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"Modes
Revisited, and Revised"
I thought Id
expand a bit on my earlier discussions of major scale modes and push into
some new territory. The material in this article assumes you know something
about the modes; if these concepts are unfamiliar to you, refer to "Inside
Major Scale Modes," Parts I and II, in the Inside Music Archive.
The major scale is made of a series of whole-steps and half-steps, arranged
in a specific order: W-W-H-W-W-W-H (W = whole-step, H = half-step). The
modes of the major scale all use this order as well, but mode each begins
in a different place in the series. We can say, then, that the building
blocks of these scales are major and minor seconds (a whole-step is a
major second, a half-step is a minor second).
The building blocks of chords are thirds. By that, I mean that you can
think of a chord as a stack of major and minor thirds. For example, CMaj7
is C, E, G, and B, which form the following thirds: C to E is a major
third, E to G is a minor third, and G to B is a major third. A shorthand
way to remember these is major, minor, major. All Maj7 chords
are built the same way. For example, a GMaj7 is also made of thirds that
are major, minor, major: G to B is major, B to D is minor,
and D to F-sharp is major.
Other types of chords use a different combination of thirds. For example,
C7 is C, E, G, and B-flat. Here, the thirds are major, minor, minor:
C to E, E to G, G to B-flat. All 7 chords follow this formula.
Here are the third formulas for the four most common seventh
chords:
Maj7: maj, min, maj
min7: min, maj, min
dom7: maj, min, min
min7flat5: min, min, maj
As we saw earlier, scales are made of major and minor seconds. If you
combine seconds together, you get thirds. Wherever theres a W-W
combination in a scale, thats a major third; where you see a W-H
or a H-W, thats a minor third. In the minor third, notice that it
doesnt matter whether the half-step or the whole-step comes first.
All that matters is that the total span is one and a half steps. This
means that if youre playing a scale over a chord that has a minor
third in it, you have a choice of whether to play a H-W or a W-H to fill
in the minor third with your scale.
For example, over a CMaj7, the minor third in the middle is between E
and G. You can fill in that third with an F-natural (forming
a C Ionian scale), or an F-sharp (forming a C Lydian scale). For a Cmin7,
you have more choices, because there are two minor thirds in the chord:
C to E-flat, and G to B-flat. You can fill in the upper third with an
A-natural (forming a C Dorian scale), or an A-flat (forming a C Aeolian,
or natural minor, scale). In the lower third, you can play a D-natural
(which is included in both the Dorian and Aeolian scales mentioned above),
or a D-flat (which appears in the C Phrygian scale).
Lets look now at the dom7 chord. The only diatonic mode that works
with dom7 is the Mixolydian mode (like a major scale, but with a minor
7th). However, if we apply the principle of filling in minor
thirds in creative ways, we can come up with some interesting scale possibilities
that fall outside the diatonic modal system.
Notice that dom7 chords have two minor thirds. For example, in C7, the
two minor thirds are E to G, and G to B-flat. Normally, the lower third
is filled with a H-W combination (producing, in this case, F-natural),
and the higher with a W-H (or, in this case, A-natural). However, we can
flip these around. We can change the F to an F-sharp if we wish, giving
us this scale: C, D, E, F-sharp, G, A, B-flat. Try playing this scale
on your instrument. Sounds cool, no? Change the F-sharp back to F-natural,
and now change the A to an A-flat and play the scale again. A very different
sound.
As I said, these alterations dont fall within any of the usual major
scale modes. They are closely related to the modes, but they have been
revised to become entirely new scales. Yet they work perfectly
well over the C7 chord. Why? Because these scales both contain all the
chord tones (C, E, G, B-flat), and move in the step-wise motion that were
used to in diatonic scales. You have similar flexibility when playing
over min7flat5 chords; see if you can figure out those combinations on
your own.
If we bend the rules even further, we come with some wilder, yet still
entirely logical scale-chord relationships. Weve played around with
the two minor thirds in our C7 chord; now, lets look at the major
third at the bottom, between C and E. A major third is made of two whole-steps,
but we dont have to divide it into two equal pieces. We can also
fill in that major third like this: H-W-H. This means we can
play a scale over our C7 that goes like this: C, D-flat, E-flat, E, etc.
If we combine these new tones with the F-sharp we used earlier, we get
a very interesting scale indeed: C, D-flat, E-flat, E, F-sharp, G, A,
B-flat, C. Play that on your instrument. Groovy, no?
This scale sounds much more exotic than our earlier revisions, because
it has so many half-steps, because it has eight tones instead of seven,
and because it is, in fact, completely symmetrical: its just a series
of alternating half-steps and whole-steps. This is one form of what is
called a diminished scale (which works, not surprisingly,
very well over diminished chords). Because of its symmetry, it creates
the impression that there is no true tonic or tonal center, and can be
a very powerful addition to ones improvisational toolkit, both for
melodic lines and chord voicings.
By the way, my decision to illustrate these scale revisions using a dom7
chord is not an arbitrary one. As it turns out, such alterations are quite
common with dom7 chords (often with corresponding altered extensions in
the chord itself) because theyre often used to transition between
chords and between keys, making them prime candidates for increasing the
dissonance and tension to set up a subsequent resolution.
The topic of scales beyond the usual modes is rich and deep, and I encourage
you to read and experiment further on your own. They can add a lot of
spice and interest to your music. Enjoy!
©
Copyright 2002 by Richard Middleton.
All rights reserved.
First published in Victory Review, December, 2002.
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