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Musical Borrowing in Sonification

Published online by Cambridge University Press:  24 September 2019

Núria Bonet*
Affiliation:
Interdisciplinary Centre for Computer Music Research (ICCMR), University of Plymouth, Room 304, The House, Drake Circus, Plymouth PL4 8AA
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Abstract

Sonification presents some challenges in communicating information, particularly because of the large difference between possible data to sound mappings and cognitively valid mappings. It is an information transmission process which can be described through the Shannon-Weaver Theory of Mathematical Communication. Musical borrowing is proposed as a method in sonification which can aid the information transmission process as the composer’s and listener’s shared musical knowledge is used. This article describes the compositional process of Wasgiischwashäsch (2017) which uses Rossini’s William Tell Overture (1829) to sonify datasets relating to climate change in Switzerland. It concludes that the familiarity of audiences with the original piece, and the humorous effect produced by the distortion of a well-known piece, contribute to a more effective transmission process.

Information

Type
Articles
Copyright
© Cambridge University Press, 2019 
Figure 0

Figure 1. On the left, Higgs boson data (credit: ATLAS collaboration; copyright CERN), showing the number of events observed plotted against the invariant mass in GeV. The lower register shows the background as a straight line, highlighting the appearance of the ‘bump’ at 126.5 GeV, interpreted as the invariant mass of the observed Higgs particle (Pesic and Volmar 2014). On the right, Sonification by Domenico Vicinanza, from LHC Open Symphony (Pesic and Volmar 2014).

Figure 1

Figure 2. Monthly averages of seawater temperature in C° at Eastbourne for the entire data set and for 1971–2000 (Joyce 2006: 64).

Figure 2

Figure 3. Shannon–Weaver Mathematical Theory of Communication applied to the sonification process (in italics). The terms in boxes describe the five parts of the communication process, while the annotated arrows describe the transmission between parts. Noise is an external influence on the channel which can distort the signal and the feedback describes the message returned from the Receiver to the Sender.

Figure 3

Figure 4. Deviation of average yearly temperature in Switzerland, 0.0 on the y-axis is the overall average temperature value. Years above average appear above the 0.0 and those below average below the 0.0. The black line is the weighted average (MeteoSchweiz 2015a).

Figure 4

Figure 5. In grey, the temperature deviations from the average in Switzerland. In black, the global temperature deviations from the average (corresponding to the years between 1864 and 1900) (MeteoSchweiz 2015b).

Figure 5

Figure 6. Comparison of the beginning of the first movement of Wasgiischwashäsch.

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Bonet supplementary material

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