Chord

Typical fingering for a second inversion C major chord on a guitar.

In music and music theory a chord (from Greek χορδή: gut, string) is three or more different notes that are played simultaneously, or near-simultaneously (arpeggio.) Most often, in European-influenced music, chords are tertian sonorities that can be constructed as stacks of thirds relative to some underlying scale. Two-note combinations are typically referred to as dyads or intervals.

Historically, as composers in Europe during the Middle-Ages and the Renaissance began to write music with greater linear complexity (polyphony), the natural by-product of this process was a vertical alignment of tones that possessed very definite harmonic textures. The evolution of harmonic syntax though the fifteenth and sixteenth centuries led to the development of very specific harmonic theories which in turn gave rise to a codified system of major/minor and sharp/flat key centers. The diatonic major and minor scales became the fundamental properties of tonality, which in turn provided an aural base or "home" key, and was to become known as the tonic. It was out of this process that triads (chords) began to take on greater importance as vehicles for greater emotional expression.

Chord progressions tend to make a melodic section more interesting by adding a textual emphasis or surprise. Moreover, repeated chord progressions may give rise to a melody, i.e. a jazz piece where chord progressions are repeated until a melody is added by a jazz musician. Chords form a musical foundation which generates a stability to the musical composition. Chord composition can be compared to the balance joining of individual notes creating a harmonious interaction more complex and with greater resonance than that of a single note perfectly pitched.

History

The word chord comes from cord which is a Middle English shortening of accord. In the Middle Ages, Western harmony featured the perfect intervals of a fourth, a fifth, and an octave. In the fifteenth and sixteenth centuries, the major and minor triads (see below) became increasingly common, and were soon established as the default sonority for Western music. Four-note "seventh chords" were then widely adopted from the seventeenth century. The harmony of many contemporary popular Western genres continues to be founded in the use of triads and seventh chords, though far from universally. Notable exceptions include: modern jazz (especially circa 1960), in which chords often include at least five notes, with seven (and occasionally more) being quite common; and atonal or post-tonal contemporary classical music (including the music of some film scores), whose chords can be far more complex, rooted in such disparate harmonic philosophies that traditional terms such as triad are rarely useful.

Chords are so well-established in Western music that sonorities of two pitches, or even monophonic melodies, are often interpreted by listeners as "implying" chords. This psychoacoustic phenomenon occurs as a result of a lifetime of exposure to the conventional harmonies of music, with the result that the brain "supplies" the complete expected chord in its absence.

Composers can and do take advantage of this tendency to surprise the listener, by deliberately avoiding certain defining tones. For instance, a composition may be predominantly composed in the pentatonic minor scale, implying common Aeolian mode to the listener, before deliberately including a more uncommon tone in a melodic progression or chord, such as a major VI (signaling Dorian mode) or a flattened II (signaling Phrygian mode).

Rameau's Theories

French composer, theorist and organist, Jean-Phillipe Rameau (1683-1764) published his Traité de l'harmonie in 1722 and this theoretical discourse remains one of the most important documents on the subject of tonality vis-a-vis chords/triads. Unlike theoreticians before him, Rameau looked to science, specifically the overtone series, as a way to explain the nature of musical phenomena in relation to the theoretical properties of tonality. Influenced by the theories of Descartes and Sauveur, Rameau posited that there was a fundamental relationship between the harmonic principles in tonal music and the physics of sound (acoustics).

He asserted that chords (triads) were the primary elements in music as opposed to melody or themes in determining key centers. His ideas regarding functional harmony, specifically the cadential relationship between the tonic, sub-dominant and dominant chords within a particular key center, became the underlying principles of what would become known as “the common practice” in musical composition in the Western music for centuries. The cadential relationship between tonic and dominant triads (as well as secondary dominants) is elemental to the tonal syntax of Western music.

Constructing and naming chords

Instruments playing different notes create chords.

Every chord has certain characteristics, which include:

the number of chromas used in constructing the chord (or the number of distinct pitch classes from which the chord takes its notes)
the general type of intervals it contains: for example seconds, thirds, or fourths.
its precise intervallic construction, sometimes called "chord quality": for example, if the chord is a triad, is the triad a major, minor, augmented or diminished?
the scale degree of the root note
whether the chord is inverted in register

Number of notes

One way of classifying chords is according to the number of distinct pitch classes used in their construction, a pitch class being identified by a degree of the chromatic scale (that is, a certain musical note, such as A, B, C, D, etc.) without regard to which octave it occurs in. Chords using three pitch classes are called trichords. Chords using four notes are known as tetrachords. Those using five are called pentachords, and those using six are hexachords.

Type of interval

C Major chord as seen superimposed on piano keys.

Many chords can be arranged as a series whose elements are separated by intervals that are all roughly the same size. For example, a C major triad contains the notes C, E, and G. These notes can be arranged in the series C-E-G, in which the first interval (C-E) is a major third, while the second interval (E-G) is a minor third. Any chord that can be arranged as a series of (major or minor) thirds is called a tertian chord. A chord such as C-D-E♭ is a series of seconds, containing a major second (C-D) and a minor second (D-E♭). Such chords are called secundal. The chord C-F-B, which consists of a perfect fourth C-F and an augmented fourth (tritone) F-B is called quartal. Most Western music from 1960 to 1900 uses tertian chords.

On closer examination, however, the terms "secundal," "tertian" and "quartal" can become ambiguous. The terms "second," "third," and "fourth" (and so on) are often understood relative to a scale, but it is not always clear which scale they refer to. For example, consider the pentatonic scale G-A-C-D-F. Relative to the pentatonic scale, the intervals G-C and C-F are "thirds," since there is one note between them. Relative to the chromatic scale, however, the intervals G-C and C-F are "fourths" since they are five semitones wide. For this reason the chord G-C-F might be described both as "tertian" and "quartal," depending on whether one is measuring intervals relative to the pentatonic or chromatic scales.

The use of accidentals complicates the picture. The chord B♯-E-A♭ is notated as a series of diminished fourths (B♯-E) and (E-A♭). However, the chord is enharmonically equivalent to (and sonically indistinguishable from) C-E-G♯, which is a series of major thirds (C-E) and (E-G♯). Notationally, then, B♯-E-A♭ is a "fourth chord," even though it sounds identical to the tertian chord C-E-G♯. In some circumstances it is useful to talk about how a chord is notated, while in others it is useful to talk about how it sounds. Terms such as "tertian" and "quartal" can be used in either sense, and it is important to be clear about which is intended.

Quality and triads

The quality of a triad is determined by the precise arrangement of its intervals. Tertian trichords, known as triads, can be described as a series of three notes. The first element is called the root note of the chord, the second note is called the "third" of the chord, and the last note is called the "fifth" of the chord. These are described below:

Chord name	Component intervals		Example	Chord symbol
major triad	major third	perfect fifth	C-E-G	C, CM, Cma, Cmaj
minor triad	minor third	perfect fifth	C-E♭-G	Cm, Cmi, Cmin
augmented triad	major third	augmented fifth	C-E-G♯	C+, C⁺, Caug
diminished triad	minor third	diminished fifth	C-E♭-G♭	Cm(♭5), Cº, Cdim

As an example, consider an octave of the C major scale, consisting of the notes C D E F G A B C.

C major scale

The D minor triad consists of the notes D, F and A.

The major triad formed using the C note as the root would consist of C (the root note of the scale), E (the third note of the scale) and G (the fifth note of the scale). This triad is major because the interval from C to E is a major third.

Using the same scale (and thus, implicitly, the key of C major) a minor chord may be constructed using the D as the root note. This would be D (root), F (third note), A (fifth note).

Examination at the piano keyboard will reveal that there are four semitones between the root and third of the chord on C, but only three semitones between the root and third of the chord on D (while the outer notes are still a perfect fifth apart). Thus the C triad is major while the D triad is minor.

A triad can be constructed on any note of the C major scale. These will all be either minor or major, with the exception of the triad on B, the leading-tone (the last note of the scale before returning to a C, in this case), which is diminished. For more detail see the article on the mathematics of the Western music scale.

Scale degree

Chords are also distinguished and notated by the scale degree of their root note or bass note.

For example, since the first scale degree of the C major scale is the note C, a triad built on top of the note C would be called the one chord, which might be notated 1, I, or even C, in which case the assumption would be made that the key signature of the particular piece of music in question would indicate to the musician what function a C major triad was fulfilling, and that any special role of the chord outside of its normal diatonic function would be inferred from the context.

When taking any scale and building a triad with a base in the scale, the second, third, and sixth intervals, when used as a root, will form a minor triad. The root, fourth, and fifth form a major triad, whereas the seventh will form a dimished triad.

Roman numerals indicate the root of the chord as a scale degree within a particular key as follows:

Roman numeral	I	ii	iii	IV	V	vi	vii^o
Scale degree	tonic	supertonic	mediant	subdominant	dominant	submediant	leading tone/subtonic

Many analysts use lower-case Roman numerals to indicate minor triads and upper-case for major ones, with degree and plus signs (^o and ⁺) to indicate diminished and augmented triads, respectively. When they are not used, all the numerals are capital, and the qualities of the chords are inferred from the other scale degrees that chord contains; for example, a chord built on VI in C major would contain the notes A, C, and E, and would therefore be a minor triad. Chords that are not on the scale can be indicated by placing a flat/sharp sign before the chord (e.g the chord of E flat major in the key of C major is represented by ♭III).

The scale to whose scale degrees the Roman numerals refer may be indicated to the left (e.g. F♯:), but may also be understood from the key signature or other contextual clues.

Unlike pop chord symbols, which are used as a guide to players, Roman numerals are used primarily as analytical tools, and so indications of inversions or added tones are sometimes omitted if they are not relevant to the analysis being performed.

Inversion

When the bass is not the same as the root, the chord is inverted.

The number of inversions that a chord can have is one fewer than the number of constituent notes. Triads, for example, (having three constituent notes) can have three positions, two of which are inversions:

Root position: The root note is in the bass, and above that are the third and the fifth. A triad built on the first scale degree, for example, is marked 'I'.
First inversion: The third is in the bass, and above it are the fifth and the root. This creates an interval of a sixth and a third above the bass note, and so is marked in figured Roman notation as '6/3'. This is commonly abbreviated to 'I6' (or 'Ib') since the sixth is the characteristic interval of the inversion, and so always implies '6/3'.
Second inversion: The fifth is in the bass, and above it are the root and the third. This creates an interval of a sixth and a fourth above the bass note, and so is marked as 'I6/4' or 'Ic'. Second inversion is the most unstable chord position.

Types of chords

Seventh chords

Seventh chords may be thought of as the next natural step in composing tertian chords after triads. Seventh chords are constructed by adding a fourth note to a triad, at the interval of a third above the fifth of the chord. This creates the interval of a seventh above the root of the chord. There are various types of seventh chords depending on the quality of the original chord and the quality of the seventh added.

Five common types of seventh chords have standard symbols. The chord quality indications are sometimes superscripted and sometimes not (e.g. Dm7, Dm⁷, and D^m7 are all identical). The last three chords are not used commonly except in jazz.

Chord name	Component notes (chord and interval)		Chord symbol
major seventh	major triad	major seventh	CMaj7, CMA7, CM7, C^Δ7, C^j7
dominant seventh	major triad	minor seventh	C7, C⁷
minor seventh	minor triad	minor seventh	Cm7, C-7, C-⁷
diminished seventh	diminished triad	diminished seventh	C^o7, Cdim⁷
half-diminished seventh	diminished triad	minor seventh	C^ø7, Cm7^♭5, C-7^(♭5)
augmented major seventh	augmented triad	major seventh	C+(Maj7), C+MA7, CMaj7+5, CMaj7♯5, C+^j7, C_Δ+7
augmented seventh	augmented triad	minor seventh	C+7, C7+, C7+5, C7♯5
minor major seventh	minor triad	major seventh	Cm(Maj7), C-^(j7), Cm♯7, C-^Δ7

When a dominant seventh chord (a major minor seventh in its most common function) is borrowed from another key, the Roman numeral corresponding with that key is shown after a slash. For example, V/V indicates the dominant of the dominant. In the key of C major, where the dominant (V) chord is G major, this secondary dominant is the chord on the fifth degree of the G major scale, i.e. D major. Note that while the chord built on D (ii) in the key of C major would normally be a minor chord, the V/V chord, also built on D, is major.

Extended chords

Extended chords are tertian chords (built from thirds) or triads with notes extended, or added, beyond the seventh. Thus ninth, eleventh, and thirteenth chords are extended chords. After the thirteenth, any notes added in thirds duplicate notes elsewhere in the chord, so there are no fifteenth chords, seventeenth chords, and so on.

To add one note to a single triad, the equivalent simple intervals are used. Because an octave has seven notes, these are as follows:

Chord name	Component notes (chord and interval)			Chord symbol
Add nine	major triad	ninth	-	C2, Cadd9,
Major 4th	major triad	perfect fourth	-	C4, Csus
Major sixth	major triad	sixth	-	C6
Six-nine	major triad	sixth	ninth	C6/9
Dominant ninth	dominant seventh	major ninth	-	C9
Dominant eleventh	dominant seventh (the 3rd is usually omitted)	major ninth	perfect eleventh	C11
Dominant thirteenth	dominant seventh (the 11th is usually omitted)	major ninth	perfect 11th major13th	C13

Other extended chords follow the logic of the rules shown above.

Thus Maj9, Maj11 and Maj13 chords are the extended dominant chords shown above with major sevenths rather than dominant sevenths. Similarly, m9, m11 and m13 have minor sevenths.

Extended chords, composed of triads can also have variations. Thus madd9, m4 and m6 are minor triads with extended notes.

Sixth chords

Sixth chords are chords that contain any of the various intervals of a sixth as a defining characteristic. They can be considered as belonging to either of two separate groups:

Group1: Chords that contain a sixth chord member, i.e., a note separated by the interval of a sixth from the chord's root, such as:

1. The major sixth chord (also called, sixth or added sixth with chord notation: 6, e.g., 'C6')

This is by far the most common type of sixth chord of this group, and comprises a major chord plus a note forming the interval of a major sixth above the root. For example, the chord C6 contains the notes C-E-G-A.

2. The minor sixth chord (with chord notation: min 6 or m6, e.g., Cm6)

This is a minor chord plus a note forming the interval of a major sixth above the root. For example, the chord Cmin6 contains the notes C-E♭-G-A

In chord notation, the sixth of either chord is always assumed to be a major sixth rather than a minor sixth. Minor versions exist, and in chord notation this is indicated as, e.g., Cmin (min6), or Cmin (aeolian). Such chords, however, are very rare, as the minor sixth chord member is considered an "avoid tone" due to the semitone clash between it and the chord's fifth.

3. The augmented sixth chord (usually appearing in chord notation as an enharmonically equivalent seventh chord)

An augmented sixth chord is a chord which contains two notes that are separated by the interval of an augmented sixth (or, by inversion, a diminished third—though this inversion is rare in compositional practice). The augmented sixth is generally used as a dissonant interval which resolves by both notes moving outward to an octave.

In Western music, the most common use of augmented sixth chords is to resolve to a dominant chord in root position (that is, a dominant triad with the root doubled to create the octave to which the augmented sixth chord resolves), or to a tonic chord in second inversion (a tonic triad with the fifth doubled for the same purpose). In this case, the tonic note of the key is included in the chord, sometimes along with an optional fourth note, to create one of the following (illustrated here in the key of C major):

Italian augmented sixth: A♭, C, F♯
French augmented sixth: A♭, C, D, F♯
German augmented sixth: A♭, C, E♭, F♯

The augmented sixth family of chords exhibits certain peculiarities. Since they are not triad-based, as are seventh chords and other sixth chords, they are not generally regarded as having roots (nor, therefore, inversions), although one re-voicing of the notes is common (with the namesake interval inverted so as to create a diminished third).

Group 2: Inverted chords, in which the interval of a sixth appears above the bass note rather than the root; inversions, traditionally, being so named from their characteristic interval of a sixth from the bass.

1. Inverted major and minor chords

Inverted major and minor chords may be called sixth chords. More specifically, their first and second inversions may be called six-three (6/3) and six-four (6/4) chords respectively, to indicate the intervals that the upper notes form with the bass note. Nowadays, however, this is mostly done for purposes of academic study or analysis. (see figured bass)

2. The neapolitan sixth chord

This chord is a major triad with the lowered supertonic scale degree as its root. The chord is referred to as a "sixth" because it is almost always found in first inversion. Though a technically accurate Roman numeral analysis would be ♭II, it is generally labeled N⁶. In C major, the chord is spelled (assuming root position) D♭, F, A♭.

Because it uses lowered altered tones, this chord is often grouped with the borrowed chords. However, the chord is not borrowed from the parallel major or minor, and may appear in both major and minor keys.

Chromatic alterations

Although the third and seventh of the chord are always determined by the symbols shown above, the fifth, as well as the extended intervals 9, 11, and 13, may be altered through the use of accidentals. These are indicated along with the corresponding number of the element to be altered.

Accidentals are most often used in conjunction with dominant seventh chords. For example:

Chord name	Component notes		Chord symbol
Seventh augmented fifth	dominant seventh	augmented fifth	C⁷⁺⁵, C^7♯5
Seventh flat nine	dominant seventh	minor ninth	C^7-9, C^7♭9
Seventh sharp nine	dominant seventh	augmented ninth	C⁷⁺⁹, C^7♯9
Seventh augmented eleventh	dominant seventh	augmented eleventh	C⁷⁺¹¹, C^7♯11
Seventh flat thirteenth	dominant seventh	minor thirteenth	C^7-13, C^7♭13
Half-diminished seventh	minor seventh	diminished fifth	C^ø, C^m7♭5

"Altered" dominant seventh chords (C^7alt) have a flat ninth, a sharp ninth, a diminished fifth and an augmented fifth (see Levine's Jazz Theory). Some write this as C⁷⁺⁹, which assumes also the flat ninth, diminished fifth and augmented fifth (see Aebersold's Scale Syllabus).

The augmented ninth is often referred to as a blue note, being enharmonically equivalent to the flatted third or tenth, and is used as such, particularly in blues and other jazz standards.

When superscripted numerals are used, the different numbers may be listed horizontally (as shown), or vertically.

Added tone chords

An added tone chord is a traditional chord with an extra "added" note, such as the commonly added sixth (above the root). This includes chords with an added second (ninth) or fourth (eleventh), or a combination of the three. These chords do not include "intervening" thirds as in an extended chord.

Suspended chords

A suspended chord, or "sus chord" (sometimes improperly called sustained chord), is a chord in which the third has been displaced by either of its dissonant neighboring notes, forming intervals of a major second or (more commonly), a perfect fourth with the root. This results in two distinct chord types: the suspended second (sus2) and the suspended fourth (sus4). The chords, C^sus2 and C^sus4, for example, consist of the notes C D G and C F G, respectively. Extended versions are also possible, such as the seventh suspended fourth, for example, which, with root C, contains the notes C F G B♭ and is notated as C7^sus4.

The name suspended derives from an early voice leading technique developed during the common practice period of composition, in which an anticipated stepwise melodic progression to a harmonically stable note in any particular part (voice) was often momentarily delayed or suspended simply by extending the duration of the previous note. The resulting unexpected dissonance could then be all the more satisfyingly resolved by the eventual appearance of the displaced note.

In modern usage, without regard to such considerations of voice leading, the term suspended is restricted to those chords involving the displacement of the third only, and the dissonant second or fourth no longer needs to be prepared from the previous chord. Neither is it now obligatory for the displaced note to make an appearance at all. However, in the majority of occurrences of suspended chords, the conventional stepwise resolution to the third is still observed.

Note that, in traditional music theory, the inclusion of the third in either the suspended second or suspended fourth chords negates the effect of suspension, and such chords are properly called added ninth and added eleventh chords rather than suspended chords.

A notable exception to this analysis of suspended chords occurs in jazz theory. In post-bop and modal jazz compositions and improvisations, suspended seventh chords are often used in nontraditional ways. In these contexts, they often do not function as V chords, and do not resolve the fourth to the third; the lack of resolution gives the chord an ambiguous, static quality. Indeed, the third is often played on top of a sus4 chord; in jazz theory, this doesn't negate the quality of the chord as a suspended chord.

Borrowed chords

Borrowed chords are chords borrowed from the parallel minor or major. If the root of the borrowed chord is not in the original key, then they are named by the accidental. For instance, in major, a chord built on the parallel minor's sixth degree is a "flat six chord," written ♭VI. Borrowed chords are an example of mode mixture.

If a chord is borrowed from the parallel key, this is usually indicated directly (e.g. IV (minor)) or explained in a footnote or accompanying text. If there is no mention of tonality upper case can be taken as the major and lower case as minor.

Polychords

Polychords are two or more chords superimposed on top of one another. See also altered chord, secundal chord, Quartal and quintal harmony and Tristan chord.

Guitar and pop chord notation

All pop-music chords are assumed to be in root position, with the root of the chord in the bass. To indicate a different bass note, a slash is used, such as C/E, indicating a C major chord with an E in the bass. If the bass note is a chord member, the result is an inverted chord; otherwise, it is known as a slash chord. This is not to be confused with the similar-looking secondary dominant.

The tables in the linked subarticle include a column showing the pop chord symbols commonly used as an abbreviated notation using letters, numbers, and other symbols and usually written above the given lyrics or staff. Although these symbols are used occasionally in classical music as well, they are most common for lead sheets and fake books in jazz and other popular music.

Power chords

Power chords are constructed by playing a root, perfect fifth and, in some cases, perfect octave. Because the chord does not contain a third, the major and minor qualities are not present. They are generally played on electric guitar and are used extensively in rock music, especially heavy metal and punk rock, where heavy amounts of distortion are used. Because distortion adds a great deal of harmonic content to an electric guitar's timbre, perfect intervals are the only intervals with enough consonance to be clearly articulated and perceived at high distortion levels. Even the addition of a third can cause a chord to sound dissonant.

Chord sequence

Chords are commonly played in sequence, much as notes are played in sequence to form melodies. Chord sequences can be conceptualized either in a simplistic way, in which the root notes of the chords play simple melodies while tension is created and relieved by increasing and decreasing dissonance, or full attention can be paid to each note in every chord, in which case chord sequences can be regarded as multi-part harmony of unlimited complexity.

Nonchord tones and dissonance

A nonchord tone is a dissonant or unstable tone which is not a part of the chord that is currently playing and in most cases quickly resolves to a chord tone.

Simultaneity

A chord is only the harmonic function of a group of notes, and it is unnecessary for all the notes to be played together. For example, broken chords and arpeggios are ways of playing notes in succession so that they form chords. One of the most familiar broken chord figures is Alberti bass.

Since simultaneity is not a required feature of chords, there has been some academic discussion regarding the point at which a group of notes can be called a chord. Jean-Jacques Nattiez (1990, p. 218) explains that, "we can encounter 'pure chords' in a musical work," such as in the "Promenade" of Modest Mussorgsky's Pictures at an Exhibition.

Mussorgsky's Pictures at an Exhibition "Promenade"

However, "often, we must go from a textual given to a more abstract representation of the chords being used," as in Claude Debussy's Première Arabesque. The chords on the second stave shown here are abstracted from the notes in the actual piece, shown on the first. "For a sound configuration to be recognized as a chord, it must have a certain duration."

Goldman (1965, p. 26) elaborates: "the sense of harmonic relation, change, or effect depends on speed (or tempo) as well as on the relative duration of single notes or triadic units. Both absolute time (measurable length and speed) and relative time (proportion and division) must at all times be taken into account in harmonic thinking or analysis."

References
ISBN links support NWE through referral fees

Benward, Bruce. Music in Theory and Practice, Volumes I & II, 7th ed. New York: McGraw Hill, 2003. ISBN 0-072-94262-2
Dahlhaus, Carl, and Robert O. Gjerdingen (trans.). Studies in the Origin of Harmonic Tonality, p.67. Princeton University Press, 1990. ISBN 0-691-09135-8
Nattiez, Jean-Jacques. Music and Discourse: Toward a Semiology of Music (Musicologie générale et sémiologue, 1987). Translated by Carolyn Abbate, 1990. ISBN 0-691-02714-5
Persichetti, Vincent. Twentieth Century Harmony: Creative Aspects and Practice. ISBN 0-393-09539-8
Piston, Walter, and Mark DeVoto. Harmony, 5th ed. New York: W.W. Norton & Company, 1987. ISBN 0-393-95480-3

External links

All links retrieved December 10, 2023.

Songs and Songs Pro. Has a powerful rule editor for advanced searches and a reference tool. harmonicsense.com
Jazz Guitar Chords www.jazzguitar.be
Guitar Chord Finder www.chordfind.com
Morphogenesis of chords and scales Chords and scales classification. www.lamadeguido.com
Visual Guitar Guitar scales, modes, and apreggio viewer program and fretboard theory. www.visualguitar.com

Chords


By Type	Triad	Major · Minor · Augmented · Diminished · Suspended

	Seventh	Major · Minor · Dominant · Diminished · Half-diminished · Minor-major · Augmented major · Augmented minor

	Extended	Ninth · Eleventh · Thirteenth

	Other	Sixth · Augmented sixth · Altered · Added tone · Polychord · Quartal and quintal · Tone cluster· Power

By Function	Diatonic	Tonic · Dominant · Subdominant · Submediant

	Altered	Borrowed · Neapolitan chord · Secondary dominant · Secondary subdominant

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