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Tunings
(From Daniel Schell's book : "MySpace")
The number of different tunings in usage today has increased and offers
to the player many solutions adapted to his style. In order to describe
fully a tuning you have to consider the following elements :
1. The tuning is said to be uniform in fourths (or fifths) if the interval
between the strings is only fourths (or fifths). Sometimes the tuning
is not uniform, like on the Spanish or the Crafty guitar.
2. The tiptar has one or two playing regions. The guitar has only one
region.
3. If it has two regions : Tuning of the melody
side or of the bass side.
4.
"
: The hands are crossed or uncrossed on the board.
5.
"
: The hands play parallel or mirrored.
In order to describe a tuning we shall use a « word » : the
tuning word. The first example we shall give is « 1<5_mel_4ths_RH
// 5_bass_5ths_LH > 10 » seen from the player.
To read this « tuning word », you have first to think that
you see your tap-guitar from behind, that is as you actually play it. This
is the reason why I write « seen from the player ». In full
words this would mean : 5 melody strings, tuned in 4ths ascending towards
the left situated string#1, played with the Right Hand/ AND / 5 bass strings
ascending in fifths towards the right situated string #10, played with
the Left Hand.
The first figure you see is a 1. This is the number of the string
#1, exactly as on the classical guitar.
After that you see 5_Mel_4ths_RH, which means 5 melody
strings in fourths played by the Right Hand. The sign 1< , means that
that the 5 melody strings in fourths ascend towards the left in direction
of string # 1.
The other side reads as 5 bass strings tuned in fifths, played by the
Left Hand, and the sign >10 means ascending towards the right situated
string #10.
- This type of board has only one playing region, like on the classical
guitar.
- Strings ascend usually to the left of the player.
- Both hands play on the same region.
- The board is divided into two regions. (or the tiptar has two necks).
- Each region is either in fourths or in fifths.
- One hand plays one region, but that is not a rule.
Table 1-1 The four arrangements of a two regions
board
|
bass |
melody |
|
fourths |
fourths |
|
fourths |
fifths |
|
fifths |
fourths |
|
fifths |
fifths |
If we account for separate bass and melody tuning, we find four possible tuning super-families (see). One can see that the two families fifths-fifths and fourths-fourths are reflective, in other words, both sides require identical hand motions. On the other hand, the fifths-fourths and fourths-fifths tunings are not reflective: both sides require different hand motion.
Suppose you see your board from behind, as seen from the player. If you play with your right hand on the left side of the board, and your left hand on the right side, then you play « crossed hands ». You are in the family « 1_RH // LH_10 ». On the contrary, if you play with each hand on their respective sides then you play « uncrossed hands » and belong to the family « 1_LH // RH_10 ».
Figure 1-1 On the left, the playing
with crossed hands. On the right, playing with uncrossed hands. Advantage
of this last position : The hands do not interfere with each other in their
vertical movements. (Drawing by Paul Catteau)
Our hands show symmetry, they are 'mirrored' . Suppose you wish to play
a given pattern with both hands, say C-F-G-c from FIGURE 1-2. What is the
natural way to play it? The 'mirrored' option, says that the patterns should
be mirrored like the hands. In other words, the tuning should be mirrored.
The author of the present book believes in this option. This is the
'accordion' effect: When you play an identical pattern on both sides,
your hands go both in mirrored directions.
If you come from the guitar world, and wish to play two times guitar.
Then you believe in the 'parallel' playing. The 'parallel' option says
that the patterns should be parallel unlike the hands. This is the
'piano' effect: When you play an identical pattern on both
sides, your hands go both in parallel directions.
You want one region playing.
You wish to tap on an ordinary guitar ?1.2.1
You wish to extend the possibilities of the guitar to 8-str-? 1.2.2.1
You are a Crafty fan, and you do not wish to play the classical lines-?
1.2.2.2
You wish to read music with both hands and be able to play bass lines:
you don't know which bass
to choose?
You play mostly chords, you like the sound of open fifths in your accompaniment
Fifths-fourths, crossed hands?1.3.2.2
Fifths-fourths, uncrossed hands?1.3.3
Choose a tuning with the bass in fourths?
You are attached to your old guitar habits and want a melody upon it:
You like the idea of parallel uncrossed hands?1.3.1.5.1
You like the idea of parallel crossed hands?1.3.1.5.2
You like the idea of mirrored uncrossed hands?(bass
in middle)1.3.1.3
You have no special guitar habits (Hell with these old habits!):
You like the idea of mirrored uncrossed hands
(bass on sides)?1.3.1.2
You are an ex-Chapman tuning player AND:
You wish to go for uncrossed fourths-fourths: ?1.3.1.2
Not much time, a quick try to crossed fourths-fourths: ?1.3.1.4
You wish to play two-regions 'crafty' like:
Pure crafty? 1.5.1.1
'Best of both worlds' ?1.5.2
|
Table 1-2 tuning word for the various one-region tunings |
|
|
Type |
Tuning Word,
|
|
Bass 4 str. |
#1<4,4,4,4<#4 |
|
Spanish Guitar |
#1<4,3,4,4,4,4<#6 |
|
Guitar in fourths |
#1<6x(4)<#6 |
|
8 strings in fourths |
#1<8x(4)<#8 |
|
8 strings Crafty |
#1<2,3,5,5,5,5,5,5<#8 |
A recent example is the Spanish Jesus Aunion. He plays a normal
instrument , but detuned a second lower . The action is reasonably low.
His technique involves tapping mixed with various techniques as cutting
on open strings, tap chords, strumming, rasgueado, slapping. The sound
is overall very 'open' and resonant and the playing involves rhythm and
dynamics. Consult also the discography of the works of the Belgian guitar
player Pierre Driesmans and the French Serge Pesce, who have both introduced
interesting guitar techniques.
|
Table 1-3: Jesus Aunion's Spanish guitar tuning |
||||||
|
String Nbr |
6 |
5 |
4 |
3 |
2 |
1 |
|
Open Pitch |
D1 |
G1 |
C2 |
F2 |
A2 |
D3 |
|
Gauges |
.054 |
.036 |
.026 |
.017 |
.013 |
.010 |
String number seen from the audience
Similarly, there has been attempts to include tapping on the ordinary
bass guitar. Olivier Verschueren has presented recently (2000) compositions
including tapping, mixed with effects.
Surprisingly, there has been relatively few attempts to play on ordinary
guitars tuned all in fourths. This seems to be the domain of dedicated
'tiptar' players.
These are dedicated instruments, specifically built for tapping. Players of this type of instrument use the alternating-two-hands-on-one side method rather than the separate hands per side, in usage on the 2-regions tiptars. Frank Jolliffe says " It should be noted that players of the 8-string touchstyle guitars incorporate both crossed and uncrossed hand positions as well as something I call the "linear hands". This position has the hands moving in a leapfrogging fashion, over the top of one another, along the same or adjacent strings, while going up and down the fretboard. " In "Touchstyle Quarterly" Vol 5, Number 2, April 1999. Notice that this type of linear playing can also be used on each or both regions of a two-region instrument.
There are mostly two types of tuning: In fourths or in Crafty fifths.
The 8-str. tap-guitar can be tuned all in fourths and in one region. The
tuning word is simply " 1<8_4ths<8" seen from the player. Some manufacturers
consider that the tuning in B is the standard. Recently, Paul Mimlitsch
and Ray Ashley have chosen to tune from low Eb (1999).
.
|
Table 1-4 The 8-str. all in fourths tuned first from low B-1, second from Eb0 |
||||||||
|
String |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Pitch (open) |
B-1 |
E0 |
A0 |
D1 |
G1 |
C2 |
F2 |
Bb2 |
|
Gauge |
.106/.125 |
.100 |
.080 |
.060 |
.040 |
.025 |
.016 |
.011 |
|
Pitch (open) |
Eb0 |
Ab0 |
Db1 |
Gb1 |
B1 |
E2 |
A2 |
D3 |
|
Gauge |
.100 |
.080 |
.060 |
.040 |
.025 |
.016 |
.011 |
.009 |
Some players play a fifths tuning variant, that reflects their experience
as "Crafty" guitarists. For the melody strings they adopted a tuning derived
from Robert Fripp´s "New Standard Tuning" ,On this instrument, 6
strings are in fifths. On the top of that add a third then a second. This
tuning, which is not uniform, is used amongst others by Markus Reuter
and Kuno Wagner. The strings are tuned as follows
|
Table 1-5 The 8-str Crafty tuning, with 6 fifths, one third, then a second. |
||||||||
|
string |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
notes (open) |
Bb-1 |
F0 |
C1 |
G1 |
D2 |
A2 |
C3 |
D3 |
|
String diam. |
.100/.105 |
.080 |
.060 |
.040 |
.020/.016 |
.012 |
.011 |
.010/.009 |
This section covers the tapping boards divided into two regions. Usually the total number of strings ranges from 10 to 14. The regions are mainly tuned in fourths-fourths, fifths-fourths or fifths-fifths.
The simple idea behind 4-4 tunings is that identical patterns are played
identically on both sides (see FIGURE 1-2). The 4-4 tunings can be divided
into mirrored or parallel. Suppose that we take a mirrored tuning, then
in order to represent the invariant motif C-F-G-c on the bass side, we
simply need to take the sign C-F-G-c of the melody side and to mirror it
symmetrically. The bass playing is simply the mirroring of the melody
playing.
FIGURE 1-2 Symmetry between left and right
hand: The melody space, in fourths, is represented on the right; the bass,
also in fourths, on the left.
As they are symmetrical, the signs C-F-G-c
reflect each other, and so does the playing. The hands and the motives
show the same symmetry.
Tuning word: «1>6_bass_4ths_LH // 6_mel_4ths_RH <12 »
seen from the player.
In this tuning, basses are on the side of the board, while trebles
are in the middle. You play ascending scales by bringing hands closer to
each other. Advantage of the trebles grouped in the middle: You can
see clearly the melodic notes and the higher extensions of the harmony.
Other advantage: For those who, like me, have started to play along
Chapman « Free Hands » method, and have done so for a few years,
it would be too late to adopt the Daiss tuning, because that would involve
a change of all their mental mechanisms. For instance to play an ascending
scale in the melody, they move their right hand to their left side. Wolfgang
does it by moving his right hand towards his right side. That is quite
something to modify if you have been practising for years. Those might
better adopt this tuning that I play now, and which was suggested to me
by Wolfgang Daiss .
One is getting easily used to the bass strings on the side This
has the advantage that the high strings of both sides are grouped in the
centre of the board and therefore very visible. It is for instance very
convenient for players who like to find sophisticated harmonies. Your instrument
should allow for some space on the side of the bass string.
|
Table 1-6 The 12-strings mirrored 4th /4th uncrossed hands. Two types of gauges are given, normal and heavy |
||||||||||||
|
string: |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bass/Melody |
B6 |
B5 |
MB4 |
MB3 |
M2 |
M1 |
B1 |
B2 |
B3 |
B4 |
B5 |
B6 |
|
row 9: |
A1 |
D2 |
G2 |
C3 |
F3 |
Bb3 |
Bb2 |
F2 |
C2 |
G1 |
D1 |
A0 |
|
open (row 0) |
C1 |
F1 |
Bb1 |
Eb2 |
Ab2 |
Db3 |
Db2 |
Ab1 |
Eb1 |
Bb0 |
F0 |
C0 |
|
Gauge " normal |
.034 |
.025 |
.016 |
.012 |
.009 |
.008 |
.013 |
.022 |
.028 |
.044 |
.065 |
.092 |
|
Diameter: mm |
.87 |
.64 |
.41 |
.31 |
.23 |
.20 |
.33 |
.55 |
.71 |
1.12 |
1.66 |
2.34 |
|
Gauge " heavy |
.038 |
.026 |
.018 |
.014 |
.011 |
.009 |
.016 |
.028 |
.032 |
.048 |
.080 |
.110 |
|
Diam mm |
.97 |
.66 |
.46 |
.36 |
..28 |
.23 |
.41 |
.71 |
.81 |
1.22 |
2.03 |
2.80 |

Around 1990, Wolfgang Daiss, came on with what might be the best guitar-reader
approach. A mirrored version of the Daiss tuning, represented on Figure
1-4, looks like «1< 6_bass_4ths_LH // 6_mel_4ths_RH > 12 »
seen from the player. Daiss has always been a professional guitar and lute
player. He has to work in ensemble, under the direction of a chef, where
a heavy demand is made on the reading ability. He has to change frequently
from instrument and has to keep some constants whatever the instrument
he plays. Therefore he thought : « I shall keep my left hand as if
it was playing the guitar, and add a symmetrical right hand to it, and
there you have the Daiss tuning. With this tuning, Wolfgang has recently
created the « tiptar » part in my opera « Hygiène
de l'Assassin ». I would personally recommend this tuning to all
the new players starting from scratch. It has three advantages : the bass
strings are in the middle, the tuning is in the fourths-fourths family,
the hands are uncrossed.
|
Table 1-7 The Daiss tuning for a twelve strings instrument |
||||||||||||
|
String |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bas/Mel |
M1 |
M2 |
M3 |
M4 |
M5 |
M6 |
B6 |
B5 |
B4 |
B3 |
B2 |
B1 |
|
Pitch open |
Eb3 |
Bb2 |
F2 |
C2 |
G1 |
D1 |
B-1 |
E0 |
A0 |
D1 |
G1 |
C2 |
|
gauge " |
.009 |
.011 |
.013 |
.025 |
.035 |
.040 |
.125 |
.080 |
.060 |
.045 |
.030 |
.016 |
Daiss has some 'guitarist' thoughts about this tuning:
6. This tuning is 'mirrored' like the Schell tuning. However the axe
of symmetry is different. In some cases, the hands playing octave apart
parallel melodies are two frets apart, a disposition he likes.
7. String #5 is analogue, one octave lower, to string #6 of the classical
guitar (Remember: Daiss plays both instruments currently)
8. String #3 is identical to #7; #2 to #8; #1 to #9, which allows
some identical patterns on both sides. One of these patterns is the following:
On row 2, bass side, Wolfgang sees E (on string #3), A (on #2), D (on #1).
That disposition of notes is identical to the open guitar. The same
pattern is mirrored, on the melody side on strings #7, #8 and #9.
9.
Today Wolfgang Daiss plays a 14 str tiptar. The tuning is given in
Table 1-8
|
Table 1-8 The Daiss tuning for a fourteen strings instrument |
||||||||||||||
|
String |
14 |
13 |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bas/Mel |
M1 |
M2 |
M3 |
M4 |
M5 |
M6 |
M7 |
B7 |
B6 |
B5 |
B4 |
B3 |
B2 |
B1 |
|
Pitch open |
Eb3 |
Bb2 |
F2 |
C2 |
G1 |
D1 |
A0 |
B-1 |
E0 |
A0 |
D1 |
G1 |
C2 |
F2 |
|
gauge " |
.009 |
.011 |
.013 |
.016 |
.025 |
.035 |
.040 |
.125 |
.080 |
.060 |
.045 |
.030 |
.016 |
.013 |
Tuning word is «1< 6_mel_4ths_RH // 6_bass_4ths_LH > 12 »
seen from the player
In this system, the lowest string acts as an axis of symmetry. This
tuning is easy to adapt for people who play the Chapman tuning and wish
to try the bass in fourths, just by re-tuning a few strings.
During the summer of 1985, I was still playing the Chapman tuning.
I decided that, as a music reader, I could not go anymore with the fifth-fourth
tuning, which I found too complicated, especially as I wanted to
read music and play « bass lines » in the sense of Bach.
And so, on a suggestion from Jim Lampi, I tuned my bass in fourths, This
tuning became known as the « mirrored fourths » tuning.
|
Table 1-9 The 12-strings mirrored 4th /4th crossed hands |
||||||||||||
|
string: |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bass/Melody |
B1 |
B2 |
B3 |
B4 |
B5 |
B6 |
M6 |
M5 |
M4 |
M3 |
M2 |
M1 |
|
row 9: |
Bb2 |
F2 |
C2 |
G1 |
D1 |
A0 |
A1 |
D2 |
G2 |
C3 |
F3 |
Bb3 |
|
open (row 0) |
Db2 |
Ab1 |
Eb1 |
Bb0 |
F0 |
C0 |
C1 |
F1 |
Bb1 |
Eb2 |
Ab2 |
Db3 |
|
gauge " (light) |
.013 |
.022 |
.028 |
.044 |
.065 |
.092 |
.034 |
.025 |
.016 |
.012 |
.009 |
.008 |
|
diameter: mm |
.33 |
.55 |
.76 |
1.12 |
1.66 |
2.34 |
.87 |
.64 |
.41 |
.31 |
.23 |
.20 |
|
gauge " (heavy) |
.016 |
.028 |
.032 |
.048 |
.080 |
.110 |
.038 |
.026 |
.018 |
.014 |
.011 |
.009 |
|
diameter: mm |
.41 |
.71 |
.81 |
1.22 |
2.03 |
2.80 |
.97 |
.66 |
.46 |
.36 |
.28 |
.23 |
Figure 1-3 Tuning 10 strings in mirrored fourths,
crossed hands. Notes at row 9.
Figure 1-4 Tuning 10 strings in mirrored fourths, crossed hands. The setting is analogue to the Chapman tuning but with the bass in fourths instead of fifths.
We give in the variant of the same tuning for a ten strings instrument.
Tuning word; « 1<5_bass_4ths_LH // 5_mel_4ths_RH>10 »
seen from the player.
|
|
Table 1-10. The 10-strings mirrored fourths crossed hands |
||||||||||
|
|
string: |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
|
Bass/Melody |
B1 |
B2 |
B3 |
B4 |
B5 |
M5 |
M4 |
M3 |
M2 |
M1 |
|
|
pitch row 9 |
F2 |
C2 |
G1 |
D1 |
A0 |
D2 |
G2 |
C3 |
F3 |
Bb3 |
|
|
pitch open(row 0) |
Ab1 |
Eb1 |
Bb0 |
F0 |
C0 |
F1 |
Bb1 |
Eb2 |
Ab2 |
Db3 |
|
|
gauge " (light) |
.022 |
.028 |
.044 |
.065 |
.092 |
.025 |
.016 |
.012 |
.009 |
.008 |
|
|
diameter mm |
.56 |
.71 |
1.12 |
1.66 |
2.34 |
.64 |
.41 |
.31 |
..23 |
.20 |
|
|
gauge " (heavy) |
.028 |
.032 |
.048 |
.080 |
.110 |
.026 |
.018 |
.014 |
.011 |
.009 |
|
|
diameter mm |
.71 |
.81 |
1.22 |
2.03 |
2.80 |
.66 |
.46 |
.36 |
.28 |
.23 |
In this family, both sides are tuned in fourths and both are ascending in the same direction towards string 1. The hands move both in a parallel guitar-like fashion. The author believes that this is somehow anti-natural, given the symmetric disposition of the hands. However, users of this tuning like its 'double-guitar feeling'

Tuning Word: «1<6_bass_4ths_LH//6_mel_4ths_RH<12»
seen from the player.
This tuning is played, for instance, by Jim Wright and Olivier Verschueren
(2000) .
The bass string #6 is then in the middle and can bring some trouble
playing string #7, the highest of the melody. The construction of
the instrument should allow for some space between strings #7 and
string #6.If you decide to play this tuning, take care to order an instrument
with enough space between Melody 6 strings ( the highest on your RH) and
Bass 1 string ( the lowest and thickest of of your LH). The experience
shows that B6 can be an obstacle while reaching M1
The tuning word is «1< 6_mel_4ths_RH // 6_bass_4ths_LH // <
12 » seen from the player.
If you take the tuning represented in
Figure 1-8 and flip the bass and melody side, you will have the bass
side on the left and the melody on the right. And If you play the
bass with the left hand, this means that the hands will be crossed, a serious
disadvantage following the author of the present book. This tuning has
been adopted by several American players like Teed Rockwell (2000), Traktor
Topaz (1997) and the Japanese player Katsu (2001). We
give in Table 1-11, the tuning used by Traktor Topaz
|
Table 1-11 Crossed hands parallel fourths used by Traktor Topaz on his Megatar ™ |
||||||||||||
|
String # |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bass/Mel |
B6 |
B5 |
B4 |
B3 |
B2 |
B1 |
M6 |
M5 |
M4 |
M3 |
M2 |
M1 |
|
Open at row 0 |
B-1 |
E0 |
A0 |
D1 |
G1 |
C2 |
C#1 |
F#1 |
B1 |
E2 |
A2 |
D3 |
|
Gauge " |
.100 |
.085 |
.065 |
.050 |
.035 |
.025 |
.040 |
.029 |
.016 |
.012 |
.011 |
.009 |
Let us represent the sign C-F-G-c in this system. This time we observe
a similarity with the sign C-F-G-c of the melody side: both signs look
the same. But this similarity is an octave apart, unfortunately, because
the player sees c-F-G-C and not C-F-G-c.
An amusing phenomenon happened: The player sees fourths but hears fifths.
When playing fifths towards him, he sees inverted fifths, that means fourths.
But these are virtual fourths, and here is their effect: on the left c-F-G-C
(fifths), the notes have kept their name, except for their octave! This
has the following consequence: playing an identical pattern on both hands
will produce identical notes but with an octave jump at each string change.
This is of high visual facility, but musically useless.
There is an historical origin to the tuning in fifths: When Emmett
Chapman was experimenting with ordinary guitars, he once had
the idea of turning his guitar head down (this is genius!). What he saw
then is analogous - but not identical - to the actual string set-up. Further
reasons for adopting this tuning are really reflecting Chapman's personality
as a musician: he is an improviser and needs therefore the roots and fifths
of his chords more than diatonic bass lines; he is a creator of "objets
musicaux" - "musical objects", to quote Pierre Schaeffer - probably willing
to pay more debts to Jimi Hendrix than to the written musical tradition.
In short, for an identical pattern, the playing of both hands is different,
which is difficult. However there is a little trick (see Figure 1-9) which
facilitates the visualisation of the board.
Figure 1-5 The relationship between left and
right hand on the 5-4 instrument : The melody space of fourths is represented
on the right side, while the bass space of fifths is on the left. It looks
like the sign is transposed from the right to the left and remains identical!
Not exactly: the name of the notes do not change, but their octaves do.
An inversion has occurred. The player sees fourths but hears fifths.
Emmett Chapman has created a tap-guitar (manufactured by Stick Enterprises
USA as « Stick » TM) tuned with the bass in fifths, and the
melody in fourths, played with the hands crossed, known as the Chapman
Standard tuning. In our « word » it would look like «
1<5_mel_4ths_RH // 5_bass_5ths_LH > 10 » seen from the player
"Emmett Chapman first used this tuning on guitar in 1967 (with lowest
three strings flipped to backward 5ths), and in 1969 on his guitar using
his unique tapping method. The "so called Standard tuning" you refer
to is the "standard Stick® tuning", for which Emmett should rightly
be credited." ! (A letter from Mrs Yuta Chapman to the Author) And so Mr Chapman came up with an instrument made specially
for the tapping technique, with a board divided in two, one for each hand,
a melody side tuned entirely in fourths (not one hidden third somewhere
like in the Spanish guitar). However, the tuning contained two apparently
weird features: A bass in fifths, and a crossed-hands technique.
The 5th-4th instrument has the following tuning: bass in fifths, melody
in fourths. The tuning word is « 1<5_Mel_4ths_RH // 5_Mel_5ths_LH>10
» seen from the player. In this system, the bass strings (6 to 10)
are tuned in fifths towards the player. The lowest string acts therefore
as an axis of symmetry (see FIGURE 2-2).
This tuning is not the easiest to play bass lines but it is a favourite
for those who like to play open chords accompaniment with the left hand.
|
Table 1-12 Standard Chapman 10-str: Pitches / diameters (recommended by the author) |
||||||||||
|
string: |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bass/Melody |
B1 |
B2 |
B3 |
B4 |
B5 |
M5 |
M4 |
M3 |
M2 |
M1 |
|
notes at row 5 |
A2 |
D2 |
G1 |
C1 |
F0 |
B1 |
E2 |
A2 |
D3 |
G3 |
|
notes open (row 0) |
E2 |
A1 |
D1 |
G0 |
C0 |
F# 1 |
B1 |
E2 |
A2 |
D3 |
|
Gauge Inch (light) |
.013 |
.022 |
.040 |
.065 |
.092 |
.025 |
.016 |
.012 |
.009 |
.008 |
|
diameter mm |
.34 |
.55 |
1.02 |
1.66 |
2..34 |
.64 |
.41 |
.31 |
.23 |
.20 |
|
Gauge " (heavy) |
.016 |
.030 |
.060 |
.080 |
.110 |
.026 |
.018 |
.014 |
.011 |
.009 |
|
diameter mm |
.41 |
.76 |
1.53 |
2.03 |
2.80 |
.66 |
.46 |
.36 |
.28 |
.23 |
Notice also that this tuning is not mirrored. This can be a slight disadvantage: as seen by the player, all the strings are separated by a virtual fourth, except between middle strings (6 and 5). This space is therefore not entirely coherent. It can be seen that the lines of the C-dots are broken. This is a problem mainly in the readability of the board. Emmett Chapman is conscious of this, but he prefers his tuning, as it allows him special chord positions in the left hand on both bass and melody parts of the board. A number of "barré" positions are idiomatic to his style.
Figure 1-6 The Chapman tuning for a 10 strings
instrument seen from the audience The pattern of notes is represented
at row 5. Melody is in fourths ascending to the right, bass is in fifths
ascending to the left. Playing is done with crossed-hands.
Figure 1-7 The bass in fifths-melody in fourths
10 strings tuning invented and used by
Emmett Chapman
Around 1990, Mr Chapman started to manufacture instruments with 12
strings instead of 10. The tendency today goes in favour of these 12-strings
instruments which are easier to play.
The strings can be divided into two groups of 5 bass-7 melody
, or simply 6-6. The additional strings are very welcome and will involve
usually one or more lower strings on the melody side and a higher string
on the bass side. The additional strings greatly facilitate the playing
of difficult pieces. The bigger overlap between bass and melody register
also offer new possibilities.
The table below shows the tuning of the 6/6 disposition of strings.
The gauges are given for two alternatives: medium or a heavy. The source
for the normal set comes from the author. The source for the heavy set
comes from Frank Jolliffe's Power Tapper specially designed for the
Warr Guitar.
|
|
Table 1-13 Chapman 12-str tuning: Pitches of the strings and diameters |
||||||||||||
|
|
string: |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
|
Bas/Mel |
B1 |
B2 |
B3 |
B4 |
B5 |
B6 |
M6 |
M5 |
M4 |
M3 |
M2 |
M1 |
|
|
notes row 5 |
E3 |
A2 |
D2 |
G1 |
C1 |
F0 |
F#1 |
B1 |
E2 |
A2 |
D3 |
G3 |
|
|
notes row 0 |
B2 |
E2 |
A1 |
D1 |
G0 |
C0 |
C#1 |
F# 1 |
B1 |
E2 |
A2 |
D3 |
|
|
Gauge " med |
.010 |
.013 |
.022 |
.040 |
.065 |
.092 |
.034 |
.025 |
.016 |
.012 |
.009 |
.008 |
|
|
Diam. mm |
.25 |
.34 |
.55 |
1.02 |
1.66 |
2.34 |
.87 |
.64 |
.41 |
.31 |
.23 |
.20 |
|
|
Gauge " heavy |
.013 |
.016 |
.030 |
.060 |
.080 |
.110 |
.038 |
.026 |
.018 |
.014 |
.011 |
.009 |
|
|
diam mm |
.33 |
.41 |
.76 |
1.53 |
2.03 |
2.80 |
.97 |
.66 |
.46 |
.36 |
.28 |
.23 |
Emmett Chapman has brought up many tuning variants belonging to the fifths-fourths family. These are mainly with lower pitches and thicker strings. The playing method is not changed, although the sound is different. To quote Chapman: "They are fuller and thicker sounding, giving the instrument rhythmic punch and strength". (Stick Wire, Aug. 91). The table list the pitches of the open strings. The numbers next to the pitches indicate the octaves.
|
Table 1-14- the Baritone tuning. Pitches of the open strings |
||||||||||
|
string |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
notes |
F#2 |
B1 |
E1 |
A0 |
D0 |
C#1 |
F#1 |
B1 |
E2 |
A2 |
On the Baritone tuning , the melody strings are a fourth lower than on the Standard and the bass strings are up a whole tone.
Tuning word : «1> 6_bass_5ths_LH // 6_mel_4ths_RH <12 »
seen from the player.
Thierry Carpentier, who studied and played accordion, decided
to uncross his hands in september1989. During the E-Tap Seminar of July
1991, I saw Kuno Wagner playing a tiptar with uncrossed hands on a similar
tuning.
These tunings have inherited from the fifths-fourths concept of Emmett
Chapman, however the hands are uncrossed. The bass strings are on the sides
and the tuning ascend towards the treble strings situated in the middle.
A definitive advantage is that the hands do not interfere anymore with
each other and can have free access to the entire board. For instance they
could play at the same horizontal level.
The tuning of the bass in fourths is certainly the most logical, and it is the one chosen by the author of this book. There is yet another matter to discuss, and here are the essential elements:
. Advantages:
In the beginning, the playing looks easy for simple bass lines of the
C-F-G-c family. Simple repetitive bass patterns on roots and fifths can
be played without problems (Rock, Samba). There is a larger span in notes:
2 octaves and one major third on a single row (28 half tones). The bass
in fourths, in comparison, has a span of one octave and one minor sixth
(20 half-tones). This is the distinctive quality of the tuning in fifths
that, to quote Emmett Chapman "offers some big advan-tages in two-handed
playing."
The left hand can accompany the right with simple wide-intervals chords
that are not available on standard bass (the bass in fourths).
Unique bass lines and patterns fall easily on the fingers.
The left hand can easily grasp 2 1/2 octave over a span of three frets
on the bass strings alone.
Disadvantages:
The bass is then tuned as a cello. This makes playing diatonic bass
lines difficult because it involves permanent change of position. The "repertoire"
of the double-bass is practically excluded. Also you can forget about reading
with both hands.
The fourths melody-hand play does not obey the same graphic rules as
the fifths bass-hand play. This produces extreme, if not insuperable, difficulty
in the execution of two simultaneous melodies.
Emmett Chapman tells us in "Free Hands": "Tuning the bass in fifths,
... some intervals are easier to reach such as fifths.... Other intervals
need a long reach like all scale playing. The natural language of the bass
in fifths takes your fingers into a more vertical approach to the bass
lines, with larger interval leaps falling more easily into the finger technique.
Bass tuned in fourths, on the other hand, brings you into a more melodic
language, like that of jazz walking bass or the bass counter-point of baroque"
(lesson 10). "Keep in mind that scales are harder to play on Stick (he
means in fifths) bass and larger intervals are easier" (lesson 11).
Advantages:
The playing is graphically identical to a bass guitar seen in a mirror
and graphically identical for both hands, and therefore easier. All melodic
lines are possible. There is access to the interval of a second in position.
Disadvantages:
There is access to a reduced number of notes (28% less than in fifths
for an identical po-sition). This problem is solved with an instrument
with 6 strings on the bass side. (see1.3.2.2.2).
The tuning of the bass in fourths is the one I personally recommend
for its simplicity. Though having played in fifths for 5 years it just
took me a month to learn to play in fourths. As I always played according
to the C-dots, the process was easy. When I tuned the bass in fourths,
I changed the positions of the C-dots and my hands automatically followed.
It is important to notice that they are not different instruments. You only have to retune a few strings on the bass side. In order to do this choose the tuning explained in section 1.3.1.4. To go from one to the other is very simple: retune strings #7 to #10 (Bass #4 to #1) in fourths. That's all. Strings #1 to #6 (melody #1 to #5 and Bass #5) remain unchanged.
In this section we will discover other tuning variants that can be found
in the three families: fifths-fourths, fifths-fifths and fourths-fourths.
Technical limits:
One technical remark is valid for all the existing families: today,
the first string cannot be thinner than .007 inches (0.17 mm). The upper
note Eb5 - reached on the first string, last fret, of the Chapman Tuning
- seems to be the upper limit. Further tension of this string leads to
frequent break.
The bass string of .092R inches (2.34 mm), on the other hand, is present
on nearly all tiptars. The C# it produces on the first row of the neck
is hardly perceptible as a pitch and therefore constitutes a natural lower
limit. Nevertheless there are players who tune the bass section a whole
tone lower than standard using heavier gauges.
The tuning in fifths-fifths, like the fourths-fourths, offers the distinctive
advantage of being reflective, as opposed to the fifths-fourths. It is
reflective in the sense that the graphical play of both hands is symmetry-identical.
The tuning in fifths-fifths should appeal to violin and cello players,
who were educated with this space.
Its inconvenience was already discussed in:0: permanent change
of position when playing diatonic lines.
Some players, as Trey Gunn, have adapted the crafty tuning to two-regions tiptars. Here is one of their open tunings:
|
Table 1-15, The Crafty tuning. Pitches of the open strings |
||||||||||
|
string |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
notes |
E2 |
A1 |
D1 |
G0 |
C0 |
C1 |
G1 |
D2 |
A2 |
C3 |
As you can see, the bass is tuned in fifths. One should observe that
there is an interval of a third between the last two strings on the treble
side This space is then no longer coherent, like a whole fifths space,
and one should expect inconvenience in reading.
Recently, a family of players has added a second on top. With six strings,
it would be C, G, D, A, C, D.
Tuning word: "1>6 Bass 5ths LH (C0 G0 D1 A1 E3 B3) /// 6 Mel
4ths RH (D3 A2 E2 B1 F#1 C#1) < 12 "
During the E-Tap Seminar 1999, Dave Bowmer developed with the help
of Kuno Wagner, an interesting tuning combining the crafty world
with the easyness of melody in fourths.
We quote his words (Email to the author September 1999) : " I am taking
your advice and changing today to uncrossed on my 12 string and reverting
to 4ths in the melody in the RH on the RHS of the fret-board as seen from
the player. I will retain 5ths in the bass to be able to do my crafty
work, by tuning as follows I actually get a 7 string inverted crafty tuning
in the bass side, good for the 2 handed combined mono style, as the interval
between the 6th and 7th strings provides the minor 3rd on top of the 5ths
as per crafty, while for stereo 2 hand independent playing I get 6 melody
strings in 4ths and 6 bass in 5ths uncrossed - so quite a good solution
for my special requirements with a single instrument I think."
Here is the Bowmer's tuning seen from the audience:
Table 1-16 The 'best of both worlds' tuning.
It has uncrossed fifths in the bass, fourths in the melody. The M1 can
serve as the 'crafty' third on top of the bass.
|
String # |
12 |
11 |
10 |
9 |
8 |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
|
Bas/Mel |
M6 |
M5 |
M4 |
M3 |
M2 |
M1/B |
B1 |
B2 |
B3 |
B4 |
B5 |
B6 |
|
Open pitch |
C#1 |
F#1 |
B1 |
E2 |
A2 |
D3 |
B2 |
E2 |
A1 |
D1 |
G0 |
C0 |
One will notice that string 7, tuned D3 is actually one third over B2. Therefore providing the third needed for stepping in the Crafty world. In the point of view of a crafty player, the tuning word could also be rewritten as: 1 > 7 bass 5ths (C0 G0 D1 A1 E3 B3 D3) /// 5 Mel 4ths RH ( A2 E2 B1 F#1 C#1 ) < 12
The tiptar is an ideal tool of experimentation for all kinds of new tunings.
We may classify these tunings into two broad categories: Tonal tunings
and coherent interval tunings.
The tonal tunings involve various intervals between strings. For instance,
there will be two fourths, then a third, then another fourth. They often
reflect a performer's desire to facilitate the playing in one tonality,
or just one song. (In analogy, the open guitar is an E-min tonal tuning.)
An interesting subclass or experiment is the micro-tonal tuning. Some
strings are tuned a few cents up or down to simulate quarter-tones, acoustic
or micro-intervals. With an electronic tuner, the author managed to reproduce
approximately the Euclidean or Zarlino scales.
The coherent interval tunings are a family of logical spaces made entirely
of one interval: the fourths-fourths and fifths-fifths tuning are of this
sort. In terms of mathematics, we might call these spaces: map-pings of
the Cartesian space. They are logical, without surprises.
The reader might also experiment with the following coherent tunings:
all in tritones, all in sixths, all in thirds. In the coherent spaces,
it is interesting to experiment with geometric figures: polygons of all
sorts played on the coherent instrument also sound "polygonal".


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