Definitions

prolongate

Melodic expectation

In music cognition melodic expectation is the tendency for a person listening to a melody to have a feeling or expectation for what might come next in the melody. For example, if the ascending musical partial octave "do-re-me-fa-sol-la-ti..." is heard, listeners familiar with Western music will have a strong expectation to hear one more note, "do", to complete the octave.

Leonard Meyer

Leonard Meyer's Emotion and Meaning in Music (1956) is the classic text in music expectation. Meyer's starting point is the belief that the experience of music (as a listener) is derived from one's emotions and feelings about the music, which themselves are a function of relationships within the music itself. Meyer writes that listeners bring with them a vast body of musical experiences that, as one listens to a piece, conditions one's response to that piece as it unfolds. Meyer argued that music's evocative power derives from its capacity to generate, suspend, prolongate, or violate these expectations.

Meyer models listener expectation in two levels. On a perceptual level, Meyer draws on Gestalt psychology to explain how listeners build mental representations of auditory phenomena. Above this raw perceptual level, Meyer argues that learning shapes (and re-shapes) one's expectations over time.

Implication-Realization Model

Narmour's (1992) Implication-Realization (I-R) Model is a detailed formalization based on Meyer's work on expectation. The theory focuses on how implicative intervals set up expectations for certain realizations to follow.

Extensions to the Implication-Realization Model

The I-R model includes two primary factors: proximity and direction. Lerdahl (2001) extended the system by developing a tonal pitch space and adding a stability factor (based on Lerdahl's prior work) and a mobility factor.

Margulis's 2005 model further extends the I-R model. First, Margulis added a melodic attraction factor, from some of Lerdahl's work. Second, while the I-R model relies on a single (local) interval to establish an implication (an expectation), Margulis attempts to model intervalic (local) expectation as well as more deeply schematic (global) expectation. For this, Margulis relies on Lerdahl's and Jackendoff's GTTM (1983) to provide a time-span reduction. At each hierarchical level (a different time scale) in the reduction, Margulis applies her model. These separate levels of analysis are combined through averaging, with each level weighted according to values derived from the time-span reduction. Finally, Margulis's model is explicit and realizable, and yields quantitative output. The output--melodic expectation at each time instant--is a single function of time.

Margulis's model describes three distinct types of listener reactions, each derived from listener-experienced tension:

  • Surprise-Tension - inversely proportional to degree of expectancy; results in intensity or dynamism
  • Denial-Tension - proportional to the discrepancy between the expectancy of the most expected event and the expectancy of the actually perceived event; results in desire, drive, will
  • Expectancy-Tension - proportional to the degree of expectancy of the most expected event (in other words, if the listener had no idea what to expect next, the expectancy-tension would be low); results in strain or yearning

References

See also

  • Lerdahl, Fred and Jackendoff, Ray (1983). A Generative Theory of Tonal Music. MIT Press. ISBN 0-262-62107-X.
  • Lerdahl, Fred (2001). Tonal Pitch Space. Oxford University Press. ISBN 0-19-505834-8.
  • Margulis, E. H. (2005). A Model of Melodic Expectation. Music Perception, 22(4):663–714.
  • Meyer, Leonard B. (1956). Emotion and Meaning in Music. Chicago: Chicago University Press. ISBN 978-0-226-52139-8.
  • Narmour, E. (1992). The Analysis and Cognition of Melodic Complexity: The Implication-Realization Model. Chicago: University of Chicago Press. ISBN 0-226-56842-3.
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