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Showing posts with label 373. FULL CHROMATIC TONALITY THROUGH THE TRIPLE TONALITY OF A TRIAD 3 RELATIVE (IN MELODIC RELATION) DIATONIC SCALES 6 major 1 major 3 major OR OF THE CYCLE OF 7 CHORDS IN THE WHEEL BY 4THS. Show all posts
Showing posts with label 373. FULL CHROMATIC TONALITY THROUGH THE TRIPLE TONALITY OF A TRIAD 3 RELATIVE (IN MELODIC RELATION) DIATONIC SCALES 6 major 1 major 3 major OR OF THE CYCLE OF 7 CHORDS IN THE WHEEL BY 4THS. Show all posts

Sunday, June 6, 2021

373. FULL CHROMATIC TONALITY THROUGH THE TRIPLE TONALITY OF A TRIAD 3 RELATIVE (IN MELODIC RELATION) DIATONIC SCALES 6 major 1 major 3 major OR OF THE CYCLE OF 7 CHORDS IN THE WHEEL BY 4THS.

 As it is known in a diatonic scale there are 3 triads of chords

1) The triad of majors 1M-4M-5M

2) The  triad of minors  3m-6m-2m

3) The minors-diminished  triad  7d-3m-6m


By converting the latter 2 triads to majors we have  the 


2b) 3M-6M-2M which is also the triad of majors of 6 major


3b) 7M-3M-6M which is also the triad of majors of 3 major


By doing so we get also all the 5 chromatic notes relative to the original 1 major diatonic scale in other words the 1# , 2# 4#, 5#  except the  6# . But the 6#=7b can also be obtained by the  1M7  thus an  full chromatic tonality.

The final sequence of major chords set in the wheel by 4ths (or 5ths) is

7M7->3M7->6M7->2M7->5M7->1M7->4M7

THUS THE VERY WELL KNOWN CYCLE OF 7 CHORDS IN THE WHEEL BY 4THS!

A gradual covering of all these 7 chords can be so that at each of the 3 stages we always have one triad of majors and 2 triads of minors or diminsihed!

For example

1st phase [from 1 major scale]

(1M -4M-5M),  (3m-6m-2m),  (7d-3m-6m)

2nd phase [from 6 major scale)

(1m -4m-5m), (3m-6m-2m)  (7M7-3M-6M)

3rd phase [from 3 major scale]

(1m -4m-5m),  (3M7-6M7-2M7),  (7d-3m-6m)


Finally if we want to correspond simple patterns of harmony with simple patterns of melody then

1) Threechords in other words 3 consecutive notes subscales correspond to triads of chords that have distance of roots an interval of 2nd. And there are so many such 3-scales as are the notes of each chord. Furthermore threechords  occur externally as linking bridges  to consecutive  chords of the chord progression, when the chord progression have roots that have a distance an interval of 3rd. 

2) 5-chords in other words 5 consecutive notes subscales with total length an interval of 5th  occur internally to each chord of the chord progression

3) tetra-chords in other words 4 consecutive notes subscales with total length an interval of 4th occur externally as linking bridges  to consecutive  chords of the chord progression, when the chord progression is an arc of the wheel by 4ths or more generally the roots of the consecutive chords differ by an interval at most of 4th. This explains why when improvising over a diatonic scale and a chord progression by chords of it, each time the chord changes, it is at most within a tetrachord that contains the last "staying"  note (melodic center)  of the last chord that we find the next "staying" note (melodic center) of the next chord.