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J. Rahn (1991)
Coordination of Interval Sizes in Seven-Tone CollectionsJournal of Music Theory, 35
Richard Cohn (1997)
Neo-Riemannian Operations, Parsimonious Trichords, and Their "Tonnetz" RepresentationsJournal of Music Theory, 41
Richard Cohn (1991)
Properties and Generability of Transpositionally Invariant SetsJournal of Music Theory, 35
F. Lerdahl (2001)
Tonal Pitch Space
Marcus Pearce, Daniel Müllensiefen (2006)
Sweet Anticipation : Music and
Richard Cohn (2004)
Uncanny Resemblances: Tonal Signification in the Freudian AgeJournal of the American Musicological Society, 57
John Clough, J. Douthett (1991)
Maximally Even SetsJournal of Music Theory, 35
R. Morris (1998)
Voice-Leading SpacesMusic Theory Spectrum, 20
Dmitri Tymoczko (2011)
A Geometry of Music: Harmony and Counterpoint in the Extended Common Practice
Norman Carey (2002)
On Coherence and Sameness, and the Evaluation of Scale Candidacy ClaimsJournal of Music Theory, 46
Richard Cohn (1996)
Maximally Smooth Cycles, Hexatonic Systems, and the Analysis of Late-Romantic Triadic ProgressionsMusic Analysis, 15
David Huron (1991)
Tonal Consonance versus Tonal Fusion in Polyphonic SonoritiesMusic Perception: An Interdisciplinary Journal, 9
Journal of Music Theory 58:1, Spring 2014 DOI 10.1215/00222909-2413598 © 2014 by Yale University Journal of Music Theory which Cohn ended his first two published articles on neo-Riemannian theory (Cohn 1996, 1997), I will speculate about future applications suggested by, or complementary of, this book and the present state of neo-Riemannian theory. As with a jigsaw puzzle piece, the borders of an idea can be highly suggestive of the shape of separate, perhaps inconspicuous, but ultimately adjoining ideas. However, for reasons revealed at the end of my review, I distribute the observations in these two categories throughout a critical but selective and nonlinear summary of the text. The nexus for Cohn's manifold contributions to neo-Riemannian theory and for much, but not all, of this book is the innovative recognition that two independent properties, "optimal acoustic structure" and "optimal voice-leading structure," (40) inhere in each major and minor triad, the constituents of set-class 311 [037]; following Cohn, the unmodified word "triad" will refer to these constituents in this review. Like other breakthroughs in our discipline, the postulation of these two properties, and of their independence from one another, appears simultaneously self-evident and problematizable. Also clustered into this nexus is
Journal of Music Theory – Duke University Press
Published: Mar 20, 2014
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