Name that chord!
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- KVRian
- 1243 posts since 24 Oct, 2003 from Maine
This has been bugging me for a bit.
F#, A, C, Eb, G#
It transitions really nicely into Cmajor.
At first glace it looks like dim7(add 9) or something like that, but most theory sources seem to insist the ninth of a dim7 is the root (eg F# in this case), and therefore doesn't technically exist as it's own tone. So that makes the G# a ##9, or b10 or something. The F# is definitely the bass note.
Can any theory experts or people with a big book 'O chords give me a name for this?
F#, A, C, Eb, G#
It transitions really nicely into Cmajor.
At first glace it looks like dim7(add 9) or something like that, but most theory sources seem to insist the ninth of a dim7 is the root (eg F# in this case), and therefore doesn't technically exist as it's own tone. So that makes the G# a ##9, or b10 or something. The F# is definitely the bass note.
Can any theory experts or people with a big book 'O chords give me a name for this?
♫♪♫♫♪♫
- "The" Jazz
- 4620 posts since 18 Aug, 2004 from California, United States
Yes, it is a dim7(add 9), especially if you're certain the F# is the bass note. There is no such rule that the ninth of a dim7 is the root.
It's very simple: the dim7(add 9) chord is made of tones from its scale, just as all chords are. The dim7(add 9) chord comes from the whole-half scale, which in the context of the F#dim7(add 9) would be: F#, G#, A, B, C, D, Eb, F
This is nothing unusual that you describe.
It's very simple: the dim7(add 9) chord is made of tones from its scale, just as all chords are. The dim7(add 9) chord comes from the whole-half scale, which in the context of the F#dim7(add 9) would be: F#, G#, A, B, C, D, Eb, F
This is nothing unusual that you describe.
Greg Schlaepfer
Orange Tree Samples
Ultra-realistic sample libraries for Kontakt
Orange Tree Samples
Ultra-realistic sample libraries for Kontakt
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- KVRAF
- 6519 posts since 13 Mar, 2002 from UK
- KVRAF
- 5703 posts since 8 Dec, 2004 from The Twin Cities
Especially when they are internally symmetrical, and therefore, strictly speaking, atonal.nuffink wrote:The numbering system gets a bit sketchy when you try to apply it to 8 note scales.3*s wrote:Thanks greg.
One thing though, the G# seems to be the 10th note of the whole diminished scale, so wouldn't it be dim7(add 10)?
A much better way of discussing such chords can be found here, though how they fit into diatonic tonalities is a tricky (and neglected) subject. For example, the chord in question, which sounds so good transitioning to c major, is in fact in a different transposition of the diminished scale: {b, c, d, d#, f, f#, g#, a, b} than c major is : {c, c#, d#, e, f#, g, a, a#, c}, so go figure.
In other words, unless you want to write a book (which will have about 3 readers if you're lucky), don't worry about the names.
Debussy didn't.
- "The" Jazz
- 4620 posts since 18 Aug, 2004 from California, United States
You have a good point, but chord-wise it is referred to as the 9th.3*s wrote:Thanks greg.
One thing though, the G# seems to be the 10th note of the whole diminished scale, so wouldn't it be dim7(add 10)?
The sequence of the chord goes like this:
F# (root), A (3rd), C (5th), Eb (7th), G# (9th), B (11th)... and that's as far as I've seen people play on a dim7 chord.
Chord numerals sort of assume you're using a 7 note scale.
- "The" Jazz
- 4620 posts since 18 Aug, 2004 from California, United States
Reminds me, a while back I wrote a Bach-style invention using only notes from the G half-whole scale... that was fun to write, especially trying to make it's diminished-ness unapparent. 
Greg Schlaepfer
Orange Tree Samples
Ultra-realistic sample libraries for Kontakt
Orange Tree Samples
Ultra-realistic sample libraries for Kontakt

