When playing the guitar, I find it difficult to fret a string without touching the string on either side and ruining the sound. Open tunings make it very easy to play one type of chord by barring across a single fret, but make it almost impossible to form any type of chord that would require 'lowering' a note. Are there any tunings that allow for a variety of major, minor, and seventh chords without having to fret strings further up the fretboard than the strings on either side?
If one is aspiring to become a good guitar player, there really is no alternative to learning to finger cleanly. On the other hand, if one wants to simply have fun playing the instrument, and play chords to back one's favorite songs, alternative tunings may reduce the level of technical proficiency required.
One tuning which makes it very easy to play a wide variety of four-finger chords is minor thirds tuning (tune all strings at intervals of minor thirds). If one keeps D where it is, a minor thirds tuning would be G#-B-D-F-G#-B, though in practice D-G#-D-F-G#-B would be just as useful (it sounds a cool full diminished 7th when strummed) and would avoid over-stressing the lower strings.
Every 4-note closed form of a major or minor triad, in any inversion, consists of a minor third, a major third, and a perfect fourth, in some order. Playing the same fret on two adjacent strings will yield a minor third. Fretting the upper string one fret higher will yield a major third. Any stacked combination of these intervals can be played using four consecutive strings without fingers having to cross over live strings. In addition, a true closed-form 7th chord may be played by barring the top three strings one fret higher than the fourth. This form has a sweet delicate sound when it leads into a second-inversion major or minor chord.
Unfortunately, while there are some styles of music where the four-chord barre chords made possible by minor-thirds tuning sound nice, the tuning effectively turns the guitar into a very-easy-to-play four-string instrument. While continuing the minor-thirds tuning into the lower string would allow one to use the same chord shapes on any group of four strings, trying to strum the middle or bottom four strings would be somewhat awkward, and the downward range of the instrument would still be very limited. Likely for this reason, comparatively little attention seems to have been given to minor-thirds tuning.
It's worth noting, though, that despite its limitations, straight-minor-thirds tuning, using the top four strings, does allow some nice musical possibilities. For example, Andrew Lloyd Weber's "Mermaid Song" from Aspects of Love, may be played using four chords in third position (listed alphabetically)
%X/X.X/X.3/1.5/3.5/3.6/4[Bbm] %X/X.X/X.3/1.3/1.5/3.6/4[Db] %X/X.X/X.3/1.4/2.4/2.6/4[F] %X/X.X/X.3/1.4/2.4/2.4/2[F7]
and three chords in fourth position
%X/X.X/X.4/1.5/2.7/4.7/4[Ebm] %X/X.X/X.4/1.5/2.5/2.7/4[Gb] %X/X.X/X.4/1.6/3.7/4.7/4[B]
After the key-change, use the above chords up a half step. An excerpt from the chord progression is
Bbm F Bbm Gb Db Ebm Db F Bb F F7 Bb
(note that the B chord is used in the bridge, which is not included in this excerpt but may be played by anyone who knows the tune). Note that unlike most guitar chord sequences there the notes leap all over the place, here notes which are common to two chords will stay put. An interesting style, and one which may be worthy of more exploration than it has received.
Since the top four strings of a minor-third tuning make a very nice four-stringed instrument, which can even do some things a conventionally-tuned six-string guitar can't (e.g. play the closed-form F7 chord above), a natural question becomes what to do with the bottom two strings. Continuing downward by minor thirds isn't very useful, so what might work better?
Tuning the fifth string to be down a fifth rather than a minor third (i.e. to G) leaves it rather useless for many chords, but greatly improves the sound of second-inversion chords (simply bar it on the same fret as the fourth string). An alternative which sounds great for root-position chords, and decent for first-inversion chords, is to take the fifth string down to D. Unfortunately, doubling the bottom note of second-inversion chords vastly overemphasizes the fifth (e.g. a second-inversion C chord would be spelled G g c' e' g').
If one takes the sixth string down to D and the fifth string down to G, this will allow bass/strum chord patterns to have a good-sounding bass to root or second-inversion chords, simply by extending the first finger. Unfortunately, it's difficult to make a good sounding strum while skipping a string. Fortunately, there's a way--albeit unorthodox--to fix that.
If one swaps the position of the D and G strings, such that the sixth string is a G and the sixth string is a low D, then one will be able to make root-position chords sound nice using five strings, rendering them as a four-note chord, plus the lower note doubled down an octave. Second-inversion chords play all six strings. The sixth string, which is strummed earliest, supplies the root. The fifth string is lower, playing the fifth of the chord, but since it is strummed later, it's less prominent.
Adding the lower two strings makes first-inversion chords not sound as good as they would with just the top four strings, but the extra bass they offer makes the tradeoff worthwhile in most cases. A chart of fingerings for the tuning appears below. Although each chord is only shown in one form, other forms are possible as well.
I've been using regular minor thirds ("diminished") tuning for 20 years. As best I can tell, this was also Django Rheinhardt's secret trick. Some early delta blues players used it as well.
The tuning lacks a bit of range, and I make up for this by making the highest interval (2nd to 1st string) increase by a perfect fifth (7 frets) instead of minor 3rd. This gives access to 13ths. You may also wish to substitute a heavier gauge 2nd string.
The only disadvantage I find is that 2nds and 4ths are unavailable as ergonomic diagonal barre chords, but who wants to play those anyhow?
The advantages are several: * All 12 semitones are in consistent sequence over a span of three frets, making any sort of rapid arpeggio in any scale available from any position. * As supercat's groovy graphics show, all common piano chords become simple four string diagonal; you never have to cross over open strings or stagger frets in both directios. If you really do want those 2nds and fourths, you can play ergonomic inverse diagonals from the other side of the neck. * Barre chords automatically lend themselves to nice bridge transitions. * Because the diagonals are so easy to finger and maintain without contortion, slide-guitar / slack key of any chord becomes child's play. Also a full range of chords becomes available using a bottleneck by adjusting the diagonal angle. * Not only is the left hand an ergonomic diagonal, but so is the right hand. With both hands sliding along the neck in unison it becomes simple to do full chords and scales as hammer-ons /offs with tappistry technique. For instance you can use your left hand as a background root scale, while the right hand does a lead up a M-third or 5th. * Because of the narrow regular tuning, it becomes almost as easy as piano to conclude what scale or chord you are playing, and thus rapidly advance your theoretical knowledge. * Chords no longer rely on open notes to accomplish and are thus also consistent from any position, so chord progressions can become as simple as sliding along the neck without much rethinking for a simple MI-MIV-mV.
For intermediate/advanced players there is one more critical compositional trade-off to remark upon. Minor 3rd tuning is ergonomically optimized for formal chord definitions such as those played by piano. In contrast, standard tuning forces one to artistically choose alternative chord spellings instead, except for simple chords near the nut employing open strings. Standard tuning involves various inversions or missing notes, which becomes a nightmare for comprehension by beginning students of music theory. Thus m3 is great for playing piano pieces directly as originally written without requiring crazy transpositions. On the other hand, if you wish to accompany a keyboard, mirroring chords, you might prefer the additional color of inversions, if you know how to find them. To a beginner this limitation of playing only true chord definitions may sound like no concern at all, however consider Paul Simon's 'Kodachrome' which opens with three alternative spellings of G Major - simply not accessible in m3 unless you wish to play chords 'bass arpeggio' style (which is what I often do actually, since it becomes so easy to do).
I wholeheartedly recommend regular minor thirds tuning to both novice and advanced players. The only significant disadvantage is that you can't learn fingering of songs by watching YouTube or buying tablature (but simple chord calls, i.e Bb-9th are immediately obvious anyhow, quicker than scanning tablature even). The intuitive consistent ergonomic layout which hastens both physical ear-hand response and theoretical understanding more than compensates for it's unconventionality.
[If you do want transcribe melodies from m3 or other alternative tunings, I've developed a more ergonomic system for that too. Write your tuning to the left of the string lines. However, instead of writing a 14 for a fret number, write a 12 above the lines when your hand switches to a position where the top index finger plays the 12th fret. The tablature to follow then has a 3 instead of a 14 on that line to indicate the third fret of that position. 'Third finger' is easier to navigate than '14th fret', and there is no more guessing which hand position will achieve the next frets you need to play.]
Kristal McKinstry Mar.2015
The upper four strings in open G (D G D G B D) comprise a harmonic series and offers shapes with some of the advantages of supercat's fine answer.
$6 d 0.$5.2.$4.0.$3.2.$2.3.$1.4 $6 dm 0.$5.2.$4.0.$3.2.$2.3.$1.3 $6 g 0.$5.0.$4.0.$3.0.$2.0.$1.0 $6 or 0.$5.0.$4.0.$3.4.$2.3.$1.5 $6 gm 0.$5.0.$4.0.$3.3.$2.3.$1.5 $6 or 5.$5.3.$4.5.$3.3.$2.3.$1.5
Since the spine is a major chord, deviations and substitutions are pretty straightforward and there are myriad possibilities for inversions due to the close intervals at the top.
Similar shapes are available in "Double-Drop-D" (D A D G B D), by adjusting the fifth string to the nearest chord tone.
Perfect fifths tuning allows four-string movable "open" chords to be played with fingerings that are similar to those of minor-thirds tunings; if the bottom string is tuned the same, the six fingerings will generate the same six chords, but in a different sequence
- frets m3 tuning P5 tuning - open D F G# B D A E B - 1124 Eb Gb Bb Eb (Ebm) Eb Bb Gb Eb (Ebm) - 1224 Eb G Bb Eb (Eb) D# B F# D# (B) - 1134 D# F# B D# (B) Eb Bb G Eb (Eb) - 1244 Eb G C Eb (Cm) Eb Cb Ab Eb (Abm) - 1334 Eb Ab Cb Eb (Abm) Eb C G Eb (Cm) - 1344 Eb Ab C Eb (Ab) Eb C Ab Eb (Ab)
Whereas all six of the chords in m3 tuning sound pretty good, and some of the chords in P5 tuning also sound pretty, though in a different way, the sparseness of the chords in the P5-tuning chords makes some of them sound a bit harmonically vague. Having an "octave fold-back" (e.g. so the second string was a major second above the fourth, and the first string a major second above the third) might be interesting, but I've not explored such a thing.
THE HARMONIC TUNING OF THE GUITAR It can be proven mathematically that the only tuning, that has the largest number of chords (triads in normal position, not inversions) per fret, is neither the standard guitar tuning, neither the all 4thd regular tuning, neither the all major 3rds (4 semitones)regular tuning, or the all minor 3rds regular tuning (3 semitones tuning), but the alternating minor 3rd-major 3rd, exactly as the music theory gives that the major and minor triad chords are created. It can be called the HARMONIC TUNING. Sometimes it is used in therapeutic harps. There are two patterns for the 6-guitar strings, distances in semitones 4-3-4-3-4 or the even better 3-4-3-4-3 (E.g. Bb2- D3-F3-A3-C4-E4 or F2-A2-C3-E3-G3-B3 or A2-C3-E4-G4-B4-D4) THIS MAY BE CALLED THE HARMONIC TUNING OF THE GUITAR AS IT IS BASED ON THE HARMONIC 2-OCTAVES 7-NOTES SCALE (see also post 1,79, 83 in http://simplerguitarlearning.blogspot.gr/ ) The latter is the most natural tuning. There the same shape chords for major and minor chords and only 3 of them and in only one or two frets compared to the 6 in the standard tuning guitar. If we want also dominant and major 7nth chords we use again only 2 frets. The same with the augmented chords Only the dim7 chords require 3 frets. Because of the symmetry of the tuning among the strings, the relations of relative chords and also chords in the wheel of 4ths is immediate to grasp also geometrically. Of course, when we say the shape of chords as it is standard in jazz, we do not play all 6-strings but only 3 or 4 strings. Within 3 frets exist all chords of the 7-notes diatonic scale! The easiness with which one can improvise melodies within a diatonic scale (all notes within 3 frets and in a very symmetric zig-zag pattern) together with 3-notes chords of the scale (gain all chord patterns within 3-frets) is unsurpassed. The easiness also of harmonic improvisation either in melodies or in chord progressions is unsurpassed. At the same time, the easiness with which one can make diatonic scale modulations, chromatic (1 semitone apart) or by changing a minor to a major chord and vice versa and continuing in a relevant diatonic scale is unsurpassed again! This tuning is also a very instructive learning of the musical harmony as it is represented directly geometrically on the fretboard. I use this tuning on a guitar so as to compose songs and musical pieces or record improvisations before I pass it to the standard tuning guitar. The only thing of course that this guitar tuning is not designed for, is strumming on all 6-strings... Its simple magic occurs only when we play 3 or 4 notes and strings chords each time.