# Plain
C C (C) root
Cis C# (C) root sharp
C# C# (C) root sharp
Des Db (D) root flat
Ds Db (D) root flat
Db Db (D) root flat
D D (D) root
Dis D# (D) root sharp
D# D# (D) root sharp
Ees Eb (E) root flat
Es Eb (E) root flat
Eb Eb (E) root flat
E E (E) root
F F (F) root
Fis F# (F) root sharp
F# F# (F) root sharp
Ges Gb (G) root flat
Gs Gb (G) root flat
Gb Gb (G) root flat
G G (G) root
Gis G# (G) root sharp
G# G# (G) root sharp
Aes Ab (A) root flat
As Ab (A) root flat
Ab Ab (A) root flat
A A (A) root
Ais A# (A) root sharp
A# A# (A) root sharp
Bes Bb (B) root flat
Bs Bb (B) root flat
Bb Bb (B) root flat
B B (B) root
# Minor.
C- Cm (C) root minus
Cmin Cm (C) root minus
Cm Cm (C) root minus
# Augmented.
C+ C+ (C) root plus
Caug C+ (C) root plus
# Diminished.
Co Co (C) root dim
C0 Co (C) root dim
Cdim Co (C) root dim
Cmb5 Co (C) root dim
# Major7 (delta).
Cmaj7 Cmaj7 (C) root delta
# Half-diminished.
C% C% (C) root hdim
Cm7b5 C% (C) root hdim
# Suspended (4 and 2).
Csus Csus4 (C) root (4) susp
Csus4 Csus4 (C) root (4) susp
Csus2 Csus2 (C) root (2) susp
# Minor mods.
Cm7 Cm7 (C) root minus (7) addn
Cm2 Cm2 (C) root minus (2) addn
# Additions.
# Note that 9, 11, etc imply 7 but this is only shown if
# the addition is not plain. C13 -> C13 but C_b13 -> C7b13.
C6 C6 (C) root (6) addn
C9 C9 (C) root (9) addn
C69 C6.9 (C) root (6) addn (9) addn
C11 C11 (C) root (11) addn
C13 C13 (C) root (13) addn
# Note the use of syntactic sugar to separate elements.
C(b13) C7(b13) (C) root (7) addn (13) addf
C)b13( C7(b13) (C) root (7) addn (13) addf
C_b13 C7(b13) (C) root (7) addn (13) addf
C b13 C7(b13) (C) root (7) addn (13) addf
C.b13 C7(b13) (C) root (7) addn (13) addf
C7(b13) C7(b13) (C) root (7) addn (13) addf
# Subtractions. Cno3rd = Csus2.
Cno3 Csus2 (C) root (2) susp
Cno 3 Csus2 (C) root (2) susp
Cno3rd Csus2 (C) root (2) susp
Cno5 Cno5 (C) root (no5) addn
Cno 5 Cno5 (C) root (no5) addn
Cno5th Cno5 (C) root (no5) addn
# Some harder ones.
Csus4b13 C7sus4(b13) (C) root (7) addn (4) susp (13) addf
# F#11 will be interpreted as F# 11, need a separator if F #11 is meant.
F_#11/A F7(#11)/A (F) root (7) addn (11) adds slash (A) hroot
F6#11/A F7(6)(#11)/A (F) root (7) addn (6) addn (11) adds slash (A) hroot
F_#11\A F7(#11)\A (F) root (7) addn (11) adds bslash (A) hroot
F6#11\A F7(6)(#11)\A (F) root (7) addn (6) addn (11) adds bslash (A) hroot