Ok thx alot bandcoach but is there a "recipie" to chords like that?? Major,minor,9ths,7th. a specific scale?
No recipe as such, as in a lot of cases the formulae won't work:
In the example above,
We start out in A major but in the second chord we modulate to A natural minor by the time we reach the E7 chord, we have modulated again to the A harmonic minor and we then reverse our modulation sequence.
If we strip out the passing chords (every other chord) the progression is as follows:
A-F-E[sup]7[/sup]-
If we were to continue this progression so that each chord V[sup]7[/sup] becomes a new chord I, we might run the following
A-F-E[sup]7[/sup]-C-B[sup]7[/sup]-G-F[sup]#7[/sup]-D-C[sup]#7[/sup]-A-G[sup]#7[/sup]-E-D[sup]#7[/sup]-B-A[sup]#7[/sup]-F[sup]#[/sup]-F[sup]7[/sup]-Db-C[sup]7[/sup]-A[sup]b[/sup]-G[sup]7[/sup]-E[sup]b[/sup]-D-B[sup]b7[/sup]-A-F-
and so on.
add in passing chords of your choice to heighten the feeling of winning
in the case given we started as
A-(G)-F-(Dm)-E[sup]7[/sup]-
so we might continue as
A-(G)-F-(Dm)-E[sup]7[/sup]-(Dm)-C-(Am)-B[sup]7[/sup]-(Am)-G-(Em)-F[sup]#7[/sup]-(Em)-D-(Bm)-C[sup]#7[/sup]-(Bm)-A-(F[sup]#[/sup]m)-G[sup]#7[/sup]-(F[sup]#[/sup]m)-E-(C[sup]#[/sup]m)-D[sup]#7[/sup]-(C[sup]#[/sup]m)-
B-(G[sup]#[/sup]m)-A[sup]#7[/sup]-(G[sup]#[/sup]m)-F[sup]#[/sup]-(E[sup]b[/sup]m)-F[sup]7[/sup]-(E[sup]b[/sup]m)-D[sup]b[/sup]-(B[sup]b[/sup]m)-C[sup]7[/sup]-(B[sup]b[/sup]m)-A[sup]b[/sup]-(Fm)-G[sup]7[/sup]-(Fm)-E[sup]b[/sup]-(Cm)-D-(Cm)-B[sup]b7[/sup]-(Gm)-A-
and so on.
What we begin to see in ths example is that the minor chords resolve to two different chords along this progression, e.g.
Dm | E[sup]7[/sup] | Dm | C | | | Am | B[sup]7[/sup] | Am | G | | | Em | F[sup]#7[/sup] | Em | D | | | Bm | C[sup]#7[/sup] | Bm | A |
a:iv | V[sup]7[/sup] | C:ii | I | | | e:iv | V[sup]7[/sup] | G:ii | I | | | b:iv | V[sup]7[/sup] | D:ii | I | | | f[sup]#[/sup]:iv | V[sup]7[/sup] | A:ii | I |
From this we can suggest that we move between the relative minor and major in each group of four chords, A minor to C major, E minor to G major, B minor to D major and F[sup]#[/sup] minor to A major
alternatively we could have:
A-(G)-F-(Dm)-E[sup]7[/sup]-(D)-C-(Am)-B[sup]7[/sup]-(A)-G-(Em)-F[sup]#7[/sup]-(E)-D-(Bm)-C[sup]#7[/sup]-(B)-A-(F[sup]#[/sup]m)-G[sup]#7[/sup]-(F[sup]#[/sup])-E-(C[sup]#[/sup]m)-D[sup]#7[/sup]-(C[sup]#[/sup])-
B-(G[sup]#[/sup]m)-A[sup]#7[/sup]-(G[sup]#[/sup])-F[sup]#[/sup]-(E[sup]b[/sup]m)-F[sup]7[/sup]-(E[sup]b[/sup])-D[sup]b[/sup]-(B[sup]b[/sup]m)-C[sup]7[/sup]-(B[sup]b[/sup])-A[sup]b[/sup]-(Fm)-G[sup]7[/sup]-(F)-E[sup]b[/sup]-(Cm)-D-(C)-B[sup]b7[/sup]-(Gm)-A-
note that this time we use the Major version of the passing chord on the second appearance of each naming note, e.g. F-(Dm)-E[sup]7[/sup]-(D)
Dm | E[sup]7[/sup] | D | C | | | Am | B[sup]7[/sup] | A | G | | | Em | F[sup]#7[/sup] | E | D | | | Bm | C[sup]#7[/sup] | B | A |
a:iv | V[sup]7[/sup] | IV | [sup]b[/sup]III | | | e:iv | V[sup]7[/sup] | IV | [sup]b[/sup]III | | | b:iv | V[sup]7[/sup] | IV | [sup]b[/sup]III | | | f[sup]#[/sup]:iv | V[sup]7[/sup] | IV | [sup]b[/sup]III |
the choices are many and hard to enumerate as different chord choices at one level will affect available chord choices at another level.