Secondary leading-tone chord

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Secondary leading-tone chord: viio7/V - V in C major About this sound Play . This may also be considered an altered IV7 (FACE becomes FACE).[1]
Progression with added diminished seventh chords, creating momentum between two chords a major second apart.[2] About this sound Play 
Chord progression (without added diminished seventh chords).[2] About this sound Play 
Example from "Easy Living".[2] About this sound Play 

In music theory, a secondary leading-tone chord or secondary diminished seventh, as in seventh scale degree[3] or leading-tone, is a secondary chord but rather than being a dominant it is a leading-tone seventh chord or triad, which are similar in function to dominant chords. Also similar to secondary dominant chords they are altered chords.[1] In contrast to secondary dominant chords they do not move in circle progressions but rather resolve up by half step.[4] Fully diminished seventh chords are more common than half-diminished seventh chords[1] and one may also find diminished triads [without sevenths].[3]

Secondary leading-tone chords may resolve to either a major or minor diatonic triad:[1][4]

In major keys: ii, iii, IV, V, vi
In minor keys: III, iv, V, VI

For example viiø7/V or viio7/iv. Especially in four-part writing, the seventh should resolve downwards by step and if possible the lower tritone should resolve appropriately, inwards if a diminished fifth and outwards if an augmented fourth.[5]

In harmonic analysis secondary sevenths are expressed in the following format:

where x = the correct inversion symbol [figured bass, and y = the root of the chord of resolution as a Roman numeral.[3]


  1. ^ a b c d Benward & Saker (2003). Music: In Theory and Practice, Vol. I, p.270. ISBN 978-0-07-294262-0.
  2. ^ a b c Richard Lawn, Jeffrey L. Hellmer (1996). Jazz: Theory and Practice, p.97-98. ISBN 978-0-88284-722-1.
  3. ^ a b c Blatter, Alfred (2007). Revisiting Music Theory: A Guide to the Practice, p.132. ISBN 0-415-97440-2.
  4. ^ a b Benward & Saker (2003), p.271
  5. ^ Benward & Saker (2003), p.272