Tonal implications of dyadic harmony

Musicae Scientiae

Volumn 14, Issue 2_suppl, 2010, Pages 49-70

  Woolhouse, Matthew ^a   Cross, Ian ^a  

^a UNIVERSITY OF CAMBRIDGE   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84991227314     PISSN: 10298649     EISSN: 20454147     Source Type: Journal    
DOI: 10.1177/10298649100140S205     Document Type: Article

References (27)

1. Allen D. (1967). Octave discriminability of musical and nonmusical subjects. Psychonomic Science, 7, 421–22.
2. Bharucha J. J., (1996). Melodic anchoring. Music Perception, 13(3), 383–400.
3. Brown H., Butler D., & Jones M. R., (1994). Musical and temporal influences on key discovery. Music Perception, 11(4), 371–407.
4. Brown H., & Butler D., (1981). Diatonic trichords as minimal tonal cue-cells. In Theory Only, 5, 39–55.
5. Deliège I., Mélen M., Stammers D., & Cross I., (1996). Musical schemata in real time listening to a piece of music. Music Perception, 14(2), 117–160.
6. Demany L., & Armand F., (1984). The perceptual reality of one chroma in early infancy. Journal of the Acoustical Society of America, 76, 57–66.
7. Forte A. (1973). The structure of atonal music. New Haven CT: Yale University Press.
8. Hutchinson W., & Knopoff L., (1978). The acoustic component of Western consonance. Interface, 7, 1–29.
9. Kemeoka A., & Kuriyagawa M., (1969). Consonance theory Part II: Consonance of complex tones and its calculation method. Journal of the Acoustical Society of America, 45, 1469–69.
10. Krumhansl C. L., (1996). A perceptual analysis of Mozart's Piano Sonata K.282: Segmentation, tension, and musical ideas. Music Perception, 13(3), 401–432.
11. Krumhansl C. L., & Kessler E. J., (1982). Tracing the dynamic changes in perceived tonal organization in a spatial representation of musical keys. Psychological Review, 89, 334–68.
12. Lamont A., & Cross I., (1994). Children's Cognitive Representations of Musical Pitch. Music Perception, 12(1), 27–55.
13. Larson S. (2004). Musical forces and melodic expectations: Comparing computer models with experimental results. Music Perception. 21(4), 457–498.
14. Lerdahl F. (2001). Tonal pitch space. Oxford: Oxford University Press.
15. Lerdahl F., & Jackendoff R., (1983). A generative theory of tonal music. Cambridge, MA: MIT Press.
16. Lerdahl F. (1996). Calculating tonal tension. Music Perception, 13(3), 319–363.
17. Quinn I. (forthcoming). What do interval cycles have to do with tonal harmony? Empirical Musicology Review, 5(3).
18. Parncutt R., & Bregman A. S., (2000). Tone profiles following short chord progressions: Top-down or bottom-up? Music Perception, 18(1), 25–57.
19. Schmuckler M. A., (1989). Expectation in music - investigation of melodic and harmonic processes. Music Perception, 7(2), 109–150.
20. Shepard R. N., (1964). Circularity judgments of relative pitch. Journal of the Acoustical Society of America, 36, 2346–53.
21. Thurlow W. R., & Erchul W. P., (1977). Judged similarity in pitch of octave multiples. Perception & Psychophysics, 22, 177–82.
22. Tillmann B., & Bigand E., (1998). Influence of global structure on musical target detection and recognition. International Journal of Psychology, 33(2), 107–122.
23. Wertheimer M. (1938). Laws of organization in perceptual forms. In W. D. Ellis (Ed.), A Source Book of Gestalt Psychology. London.
24. Woolhouse M. H., & Cross I., (2010). Using interval cycles to model Krumhansl's tonal hierarchies. Music Theory Spectrum, 32(1), 62–78.
25. Woolhouse M. H., (2009) Modelling tonal attraction between adjacent musical elements. Journal of New Music Research, 38(4) 357–379.
26. Woolhouse M. H., (2007). Interval cycles and the cognition of pitch attraction in Western tonal-harmonic music. Unpublished doctoral thesis, University of Cambridge, UK.
27. Woolhouse M. H., & Cross I., (2006). An interval cycle-based model of pitch attraction. Proceedings of the 9th International Conference on Music Perception and Cognition (pp. 763–771). Bologna, Italy.