In music and music theory the term chord broadly refers to any meaningful collection of notes or pitches that appears simultaneously, or near-simultaneously over a period of time. A chord is usually held to consist of three or more notes or pitches and in its most restricted sense refers only to tertian sonorities that can be constructed as stacks of thirds relative to some underlying scale. Two-note sonorities are typically referred to as dyads or intervals.
Every chord has certain characteristics, which include:
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-Eb is a series of seconds, containing a major second (C-D) and a minor second (D-Eb). 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 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-Ab is notated as a series of diminished fourths (B#-E) and (E-Ab). 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-Ab 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.
| Chord name | Component intervals | Example | Chord symbol | |
|---|---|---|---|---|
| major triad | major third | minor third | C-E-G | C, CM, Cma |
| minor triad | minor third | major third | C-Eb-G | Cm, Cmi |
| augmented triad | major third | major third | C-E-G# | C+, C+, Caug |
| diminished triad | minor third | minor third | C-Eb-Gb | 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.
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 3 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.
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.
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 |
| Scale degree | tonic | supertonic | mediant | subdominant | dominant | submediant | leading tone/subtonic |
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.
The number of inversions that a chord can have is one less than the number of chord members it contains. Triads, for example, (having three chord members) can have three positions, two of which are inversions:
Five common types of seventh chords have standard symbols. The chord quality indications are sometimes superscripted and sometimes not (e.g. Dm7, Dm7, and Dm7 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, CΔ |
| dominant seventh | major triad | minor seventh | C7, C7 |
| minor seventh | minor triad | minor seventh | Cm7, C-7 |
| diminished seventh | diminished triad | diminished seventh | Co7, Cdim7 |
| half-diminished seventh | diminished triad | minor seventh | Cø7, Cm7b5 |
| augmented major seventh | augmented triad | major seventh | C+(Maj7), CAM7, CMaj7+5, CMaj7#5 |
| augmented seventh | augmented triad | minor seventh | C+7, C7+5, C7#5 |
| minor major seventh | minor triad | major seventh | Cm(Maj7) |
When a dominant seventh chord 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.
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 | - | C/9, Cadd9 |
| Major fourth | major triad | eleventh | - | C4 |
| Major sixth | major triad | thirteenth | - | C6 |
| Six-nine | major triad | ninth | thirteenth | C6/9, CΔ |
| Dominant ninth | dominant seventh | major ninth | - | C9 |
| Dominant eleventh | dominant seventh | perfect eleventh | - | C11 |
| Dominant thirteenth | dominant seventh | major thirteenth | - | C13 |
Other extended chords follow the logic of the rules shown above.
Thus Maj9, Maj11 and Maj13 chords are the extended 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.
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-Eb-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). 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):
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 labelled N6. In C major, the chord is spelled (assuming root position) D flat, F, A flat.
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.
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, C7♯5 |
| Seventh flat nine | dominant seventh | minor ninth | C7-9, C7♭9 |
| Seventh augmented eleventh | dominant seventh | augmented eleventh | C7+11, C7♯11 |
| Seventh flat thirteenth | dominant seventh | minor thirteenth | C7-13, C7♭13 |
| Half-diminished seventh | minor seventh | diminished fifth | Cø7, Cm7♭5 |
"Altered" dominant seventh chords (C7alt) have a flat ninth, a sharp ninth, a diminished fifth and an augmented fifth
When superscripted numerals are used, the different numbers may be listed horizontally (as shown), or vertically.
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 vast majority of occurences of suspended chords, the conventional stepwise resolution to the third is still observed.
Note that 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.
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.
The tables above 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.
Since simultaneity is not a required feature of chords, there has been some academic dicussion 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.
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."
Akord | Akkord (musik) | Akkord | Acorde | Sointu | Accord (musique) | Corda (ceol) | Acorde | אקורד | Akkord | Akord | Accordo musicale | 和音 | 화음 | Akkoord (muziek) | Akkord | Akord (muzyka) | Acorde | Аккорд | Akord (hudba) | Akord | Ackord | Akor | Акорд | 和弦
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