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Tonic and subtonic in C About this soundPlay  – C major and B major chords
A I chord, C major, followed by a VII chord, B major, borrowed from the parallel minor, C minor, with the key signature of C major followed by C minor shown.

In music, the subtonic is the scale degree below the tonic or, more specifically, the flattened seventh (VII): the lowered or minor seventh degree of the scale, a whole step below the tonic, as opposed to the leading tone, which is only a half step below the tonic.[1] The distinction between leading tone and subtonic has been made by theorists since at least the second quarter of the 20th century.[2] Before that subtonic often referred to the leading tone triad, for example.[3][4][5][6][7]

The subtonic appears in three forms: as the scale degree, , melodically and as the chord VII in both VII–I cadence and in modulations harmonically.[8] The word is also used as an English translation of subtonium, the Latin term used in Gregorian chant theory for the similar usage of a tone one whole step below the mode final in the Dorian, Phrygian, and Mixolydian modes.[9]

Subtonic seventh chords possible in
melodic and harmonic minor
Notes (in C) MIDI on C
B e D 2 F 5 A 9 About this soundPlay 
B D F A 8 About this soundPlay 
B t D F A 9 About this soundPlay 
B D F A 8 About this soundPlay 

The diminished chord form, "the standard minor keys,"[10] is somewhat equivocal, making it a valuable means for modulating,"[11] as it is made only of minor thirds and does not differ when inverted (B–D–F–A = D–F–A–B = F–A–B–D = A–B–D–F).

Subtonic as secondary dominant (Brahms, Op. 76.7)[12] About this soundPlay 

For example, in the A minor scale (white keys on a piano, starting on A), the subtonic is the note G (in C major this would be B); and the subtonic triad consists of the notes G, B, and D (in C: B–D–F). In music theory, the subtonic chord is symbolized with the Roman numeral VII for a major triad built on the note, or vii for a minor triad; in a minor key, the flat symbol is sometimes omitted by some theorists because the subtonic note appears in the natural minor scale, but the flat symbol is usually used for the major scale because the subtonic is a non-scale note. Some theorists describe the subtonic VII as, "sounding like the V in the key of the relative major—that is, a V of III."[13] "While VII in relation to C minor (I) becomes V in relation to III (E major)....As a major triad on an unaltered or natural scale degree 7 in minor the VII functions as a secondary dominant triad in relation to the mediant."[12]

In minor, the subtonic serves as secondary dominant to the mediant (Bach BWV 26)[12] About this soundPlay 
"'Backdoor' ii–V" in C: ii–VII7–I About this soundPlay 

In jazz, the flattened seventh is also used as a substitute for the dominant, V, especially in the Backdoor cadence,[14] ii–VII7–I, where the subtonic is used for the dominant seventh. VII is in this case a pivot chord borrowed from the parallel minor (its dominant seventh). V7 and VII7, the subtonic seventh chord, have two common tones, in C: GBDF and BDFA.

Subtonic chord (G) in a progression in A: I–V–VII–IV About this soundPlay 

However, while, "the leading-tone/tonic relationship is axiomatic to the definition of common practice tonality," especially cadences and modulations, in popular music and rock a diatonic scalic leading tone (i.e., -) is often absent.[15] In popular music, rather than "departures" or "aberrant," the "use of the 'flattened' diatonic seventh scale degree...should not even be viewed as departures".[16] In reference to chords built on the flattened seventh, Goldman argues that, "the concept of borrowing is in actuality unnecessary. The mixture of major and minor is a simple fact in the Classical and Romantic periods."[17]

See also[edit]


  1. ^ Bruce Benward and Marilyn Nadine Saker, Music: In Theory and Practice, vol. 1, seventh edition (Boston: McGraw-Hill, 2003), p. 33. ISBN 978-0-07-294262-0. "Used only to designate the seventh degree of the natural minor scale."
  2. ^ Donald Tweedy, Manual of Harmonic Technique Based on the Practice of J. S. Bach (Philadelphia: Oliver Ditson Company, 1928), p. 7.
  3. ^ Herbert, John Bunyan (1897). Herbert's Harmony and Composition, p. 102. Pennsylvania State. [ISBN unspecified]
  4. ^ Gardner, Carl Edward (1918). Music Composition: A New Method of Harmony, p. 48. Carl Fischer. [ISBN unspecified]
  5. ^ Clack, H. P. (1899). Songs and Praises, p. 14. H.P. Clack. [ISBN unspecified]
  6. ^ Root, George Frederick (1872). The Normal Musical Hand-book, p. 315. J. Church. [ISBN unspecified] "The name in harmony sometimes given to seven of a diatonic scale," p. 344.
  7. ^ Stainer, John (1871). A Theory of Harmony Founded on the Tempered Scale, p. 9. Rivingtons. [ISBN unspecified]
  8. ^ Moore, Allan (May 1995). "The So-Called 'Flattened Seventh' in Rock". Popular Music. 14 (2): 185.
  9. ^ Julian Rushton, "Subtonic", The New Grove Dictionary of Music and Musicians, second edition, edited by Stanley Sadie and John Tyrrell (London: Macmillan Publishers, 2001); Harold C. Powers, "Subtonium", The New Grove Dictionary of Music and Musicians, second edition, edited by Stanley Sadie and John Tyrrell (London: Macmillan Publishers, 2001)
  10. ^ Blatter, Alfred (2007). Revisiting Music Theory, p. 115. Taylor & Francis. ISBN 9780415974400.
  11. ^ Giffe, William Thomas (1906). A Practical Course in Harmony and Musical Composition, p. 78. T. Presser. [ISBN unspecified].
  12. ^ a b c Allen Forte, Tonal Harmony, third edition (S.l.: Holt, Rinehart, and Wilson, 1979): p. 116 and 123. ISBN 0-03-020756-8.
  13. ^ Kostka, Stefan and Payne, Dorothy (1995). Tonal Harmony, p. 118. McGraw Hill. ISBN 0-07-035874-5.
  14. ^ Jerry Coker, Elements of the Jazz Language for the Developing Improvisor (Miami: CCP/Belwin, Inc, 1991), p. 82. ISBN 1-57623-875-X.
  15. ^ Moore 1995, p. 187.
  16. ^ Moore 1995, p. 186.
  17. ^ Goldman, Richard Franco (1965). Harmony in Western Music, p. 76. Barrie & Jenkins/W.W. Norton. ISBN 0-214-66680-8.

Further reading[edit]

  • Stell, Jason Travis. 2006. "The Flat-7th Degree in Tonal Music". PhD diss. Princeton: Princeton University.