relative major / relative minor scales
The idea of there being a relative
major key to each of the minor keys, and vice versa, is one of the very cool properties
created by the equal temperament
system. So each of the 12 major keys has a relative minor? Yes. Pentatonic color too?
Yep. Any scale? Well ... sorta yep. Anyway, how are the major / minor groups related? Any
guesses? Right, they are related because they contain exactly the same pitches and thus in
music notation, the same key signatures. Really? For sure.
Check out the following idea. Example 1.

Same exact pitches, two different tonalities. How? Well, creating both the major
and minor tonalities from the same group of pitches is done by reshuffling the same
intervalic configuration ( whole steps and half steps ) to create these two distinct and
important colors. Here is a chart comparing the interval
structure of the C major and A natural minor scale. Example 1a.
| intervals |
|
1 |
1 |
1 / 2 |
1 |
1 |
1 |
1 / 2 |
| C major |
C |
D |
E |
F |
G |
A |
B |
C |
| intervals |
|
1 |
1 / 2 |
1 |
1 |
1 / 2 |
1 |
1 |
| A natural minor |
A |
B |
C |
D |
E |
F |
G |
A |
Cool with this? Look familiar? This
ability to create different colors based on reshuffling the intervals with one scale
formula is a key aspect of our theoretical system. Remember your theories on the church modes? Is there a handy way to quickly find
a groups relative major or minor color? Of course, were theorists, we can do anything. The
rule of thumb for finding a major scale's relative minor is simply to locate the 6th scale
degree of the major scale, the pitch of which becomes the root of it's relative minor.
Example 1b.
So, to find the relative minor of C
major, we simply locate the 6th scale degree of the major scale, in this case the pitch A,
and build our minor scale using the exact same group of pitches. Example 1c.
To find the natural minor scale's
relative major, we simply find the 3rd scale degree, C in the above example, and build our
scale using the same pitches. Example 1d.
C
major scale |
C |
D |
E |
F |
G |
A |
B |
C |
Cool? Like so much of the theory of
equal temper, can we apply this concept to all of the 12 major / natural minor groups of
pitches, i.e., we project the same theory from any and all of the 12 pitches of the chromatic scale? Exactly. Perhaps an idea
so very hip and crucially important for the emerging, creative jazz musical artist. Why
jazz? Well, tunes written in the other popular American styles for the most part use just
one key, no modulation of
tonal centers within the piece. Oh well.
As done so often with other musical
resources in this text, we can arrange both of the 12 major and natural minor scales
around the cycle of fifths /
fourths. In this next graphic, we simply pair up major and minor keys and include
their key signatures. Example 2.
With this in mind, lets combine the
two graphics into one, show each of the 12 keys' relative major and minor pairings.
Example 2a.

See the mistake in the graphic above
...? So why is understanding this relationship between relative major and minor keys
potentially so important? Simply because the pairing of tonal environments is commonly found in
the musical literature of what has come before us. In the world of American music and
especially in the jazz style, using multiple key centers in one musical composition is
very common. The reverse is also true, as say in the 12 bar blues form, but the vast majority of
jazz tunes written in either of the structural forms
of 32 bar A / B or A / A / B / A format generally go "somewhere" and "do
something" keywise. Composers choose combinations of tonal centers to best create the perfect
musical environment for their emotional statement. This pairing of keys is nothing new, as
we saw when examining the melody of "Greensleeves",
which dates as early as the 15th century.
Here is a brief
list of standard jazz compositions whose
thematic construction employs the emotional relationships created by pairing the relative
major / relative minor tonal centers within one musical composition. Nearly all of these
tunes are callable at most jazz sessions.
Example 3.
| "Autumn
Leaves" |
"My Favorite
Things" |
| "Blue Bossa" |
"Nicas
Dream" |
| "God Bless the
Child" |
"Round About
Midnight" |
| "Here's That Rainy
Day" |
"Summertime" |
| "My Funny
Valentine" |
"Take Five" |
Most of these titles are contained
within many commercially published real books and callable at jazz jam sessions.
Been "sittin in" much?
With this in mind, lets get back to
the theory of relative keys. Here is a quick reference chart pairing up the 12 major and
natural minor keys including their # of accidentals. We'll use the cycle
of fifths here to organize the chart. Example 3.
| relative
major |
relative
minor |
relative
major |
relative
minor |
| C |
A |
Gb
/ 6 b's |
Eb
/ 6 b's |
| G
/ 1 # |
E
/ 1 # |
Db
/ 5 b's |
Bb
/ 5 b's |
| D
/ 2 #'s |
B
/ 2 #'s |
Ab
/ 4 b's |
F
/ 4 b's |
| A
/ 3 #'s |
F#
/ 3 #'s |
Eb
/ 3 b's |
C
/ 3 b's |
| E
/ 4 #'s |
C#
/ 4 #'s |
Bb
/ 2 b's |
G
/ 2 b's |
| B
/ 5 #'s |
G#
/ 5 #'s |
F
/ 1 b |
D
/ 1 b |
Lets place these keys back on the
cycle of fifths, this time including their key signatures. Example 3a.
|
relative minor |
relative
major |

Here is the sound of pairing the
relative minor and relative major keys from the above charts into an 8 bar phrase. Use the
extended midi file times to jamm along. Example 3b.
| A minor looping with it's relative C major |

| E minor looping with it's relative G major |

| B minor looping with it's relative D major |

| F# minor looping with it's relative A major |

| C# minor looping with it's relative E major |

| G# minor looping with it's relative B major |

| Eb minor looping with it's relative Gb major |

| Bb minor looping with it's relative Db major |

| F minor looping with it's relative Ab major |

| C minor looping with it's relative Eb major |

| G minor looping with it's relative Bb major |


Like the idea? Possible melodic
shape for scale studies? The range of
pitches is oftentimes pretty extreme, the idea perhaps is to simply get as many as you can
and look to expand if necessary for your music.
| Where
to next? |
| review |
new
ideas |
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"Knowledge speaks, but
wisdom listens." Jimi Hendrix