17. Constructing the four minors
We established earlier in our first discussion of minor that natural minor was one pattern, but that there were three others. Let us first revisit the natural minor pattern, then explore the other three. We’ll do this not by considering natural minor on its own, but in relation to its parallel major, to see the difference between them.
A major, for example, is built as A B C# D E F# G# A. A natural
minor, on the other hand, is built as A B C D E F G A. Therefore, differences
exist in exactly 3 degrees: degrees 3, 6, and 7. In all three cases, those
degrees are exactly one half-step lower in minor as compared to major.
The minor third is non-negotiable. You must have a minor third, or you don’t
have a minor scale, chord, or key. The other two differences, however, are
flexible. This, therefore, creates four possibilities from the springboard of
natural minor:
·
Change
nothing
·
Raise only the sixth and keep the seventh where
it is
·
Raise only the seventh and keep the sixth where
it is
·
Raise both the sixth and the seventh.
Again, using A natural minor as an example, our first option
is to transform it…. By not transforming it at all. Changing nothing in natural
minor, of course, gets us back natural minor.
Let us then consider the triads this creates:
·
A minor (ACE)
·
B diminished (BDF)
·
C major (CEG)
·
D minor (DFA)
·
E minor (EGB)
·
F major
(FAC)
·
G major (GBD)
Now, let’s move on to the second option—raising the sixth
but not the seventh. First of all, the scale: A B C D E F# (this is the raised
sixth) G A. Pay special attention to what this raised sixth is going to do to
the chords that come out of this option, which we call the Dorian mode (more on
the Greek modes soon).
·
A minor
·
B minor (note now that the F# means this chord
is minor, and not diminished)
·
C major
·
D major (note that the F# means this chord is
now major, and not minor)
·
E minor
·
F# diminished (note that the F# means this chord
is now diminished and not major)
·
G major
We still have a mix of major, minor, and diminished in the
Dorian mode, but for reasons that will soon be explained, we have a IV chord
instead of a iv, which will prove to be very useful.
Next, let’s move to our third option: keeping the sixth lowered, but raising the
seventh. First of all, the scale: A B C D E F G# A. Right away, something
should jump out at you: for the first and only time, because we’re keeping the
sixth but raising the seventh, we have an interval bigger than a whole step in
a scale, which we force to remain a second by calling it an augmented second,
even though one might certainly be tempted to use the enharmonic equivalent
minor third relation which is certainly more intuitive for this distance than
the augmented second—but doing so, of course, would break the rule that every unique
letter name must appear in a diatonic scale once and only once. Keep paying
attention, though, because the weirdness does not end there; in fact, the presence
of the augmented second only causes more weirdness.
The triads now:
·
A minor
·
B diminished
·
C augmented
·
D minor
·
E major
·
F major
·
G-sharp diminished
This scale, in which we lose the IV we had in Dorian, but
gain the all-important V as opposed to the Dorian and natural minor v—again,
the importance of these chords will become very clear in a few articles—exists precisely
to help resolve, pun intended, the harmonic problems I keep deliberately
kicking down the road to deal with later. This scale, which I’ve always thought
of as having a distinctly Middle-Eastern sound, is called “harmonic minor.” Further,
harmonic minor is, because of its altered seventh, one of two minors which has
an augmented chord. Augmented chords, by the way, are written with a superscript
+, like III+.
Finally, we have the most complicated, but, I would say, likely most widely
used, of the four options. Actually, this is a two-for-one deal, since the two
directions of this scale are not the same, and therefore, this scale includes
both possible raised and lowered sixths and both possible
raised and lowered sevenths. Going up, this scale, called melodic minor, raises
both the sixth and the seventh, such that its only difference from major is in
the third degree (melodic minor’s, since it is minor, must be lowered; major’s,
since it is major, must be raised). However, on its descent, melodic minor
reverts both of those changes and is therefore identical to natural
minor. I did not ever bother listing the descending forms of the
other scales because they are, in a sense, “well-behaved”—both sides of the
scale are identical, so that restatement would not have added anything.
Ascending, then, A melodic minor would be A B C D E F# G# A; and descending, A G
F E D C B A.
Ascending, then, we have A minor, B minor, C augmented, D major,
E major, F# diminished, and G# diminished. Descending, however, we have A
minor, G major, F major, E minor, D minor, C major, B diminished, and A minor.
One can, therefore, think of this scale as having nine unique notes and chords,
as opposed to the seven and seven we’ve seen exclusively until now. Melodic
minor, as its name suggests, exists to solve problems of melodic flexibility,
which we will discuss in the very next article.
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