FAEGCD Guitar Tuner
FAEGCD Dm11 Open - Guitar tuning, chords & scales
Introduction to Math Rock Dm11 Open Tuning
This is a unique guitar tuning, originally found described as a "Japanese Math Rock Tuning." It transforms your standard guitar into an instrument perfectly suited for complex harmonic textures and intricate arpeggios, characteristic of the Math Rock genre.
Technical Analysis: The Dm11 Open Chord
The open strings of this tuning beautifully form a D minor eleventh (Dm11) chord. The notes, from lowest to highest, are F2, A2, E3, G3, C4, and D4. When rearranged from the root, these notes are D, F, A, C, E, G – precisely the components of a Dm11 chord (Root, minor 3rd, perfect 5th, minor 7th, major 9th, perfect 11th). This makes the entire instrument resonate with a rich, melancholic, yet sophisticated harmony when played open.
The intervallic relationships between adjacent strings are particularly interesting and contribute to its unique character:
- String 6 (F2) to String 5 (A2): Major 3rd (4 semitones)
- String 5 (A2) to String 4 (E3): Perfect 5th (7 semitones)
- String 4 (E3) to String 3 (G3): Minor 3rd (3 semitones)
- String 3 (G3) to String 2 (C4): Perfect 4th (5 semitones)
- String 2 (C4) to String 1 (D4): Major 2nd (2 semitones)
These varied intervals move away from standard guitar tuning's mostly 4th-based structure, opening up new melodic and harmonic possibilities that would be difficult or impossible in standard tuning. The inclusion of the 9th (E) and 11th (G) in the open chord provides a lush, extended harmony, perfect for jazz-fusion or, as described, math rock compositions.
Verbal Analysis & Playability
This "Math Rock Dm11 Open" tuning offers an immediate palette of advanced harmony. Strumming the open strings yields a full, resonant Dm11 chord, instantly providing a sophisticated backdrop for improvisation or composition. Its open quality makes it excellent for slide guitar, where the rich chord structure can be glided through with ease.
While traditional chord shapes will likely need to be relearned or adapted, the unique intervals between strings encourage discovery of new voicings and intricate arpeggio patterns. The tight intervals between the G, C, and D strings (m3, P4, M2) create dense clusters perfect for intricate melodic lines, while the wider intervals lower down provide a solid, resonant foundation.
This tuning is ideal for players looking to break away from conventional sounds, explore complex jazz-influenced harmonies, or delve into the polyrhythmic and harmonically rich world of math rock.
How to Tune Your Guitar
To achieve the Math Rock Dm11 Open tuning, you will adjust your strings from standard E-A-D-G-B-E tuning as follows. All movements are within safe ranges for standard string gauges.
- String 6 (Low E): Tune up 1 semitone to F2. (Original E2)
- String 5 (A): Keep as is; no change (0 semitones) to A2. (Original A2)
- String 4 (D): Tune up 2 semitones to E3. (Original D3)
- String 3 (G): Keep as is; no change (0 semitones) to G3. (Original G3)
- String 2 (B): Tune up 1 semitone to C4. (Original B3)
- String 1 (High E): Tune down 2 semitones to D4. (Original E4)
String 6 (Lowest): F2
String 5: A2
String 4: E3
String 3: G3
String 2: C4
String 1 (Highest): D4
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Capos for FAEGCD
Capo | Tuning | Name |
---|---|---|
-1 | EG#D#F#BC# | Nk Music |
0 | FAEGCD | Dm11 Open |
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Tuning Map
- Fret
- S6
- S5
- S4
- S3
- S2
- S1
- -13
- D#
- G#
- C#
- F#
- A#
- D#
- -12
- E
- A
- D
- G
- B
- E
- -11
- F
- A#
- D#
- G#
- C
- F
- -10
- F#
- B
- E
- A
- C#
- F#
- -9
- G
- C
- F
- A#
- D
- G
- -8
- G#
- C#
- F#
- B
- D#
- G#
- -7
- A
- D
- G
- C
- E
- A
- -6
- A#
- D#
- G#
- C#
- F
- A#
- -5
- B
- E
- A
- D
- F#
- B
- -4
- C
- F
- A#
- D#
- G
- C
- -3
- C#
- F#
- B
- E
- G#
- C#
- -2
- D
- G
- C
- F
- A
- D
- -1
- D#
- G#
- C#
- F#
- A#
- D#
- 0
- E
- A
- D
- G
- B
- E
- 1
- F
- A#
- D#
- G#
- C
- F
- 2
- F#
- B
- E
- A
- C#
- F#
- 3
- G
- C
- F
- A#
- D
- G
- 4
- G#
- C#
- F#
- B
- D#
- G#
- 5
- A
- D
- G
- C
- E
- A
- 6
- A#
- D#
- G#
- C#
- F
- A#
- 7
- B
- E
- A
- D
- F#
- B
- 1
- 0
- 2
- 0
- 1
- -2