Tetrad (music): Difference between revisions
m robot Removing: uk:Септакорд (strongly connected to en:Seventh chord) |
destub as article sufficiently developed |
||
Line 1: | Line 1: | ||
⚫ | A '''tetrad''' is a set of four [[note (music)|notes]] in [[music theory]]. When these four notes form a [[tertian]] chord they are more specifically called a ''[[seventh chord]]'', after the [[diatonic and chromatic|diatonic]] [[interval (music)|interval]] from the [[root (chord)|root]] of the [[chord (music)|chord]] to its fourth note (in root position close voicing). Four-note chords are often formed of intervals other than thirds in 20th- and 21st-century music, however, where they are more generally referred to as ''tetrads'' (see, for example, [[Howard Hanson|Hanson]] 1960, {{Page needed|date=January 2010}}, Gamer 1967, 37 & 52, and Forte 1985, 48–51, 53). A four-note segment of a [[scale (music)|scale]] or twelve-[[tone row]] is more particularly known as a ''tetrachord'',{{Citation needed|date=January 2010}} although Allen Forte in his ''The Structure of Atonal Music'' never uses the term "tetrad", but occasionally employs the word ''tetrachord'' to mean any collection of four [[pitch class]]es (Forte 1973, 1, 18, 68, 70, 73, 87, 88, 21, 119, 123, 124, 125, 138, 143, 171, 174, and 223). In 20th-century music theory, such [[Set (music)|sets]] of four pitch classes are usually called "tetrachords" (Anon. 2001). |
||
⚫ | |||
⚫ | |||
==See also== |
==See also== |
||
Line 7: | Line 6: | ||
==References== |
==References== |
||
⚫ | |||
* [[Allen Forte|Forte, Allen]] (1973). ''The Structure of Atonal Music''. New Haven and London: Yale University Press. ISBN 0-300-01610-7 (cloth) ISBN 0-300-02120-8 (pbk). |
* [[Allen Forte|Forte, Allen]] (1973). ''The Structure of Atonal Music''. New Haven and London: Yale University Press. ISBN 0-300-01610-7 (cloth) ISBN 0-300-02120-8 (pbk). |
||
* [[Allen Forte|Forte, Allen]] (1985). "Pitch-Class Set Analysis Today". ''Music Analysis'' 4, nos. 1 & 2 (March–July: Special Issue: King's College London Music Analysis Conference 1984): 29–58. |
* [[Allen Forte|Forte, Allen]] (1985). "Pitch-Class Set Analysis Today". ''Music Analysis'' 4, nos. 1 & 2 (March–July: Special Issue: King's College London Music Analysis Conference 1984): 29–58. |
||
Line 19: | Line 19: | ||
{{Music-theory-stub}} |
|||
[[fr:Accord de quatre notes]] |
[[fr:Accord de quatre notes]] |
Revision as of 05:44, 6 August 2011
A tetrad is a set of four notes in music theory. When these four notes form a tertian chord they are more specifically called a seventh chord, after the diatonic interval from the root of the chord to its fourth note (in root position close voicing). Four-note chords are often formed of intervals other than thirds in 20th- and 21st-century music, however, where they are more generally referred to as tetrads (see, for example, Hanson 1960, [page needed], Gamer 1967, 37 & 52, and Forte 1985, 48–51, 53). A four-note segment of a scale or twelve-tone row is more particularly known as a tetrachord,[citation needed] although Allen Forte in his The Structure of Atonal Music never uses the term "tetrad", but occasionally employs the word tetrachord to mean any collection of four pitch classes (Forte 1973, 1, 18, 68, 70, 73, 87, 88, 21, 119, 123, 124, 125, 138, 143, 171, 174, and 223). In 20th-century music theory, such sets of four pitch classes are usually called "tetrachords" (Anon. 2001).
See also
References
This article needs additional citations for verification. (January 2010) |
- Forte, Allen (1973). The Structure of Atonal Music. New Haven and London: Yale University Press. ISBN 0-300-01610-7 (cloth) ISBN 0-300-02120-8 (pbk).
- Forte, Allen (1985). "Pitch-Class Set Analysis Today". Music Analysis 4, nos. 1 & 2 (March–July: Special Issue: King's College London Music Analysis Conference 1984): 29–58.
- Anonymous (2001). "Tetrachord". The New Grove Dictionary of Music and Musicians, second edition, edited by Stanley Sadie and John Tyrrell. London: Macmillan Publishers.
- Gamer, Carlton (1967). "Some Combinational Resources of Equal-Tempered Systems". Journal of Music Theory 11, no. 1:32–59.
- Hanson, Howard (1960). Harmonic Materials of Modern Music: Resources of the Tempered Scale. New York: Appleton-Century-Crofts.