Kite Guitar: Difference between revisions

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Relative and Absolute Tab: added a sentence about the EDOtuner
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Sixth chords: added the high-3-5 voicing
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=== Sixth chords ===
=== Sixth chords ===
Sixth chords are hard to voice. A close voicing in root position is generally impossible, because the 6th occurs on the same string as the 5th. One solution is to play a riff that alternates between the 5th and the 6th. Another is to omit the 5th, but then the chord can be mistaken for a triad in 1st inversion. Another voicing is the low-6 aka 3rd inversion (6 R 3 5). But this is the same as the close voicing of the corresponding 7th chord, and again the chord can be mistaken. A good non-ambiguous voicing is low-5 (5 R 3 6), but it can be a difficult stretch. Also the 9th from the 5th to the 6th is usually not a plain 9th, and can be dissonant. Other possibilities are high-3-5 (R 6 3 5), high-3-6 (R 5 3 6), high-5 (R 3 6 8 5) and high-6 (R 3 5 8 6).
Sixth chords are hard to voice. A close voicing in root position is generally impossible, because the 6th occurs on the same string as the 5th. One solution is to play a riff that alternates between the 5th and the 6th. Another is to omit the 5th, but then the chord can be mistaken for a triad in 1st inversion. Another voicing is the low-6 aka 3rd inversion (6 R 3 5). But this is the same as the close voicing of the corresponding 7th chord, and again the chord can be mistaken. A non-ambiguous voicing is low-5 (5 R 3 6), but it can be a difficult stretch. Also the 9th from the 5th to the 6th is usually not a plain 9th, and can be dissonant. A very good open voicing is high-3-5 (R 6 3 5). However, this voicing is only possible on a 6-string when the root can be played on the lowest string. Other possibilities are high-3-6 (R 5 3 6), high-5 (R 3 6 8 5) and high-6 (R 3 5 8 6).


The up-6 chord is particularly dissonant, unless voiced as its homonym, the vm7 chord.
The up-6 chord is particularly dissonant, unless voiced as its homonym, the vm7 chord.
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Adding a major 9th (ratio 9/4) to any of these chords will make a wolf 4th with the 6th. A 9th that is a P4 above the 6th (^M9 or vM9) will clash with the 5th, but can be added if the 5th is omitted. The chord becomes ambiguous. C^6,^9no5 is the same as ^Dv9no3. Cv6,v9no5 is vD^9no3. C^m6,^9no5 and Cvm6,v9no5 both have an awkward interval from the 3rd up to the 9th: a M7 = 40/21, odd-limit 21.
Adding a major 9th (ratio 9/4) to any of these chords will make a wolf 4th with the 6th. A 9th that is a P4 above the 6th (^M9 or vM9) will clash with the 5th, but can be added if the 5th is omitted. The chord becomes ambiguous. C^6,^9no5 is the same as ^Dv9no3. Cv6,v9no5 is vD^9no3. C^m6,^9no5 and Cvm6,v9no5 both have an awkward interval from the 3rd up to the 9th: a M7 = 40/21, odd-limit 21.


Adding an 11th (ratio 8/3) to either the ^m6 or the vm6 chord won't increase the odd limit above 9. But a Cvm6,11 chord is the same as an Fv9 chord, and every easy fingering puts the F in the bass, so it's hardly a distinct chord. Adding an 11th to a Cv6 chord makes Cv6,11, which is an FvM9 chord. Again, every easy fingering has F in the bass, and Cv6,11 isn't a distinct chord.
Adding an 11th (ratio 8/3) to either the ^m6 or the vm6 chord won't increase the odd limit above 9. But a Cvm6,11 chord is the same as an Fv9 chord, and every easy fingering puts the F in the bass, so it's hardly a distinct chord. Adding an 11th to a Cv6 chord makes Cv6,11, which is an FvM9 chord. Again, every easy fingering has F in the bass, and Cv6,11 isn't a distinct chord. Adding an 11th to a ^M6 chord raises the odd limit to 27. Thus adding an 11th only works well with the ^m6 chord.
{| class="wikitable"
{| class="wikitable"
!chord type
!chord type
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|1 3 2 4
|1 3 2 4
|1 3 1 4
|1 3 1 4
|-
|'''<u>high-3-5 voicing</u> R (4) 6 3 5'''
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|
|
|
|-
|frets
|4 . 7 . 6 4
|4 . 6 . 5 4
|4 (6) 7 . 4 4
|4 . 6 . 3 4
|-
|suggested fingerings
|1 . 4 . 3 2
2 . 4 . 3 1
1 . 4 . 3 1
|1 . 4 . 3 2
1 . 3 . 2 1
1 1 3 . 2 1
|1 (3) 4 . 1 1
1 . 4 3 1 1
|2 . 4 . 1 3
3 . 4 . 1 2
|}
|}


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== Translating 12-edo Songs to 41-edo ==
== Translating 12-edo Songs to 41-edo ==
Obviously, the Kite Guitar can do much more than simply play conventional music. But a good starting place is to take what you know and find it on the Kite Guitar. Translating 12-edo music is sometimes problematic but never impossible. Quite often the translated version sounds better, because it's so well tuned.
Obviously, the Kite Guitar can do much more than simply play conventional music. But a good starting place is to take what you know and find it on the Kite Guitar. Translating 12-edo music is sometimes problematic but never impossible.  


One way to translate a conventional song is to first translate it to 7-limit JI, perhaps visualizing it on a lattice, keeping in mind that 41-edo tempers out the [[32805/32768|Layo]], [[225/224|Ruyoyo]] and [[5120/5103|Saruyo]] minicommas. Then translate the JI to 41edo. Another way is to use the spiral charts in the previous section.
One way to translate a conventional song is to first translate it to 7-limit JI, perhaps visualizing it on a lattice, keeping in mind that 41-edo tempers out the [[32805/32768|Layo]], [[225/224|Ruyoyo]] and [[5120/5103|Saruyo]] minicommas. Then translate the JI to 41edo. Another way is to use the spiral charts in the previous section.