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    Decontextualizing contextual inversion

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    Date Issued
    2019-06-16
    Publisher Version
    10.1007/978-3-030-21392-3
    Author(s)
    Yust, Jason
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    Permanent Link
    https://hdl.handle.net/2144/40512
    Version
    Accepted manuscript
    Citation (published version)
    Jason Yust. 2019. "Decontextualizing Contextual Inversion." Mathematics and Computation in Music, 7th International Conference, MCM 2019. Mathematics and Computation in Music, 7th International Conference. Madrid, Spain, 2019-06-18 - 2019-06-21. https://doi.org/10.1007/978-3-030-21392-3
    Abstract
    Contextual inversion, introduced as an analytical tool by David Lewin, is a concept of wide reach and value in music theory and analysis, at the root of neo-Riemannian theory as well as serial theory, and useful for a range of analytical applications. A shortcoming of contextual inversion as it is currently understood, however, is, as implied by the name, that the transformation has to be defined anew for each application. This is potentially a virtue, requiring the analyst to invest the transformational system with meaning in order to construct it in the first place. However, there are certainly instances where new transformational systems are continually redefined for essentially the same purposes. This paper explores some of the most common theoretical bases for contextual inversion groups and considers possible definitions of inversion operators that can apply across set class types, effectively decontextualizing contextual inversions.
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    • CFA: School of Music: Scholarly Papers [53]
    • BU Open Access Articles [3732]


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