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Trudy SPIIRAN, 2011, Issue 18, Pages 136–163 (Mi trspy448)  

A probabilistic graphical model for the music harmony similarity task

I. A. Baltiyskiya, S. I. Nikolenkob

a St. Petersburg State University of Information Technologies, Mechanics and Optics
b Academic University, St. Petersburg
Abstract: Methods for measuring music similarity allow for implementations of completely automated content-based music recommendation systems (similar to Pandora, but without the manual work of expert musicologists). This paper presents a novel method of measuring music harmony similarity based on an original probabilistic graphical model. The model includes information about the current chord and mode; we introduce a hidden parameter, style, which governs the probability of using of a certain chord within the context of a certain mode, and propose to measure the similarity as a distance between parameter vectors of the probability distribution function for style. Similar to some methods for extracting chord progressions, our model includes neither the rhythmic information nor the dependencies between neighboring chords. We describe the implementation of our model done with the Infer.NET system and show experimental results on generated data. The results of experiments with real-world data are negative, which indicates that simple bag-of-chords models are not suitable for the music similarity task.
Keywords: music information retrieval, recommendation systems, harmony, similarity task, graphical models, probabilistic models.
Received: 13.07.2011
Accepted: 29.09.2011
Document Type: Article
UDC: 004.85
Language: Russian
Citation: I. A. Baltiyskiy, S. I. Nikolenko, “A probabilistic graphical model for the music harmony similarity task”, Tr. SPIIRAN, 18 (2011), 136–163
Citation in format AMSBIB
\Bibitem{BalNik11}
\by I.~A.~Baltiyskiy, S.~I.~Nikolenko
\paper A probabilistic graphical model for the music harmony similarity task
\jour Tr. SPIIRAN
\yr 2011
\vol 18
\pages 136--163
\mathnet{http://mi.mathnet.ru/trspy448}
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  • https://www.mathnet.ru/eng/trspy/v18/p136
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