610 research outputs found

    Music attending to linear constituent structures in tonal music

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    This article investigates the perception of constituent linear structures of tonal musical pieces, using a divided attention paradigm combined with a click-detection technique. Two experiments were run so as to test whether the boundary of a linear constituent appears as a focal point in the perception of musical structure. In Experiment 1, musicians and non- musicians listened to open foreground prolongations in phrases with clicks located at different points of their constituent structures. Significant differences in response times were found that depended on click position in relation to the boundary; participants were faster in detecting clicks at constituent boundaries, and slower for clicks located before boundaries, with no effect of rhythmic factors. Experiment 2 used the same experimental design to explore perception of open linear foreground prolongations, with the assumption that an effect of branching (left to right, or vice versa) could orient attention differently to the boundary region. Results were similar to those of Experiment 1. Overall, the evidence supports the idea that linear constituency is a significant feature of the perception of tonal musical structure. Dominant events become cognitive reference points to which the focus of attention is allocated, and subordinate, dependent events that are associated to the former, orient expectations of continuation and/or closure.Laboratorio para el Estudio de la Experiencia Musica

    A standard format proposal for hierarchical analyses and representations

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    In the realm of digital musicology, standardizations efforts to date have mostly concentrated on the representation of music. Analyses of music are increasingly being generated or communicated by digital means. We demonstrate that the same arguments for the desirability of standardization in the representation of music apply also to the representation of analyses of music: proper preservation, sharing of data, and facilitation of digital processing. We concentrate here on analyses which can be described as hierarchical and show that this covers a broad range of existing analytical formats. We propose an extension of MEI (Music Encoding Initiative) to allow the encoding of analyses unambiguously associated with and aligned to a representation of the music analysed, making use of existing mechanisms within MEI's parent TEI (Text Encoding Initiative) for the representation of trees and graphs

    Graph based representation of the music symbolic level. A music information retrieval application

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    In this work, a new music symbolic level representation system is described. It has been tested in two information retrieval tasks concerning similarity between segments of music and genre detection of a given segment. It could include both harmonic and contrapuntal informations. Moreover, a new large dataset consisting of more than 5000 leadsheets is presented, with meta informations taken from different web databases, including author information, year of first performance, lyrics, genre, etc.ope

    Some Major Theoretical Problems Concerning the Concept of Hierarchy in the Analysis of Tonal Music

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    Level-analysis in the field of music theory today is rarely hierarchical, at least in the strict sense of the term. Most current musical theories view levels systemically. One problem with this approach is that it usually does not distinguish compositional structures from perceptual structures. Another is its failure to recognize that in an artifactual phenomenon the inherence of idiostructures is as crucial to the identity of an artwork as the inherence of style structures. But can the singularity of an idiostructure be captured in the generality of an analytical symbol? In music analysis, it would seem possible provided closure and nonclosure are admitted as simultaneous properties potentially present at all hierarchical levels. One complication of this assumption, however, is that both network and tree relationships result. Another is that such relationships span in both horizontal (temporal) and vertical (structural) directions. Still another complication is the emergence of transient levels. In this paper, a tentative solution to these problems is offered by invoking a hypothetical theory that relies on the cognitive concepts of return, reversal, and continuation (i.e., similarity) as regards the parameters of melody, harmony, and duration. Applied to the theme of Mozart\u27s Piano Sonata, K. 331, this analytical theory is contrasted with several systemic analyses of the same theme by the theorists DeVoto, Lester, Schenker, and Meyer. In conclusion, the hierarchical analysis of the Mozart theme gives way to a synthesis as the melody\u27s various levels are rendered into rankings of pitch shown on one level only

    Auxiliary Cadences and the Binary Rondo

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    James Hepokoski’s and Warren Darcy’s Elements of Sonata Theory is fast emerging as one the most influential theories of form to have been advanced in recent decades. The authors only briefly discuss some of the Schenkerian implications of their work, but what they have to say is intriguing and opens up broad avenues of future research. This essay contributes to that research program. It focuses on the Schenkerian notion of the auxiliary cadence and how it manifests itself in a formal design that up until recently has not been well understood, namely the category of rondo that Hepokoski and Darcy have termed the Type 41 sonata. To that end, I analyze the role that the auxiliary cadence plays in a group of four closely-related Type 41 rondos: the finales of Beethoven’s Piano Concerto, Op. 58; his String Quartet Op. 59/2; Brahms’s Piano Concerto, Op. 83; and his String Quintet, Op. 111. I also touch briefly on the finale to Schubert’s late Piano Sonata in B-flat, D. 960. It is possible—although it cannot be proven—that the Beethoven finales provided a model for Schubert’s and Brahms’s. This article is part of a special, serialized feature: A Music-Theoretical Matrix: Essays in Honor of Allen Forte (Part V)
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