In contrast to 12edo chords, 19edo has four instead of the usual two main tertian chord qualities which opens up completely new territory for eager musicians/microtonalists to explore.

19edo approximates intervals with factors of 2 (2/1), 3 (3/2), 5 (5/4, 5/3, 6/5) and 7 (7/6, 7/4, 27/14) quite well. This essentially means that normal chords – like in 12edo – can be represented nicely in 19edo.

Despite that enharmonics work differently in 19edo, pitches can be written down with standard notation.

Triads

Note that the cent values of the intervals are approximated. For detailed numbers, see 19edo.

Chord name Symbol Steps Cents Audio
Major C 0-6-11 0-379-695
Minor Cm, C- 0-5-11 0-316-695
SuperMajor Csmaj 0-7-11 0-442-695
SubMinor Csmin 0-4-11 0-253-695
sus4 Csus4 0-8-11 0-505-695
sus2 Csus2 0-3-11 0-189-695
Diminished Cdim, C° 0-5-10 0-316-632
Augmented Caug, C+ 0-6-12 0-379-758

Tetrads (sixth/seventh chords)

Because of interesting new features – the supermajor seventh and "harmonic" seventh/augmented sixth – new tetrads are possible while existing ones can be preserved.

Major chords

Chord name Symbol Steps Cents Audio
Major seventh Cmaj7 0-6-11-17 [[1]]
Dominant seventh C7 0-6-11-16 [[2]]
Harmonic seventh Ch7 0-6-11-15 [[3]]
Sixth C6 0-6-11-14 [[4]]

Minor chords

Chord name Symbol Steps Cents Audio
Minor seventh Cm7 0-5-11-16 [[5]]
Minor major seventh Cmmaj7 0-5-11-17 [[6]]
Minor augmented six Cm+6 0-5-11-15 0-316-695-947
Minor six Cm6 0-5-11-14 [[7]]
Minor seven flat six Cm7(b6) 0-5-13-16 [[8]]

Supermajor chords

Chord name Symbol Steps Cents Audio
Supermajor seventh Csmaj7 0-7-11-18 [[9]]

Subminor chords

Chord name Symbol Steps Cents Audio
Subminor seventh Csmin7 0-4-11-15 [[10]]

Diminished chords

Chord name Symbol Steps Cents Audio
Diminished seven
(fully diminished)
Cdim7, C°7 0-5-10-15 [[11]]
Minor seven flat five
(half-diminished)
Cm7(b5), Cø7 0-5-10-16 [[12]]

Augmented chords

Chord name Symbol Steps Cents Audio
Augmented seven Caug7, C+7, C7#5 0-6-12-17 [[13]]
Major seven sharp five Cmaj7#5 0-6-12-18 [[14]]