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Parallel harmony

In music, parallel harmony, also known as harmonic parallelism, harmonic planing or parallel voice leading, is the parallel movement of two or more lines (see voice leading). Examples may be found in Claude Debussy's Prélude à l'après-midi d'un faune (1894), Maurice Ravel's Daphnis and Chloë Suite No. 2 (1913), Richard Strauss's Elektra (1909), Arnold Schoenberg's Pierrot Lunaire, "Columbine" (1914), and William Schuman's Three Score Set for Piano (1944). In the last example, the inversions of the chords suggest a bichordal effect.[1]

Diatonic planing from Feuilles mortes ("Dead Leaves") by Claude Debussy.[2]
Triadic planing from Le Tombeau de Couperin by Maurice Ravel.[2]
 { #(set-global-staff-size 16) \new PianoStaff << \new Staff << \relative c' { r2 <c e g c>(\ff <d f a d> <g b d g>2. <f a c f>4 <e g b e> <d f a d> <d f a d>2 <a c e a> <e' g b e>2) } >> \new Staff << \new Voice \relative c { \stemUp \clef bass \key c \major \time 3/2 \tempo "Sonore sans dureté" r2 <g c e g>^( <a d f a> <d g b d>2. <c f a c>4 <b e g b> <a d f a> <a d f a>2 <e a c e> <b' e g b>) } \new Voice \relative c, { \stemDown c1.-^_--~_\markup { \italic "8vb" } c~ c } >> >> }
The "organ chords" in Debussy's tenth prélude, La cathédrale engloutie
Quartal chords descending by semitone.

Lines with parallel harmony can be viewed as a series of chords with the same intervallic structure. Parallel means that each note within the chord rises or falls by the same interval.

In the example to the right, we see a series of quartal chords in parallel motion, in which the intervallic relationship between each consecutive chord member, in this case a minor second, is consistent. Each note in the chord falls by one semitone in each step, from F, B, and E in the first chord to D, G, and C in the last.

See also

References

Notes

  1. ^ Kliewer, Vernon (1975). "Melody: Linear Aspects of Twentieth-Century Music", Aspects of Twentieth-Century Music, p.332 to 333. Wittlich, Gary (ed.). Englewood Cliffs, New Jersey: Prentice-Hall. ISBN 0-13-049346-5.
  2. ^ a b Cope, David (2000). New Directions in Music, p.6. ISBN 1-57766-108-7.
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