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Interactive multi-scale visualizations of tonal evolution in MuSA.RT Opus 2
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Source Computers in Entertainment (CIE) archive
Volume 3 ,  Issue 4  (October 2005) table of contents
SECTION: Music visualization table of contents
Pages: 1 - 16  
Year of Publication: 2005
ISSN:1544-3574
Authors
Elaine Chew  University of Southern California Viterbi School of Engineering
Alexandre R. J. Francois  University of Southern California Viterbi School of Engineering
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 7,   Downloads (12 Months): 54,   Citation Count: 2
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APPENDICES and SUPPLEMENTS
Chew and Francois music file #1
Chew and Francois music file #2
Chew and Francois music file #3


ABSTRACT

The purpose of this article is to describe MuSA.RT Opus 2, an interactive system for tonal visualization of music at multiple scales, and to present examples of the types of musical features and attributes that can be abstracted and visualized by the system. MuSA.RT aims to create an environment by which musical performances can be mapped in real-time to a concrete and visual metaphor for tonal space, wherein we can see the establishment and evolution of the tonal context. In this environment, expert musicians will be able to see the tonal structures of what they play, initiated listeners will be able to visually follow the structures that they hear, and novices can learn to hear the structures that they see. MuSA.RT is both an interactive art installation that can convert musical performances to mathematically elegant graphics and a scientific tool for visualizing the inner workings of tonal induction and tracking algorithms. In this article we describe the mapping strategies for transforming a MIDI stream into tonal structures in 3D space, and our solution for overcoming the challenge of real-time concurrent processing of data streams; we will also give examples and present case studies of visual mappings of music by Pachelbel, Bach, and Barber.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Chew, E. 2000. Towards a mathematical model of tonality. Ph.D. dissertation, Massachusetts Institute of Technology, Cambridge, MA.
 
2
Chew, E. 2005/06. Slicing it all ways: Mathematical models for induction, approximation and segmentation using the spiral array. INFORMS J. Computing. To appear.
 
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Chew, E. 2005. Thinking out of the grid and inside the spiral - Geometric interpretations of and comparisons with the spiral array model. Computing in Musicology 15 (2005). Special issue on harmonic and rhythmic analysis. To appear.
 
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Chew, E. And Chen, Y.-C. 2003b. Determining context-defining windows: Pitch spelling using the spiral array. In Proceedings of the 4th International Conference for Music Information Retrieval (ISMIR, Baltimore, MD, Oct. 26-30, 2003).
 
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Chew, E. And Chen, Y.-C. 2003a. Mapping MIDI to the spiral array: Disambiguating pitch spellings. In Computational Modeling and Problem Solving in the Networked World, Proceedings of the 8th INFORMS Computer Society Conference (ICS2003, Chandler, AZ, Jan 8-10, 2003). Kluwer Academic. 259-275.
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Francois, A. R. J. 2002. Components for immersion. In Proceedings of the IEEE International Conference on Multimedia and Expo (ICME '02, Lausanne, Switzerland, Aug. 2002).
 
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Francois, A. R. J. 2001. Modular flow scheduling framework (MFSM): mfsm.sourceforge.net.
 
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Krumhansl, C. L. 1990. Cognitive Foundations of Musical Pitch. Oxford University Press. Oxford, England.
 
12
Sapp, C. S. 2001. Harmonic visualizations of tonal music." In Proceedings of the International Computer Music Conference (2001). 423-430. Tonal Landscape Gallery. ccrma.stanford.edu/~craig/keyscape.
 
13
Toiviainen, P. And Krumhansl, C. L. 2003. Measuring and modeling real-time responses to music: The dynamics of tonality induction. Perception 32, 6 (2003), 741-766.


Collaborative Colleagues:
Elaine Chew: colleagues
Alexandre R. J. Francois: colleagues