- A is a three-note chord whose notes can be arranged in thirds. A triad can always be “stacked” so that its notes are either on all lines or all spaces.
- When stacked in its most compact form in thirds, the lowest note of a triad is called the , the middle note is called the , and the highest note is called the .
- There are four qualities of triad. A third is major and its fifth is perfect, while a third is minor and its fifth is perfect. A third is minor and its fifth is diminished, while an third is major and its fifth is augmented.
- In notation, major triads are represented with capital letters that correspond to the triad’s root. Minor triads have a lowercase “m” after the letter, diminished triads have a lower-case “dim” or a degree sign (“°”), and augmented triads have a lower-case “aug” or a plus sign “+.”
- Within major and minor keys, triads have particular qualities that correspond to scale-degree. These are the same in every major and minor key, which makes memorizing them useful.
- Triads are identified by their , , and .
The three notes of a triad can always be arranged in thirds.shows two triads, each written both and :
The first triad is shown on three adjacent spaces, while the second triad is shown on three adjacent lines. A triad can always be “stacked” so that its notes are either on all lines or all spaces.
When a triad is stacked in its most compact form (measures 2 and 4 of), it looks like a snowperson. shows several snowpeople:
A snowperson consists of a bottom, middle, and head. Likewise, a triad consists of a lowest note, a middle note, and an upper note. Colloquially, when a triad is stacked in this fashion it is sometimes called “snowperson form,” but non-colloquially it is known as ; this is explored more in the the chapter titled Inversion and Figured Bass. The lowest note of a triad is called the , the middle note is called the , and the highest note is called the . shows this:
As you can see in, the third is so named because it is a generic third above the root, and the fifth is so named because it is a generic fifth above the root. The root is analogous to a snowperson’s bottom, the third to its middle, and the fifth to its head.
There are four qualities of triad: major, minor, diminished, and augmented.shows these four qualities of triad, each with a root of F and their quality of fifth labeled, while shows these qualities with their quality of third labeled:
As seen in , a fifth is perfect and its third is major, while a fifth is perfect and its third is minor. A fifth is diminished and its third is minor, while an fifth is augmented and third is major. Major, minor, and diminished triads are more common in many genres of music, such as Classical and popular, which is why these triads are listed first in and . Augmented triads are less common in most Classical and popular music.and
Listen carefully to the different qualities of triad in. It is common to pair expressive qualities with triads when learning what they sound like. You might think of major triads as sounding “happy,” minor triads as “sad,” diminished triads as “scary,” and augmented triads as having a “fantasy” or “mystical” sound.
for triads often include the letter name of the triad’s root, the triad’s quality, and sometimes the pitch class that occurs in the , which is the lowest part (or voice) of a composition, regardless of what instrument or voice type is singing or playing that lowest note.
A chord symbol begins with a capital letter (and, if necessary, an accidental) denoting the root of the chord. That letter is followed by information about a chord’s quality:
- Major triad: no quality symbol is added
- Minor triad: lower-case “m”
- Diminished triad: lower-case “dim” or a degree sign “°”
- Augmented triad: lower-case “aug” or a plus sign “+”
For example, the chord symbols C, Cm, Co, and C+ mean a C major triad, C minor triad, C diminished triad, and C augmented triad respectively. When the root of chords have accidentals you add these accidentals. For example, B♭m would be the chord symbol for a B♭-minor triad, while F♯o would be the chord symbol for an F♯-diminished triad.
Finally, if a pitch class other than the chord root is the lowest note in the chord, a slash is added, followed by a capital letter denoting the pitch class in the bass (lowest) voice.shows four triads with chord symbols:
As seen in Inversion and Figured Bass., a triad that has a root of C and a major quality is shown as “C” in chord-symbol notation. A C minor triad, which consists of the notes C, E♭, and G, is written as “Cm” in chord-symbol notation if C were the lowest note. If E♭ were the lowest note of a C minor triad (see the third chord in ), the chord symbol would be “Cm/E♭.” If G were the lowest note of a C minor triad (see the fourth chord in ), the chord symbol would be “Cm/G.” This topic will be explored more in the chapter titled
Triads can be built on any note of the major scale, as shown in:
is in the key of G major. As you can see in , triads built on do, fa, and sol [latex](\hat1,\ \hat4,[/latex] and [latex]\hat5)[/latex] in major keys are major. This is shown in this example with the letter name of the triad’s root capitalized. Triads built on re, mi, and la [latex](\hat2,\ \hat3,[/latex] and [latex]\hat6)[/latex] are minor. This is shown with a lowercase letter “m” after the capital letter name of the triad’s root. Triads built on ti [latex](\hat7)[/latex] are diminished; this is shown with a superscript “o” which you might know as the degree symbol. These triadic qualities do not change in different keys; in other words, the quality of a triad built on do [latex](\hat1)[/latex] is always major in major keys, no matter which major key a musical work is in.
Triads can be build on any note of the minor scale, as shown in:
Note thatcontains two triads built on sol [latex](\hat5)[/latex] and te/ti [latex](\downarrow\hat7[/latex]/[latex]\hat7)[/latex]—one without the raised leading tone (“natural minor”) and one with the raised leading tone (“ascending melodic minor”). As you can see in , triads built on do, fa, and sol [latex](\hat1,\ \hat4,[/latex] and [latex]\hat5)[/latex] (without the raised leading tone) are minor (shown with the lowercase “m”). Triads built on me, le, and te [latex](\downarrow\hat3,\downarrow\hat6,[/latex] and [latex]\downarrow\hat7)[/latex] (without the raised leading tone) are major. A triad built on sol [latex](\hat5)[/latex] with the raised leading tone is also major. Triads built on re and ti [latex](\hat2[/latex] and [latex]\hat7)[/latex] (with the raised leading tone) are diminished (shown with the superscript degree symbol).
To build a triad from a chord symbol, you need to be aware of a triad’s root and quality. Let’s say that, for example, we wanted to spell a major triad. We would complete the following steps:
- Draw the root on the staff.
- Draw notes a third and fifth above the root (i.e. draw a snowperson).
- Think of (or write down) the key signature of the triad’s root.
- To spell a major triad, apply any accidentals from the key signature if notes in that key signature appear in the triad.
- For a minor, diminished, or augmented triad, add additional accidentals to alter the chord’s third and/or fifth when appropriate.
shows this process for a D major triad:
The process for writing this triad is as follows:
- First, the note D, the chord’s root, is drawn on the staff.
- Second, a snowperson is drawn—an F and A, the notes a generic third and a fifth above the D.
- Third, the key signature of D major has been recalled. D major has two sharps, F♯ and C♯.
- Fourth, a sharp (♯) has been added to the left of the F, because F♯ is in the key signature of D major. No C♯ was necessary because there is no C in the chord.
Let’s complete this process for an A♭ minor triad (A♭m), as seen in:
The process for writing this triad is as follows:
- First, the note A♭ is written because it is the root of the triad.
- Second, a snowperson is drawn; in other words, the notes C and E are added because they are a generic third and fifth respectively above A♭.
- Third, the key signature of A♭ major is recalled. A♭ major has four flats, B♭, E♭, A♭, and D♭. Fourth, E♭ is added, because it is in the key signature of A♭ major. No B♭ or D♭ are needed, because those notes aren’t in an A♭ triad.
- Now we have successfully spelled an A♭-major triad (A♭, C, and E♭).
- Minor triads contain a minor third, which is one half-step smaller than a major third. Therefore, our final step is to lower the chord’s third (the C) by a half-step (to a C♭). Now we have an A♭ minor triad (A♭, C♭, and E♭).
Don’t forget that diminished triads have a minor third and a diminished fifth, meaning you have to lower both the third and the fifth by a half-step from a major triad. An augmented triad has a major third and an augmented fifth, so its fifth must be raised by a half-step from a major triad.
Triads are identified according to their , , and ; however, inversion is not discussed until the chapter Inversion and Figured Bass. shows a triad for the process of identification:
You can identify triads in three steps:
- Identify and write its root.
- Imagine the major key signature of its root.
- Identify and write its quality.
To identify this triad:
- First identify and write its root, which is the lowest note in its most compact form—in this case D.
- Now you can identify and write its quality. To do this, you will need to imagine the major key signature of its root. The key of D major has two sharps, F♯ and C♯.
- In this triad, the F is sharp, matching the major key signature. We would correctly identify this as a D major triad.
shows a second triad for the process of identification:
To identify this triad:
- First we identify and write its root, which is C♯.
- Next we can identify and write its quality. We imagine the key signature of C♯ major, which has seven sharps (every note is sharp).
- Therefore, E and G would be sharp in a C♯ major key. Instead, both of these notes have been lowered by a half-step; therefore, this triad is diminished. We would correctly identify this triad as a C♯o triad.
If the bottom note of a triad has an imaginary key signature (because there is a double accidental that applies to it), use enharmonic equivalence to respell the triad. The process for this will be the same as that outlined in the last section of Intervals.
Because musicians accept octave equivalence, the of notes does not affect a triad’s identification.shows several different triads with octave doublings and their correct identification:
As you can see, the identification of these triads is the same, regardless of octave doublings, even when more than one clef is used.
Notes can also be spaced further apart, which is called .shows two triads in open spacing:
As you can see in, all of the notes of each triad appear, but they are widely spaced across several different octaves within a grand staff.
Doublings and open spacing can be combined, as seen in:
Neither of these factors will affect how you identify these triads. In order to identify triads with doublings and open spacing, you need to either imagine or write the notes into a triad in without any doublings.
- Introduction to Chords (musictheory.net)
- Triad Introduction (Robert Hutchinson)
- What is a Triad? (YouTube)
- Building Triads (YouTube)
- Constructing Triads (Columbia)
- Lead-sheet Symbols (Robert Hutchinson)
- Triad Identification Practice Tool (teoria)
- Chord Ear Training (musictheory.net)
- Triad Ear Training (Tone Dear)
- Triad Ear Training (teoria)
- Triad Identification (.pdf, .pdf, .pdf, .pdf, .pdf, .pdf, .pdf, .pdf)
- Triad Construction (.pdf), pp. 2, 4, 6, 7 (.pdf), p. 9 (.pdf)
- Triads Assignment #1 (.pdf, .mcsz)
- Triads Assignment #2 (.pdf, .mcsz)
- Triads Assignment #3 (.pdf, .mcsz)
- Snowpeople © Wiki Commons is licensed under a Public Domain license
- Root, Third, and Fifth © Chelsey Hamm is licensed under a CC BY-SA (Attribution ShareAlike) license
- Triadic Qualities Fifths © Chelsey Hamm is licensed under a CC BY-SA (Attribution ShareAlike) license
- Triadic Qualities Thirds © Chelsey Hamm is licensed under a CC BY-SA (Attribution ShareAlike) license
A three-note chord whose pitch classes can be arranged as thirds
The lowest note of a triad or seventh chord when the chord is in root position
The note of a triad or seventh chord a third above the root
The note of a triad or seventh chord a fifth above the root
A triad whose third is major and fifth is perfect
A triad whose third is minor and fifth is perfect
A triad whose third is minor and fifth is diminished
A triad whose third is major and fifth is augmented
A system of naming chords that specifies the note name of the root, chord quality, and any alterations
When applied to an interval, the term "quality" modifies the size descriptor in order to be more specific about the exact number of semitones in the interval
When applied to triadic harmony, "quality" refers to the size of the different intervals that make up the harmony
Chords that do not have their root in the bass voice
Any combination of three or more pitch classes that sound simultaneously
Notes played or sung one at a time; also known as arpeggiating
Notes played or sung all together at the same time
Ordering the notes of a chord so that it is entirely stacked in thirds. The root of the chord is on the bottom.
The lowest part (or "voice") of a composition
Duplicating some notes of a chord in multiple parts
Notes of a chord are spaced out beyond their closest possible position
The most compact (i.e. "snowperson") form of a chord