。柯尔莫哥洛夫复杂性理论认为,对一个物体最好的解释就是用最短的描述来表示它。本文描述了两种压缩算法,COSIATEC和SIATECCOMPRESS,它们将音乐对象的点集表示作为输入,并生成这些点集的压缩编码作为输出。在一项任务中,使用归一化压缩距离、1-nn分类器和留一交叉验证将360首民歌分类为曲调族,对这些算法进行了评估。COSIATEC在此任务上的成功率为84%,而通用压缩机的成功率为13%。结合文献中建议的修改的算法变体也在任务上运行,并比较了结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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