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The Circle of Fifths — A Map of Twelve Keys

Adjacent keys are a fifth apart; clockwise adds sharps — the whole chart is a ruler

There is a clickable circle of fifths above. Click any segment to hear that key's tonic triad; click clockwise to hear all twelve.

The point of this page: this chart is not a table of "where twelve keys sit" — it is a ruler.

What the circle looks like

Below is a clickable circle. Click any segment to hear that key's tonic triad; click clockwise to hear all twelve.

Try this first: click clockwise all the way round

Two things will happen:

1. Adjacent segments differ very little — only one more sharp; 2. but the segment opposite differs most — six sharps against six flats.

That is the core of the circle: it turns "distance between keys" into something you can read.

The circle's three rules

1. Adjacent segments are a perfect fifth apart

From C clockwise to G is a perfect fifth; G to D is another perfect fifth.

A perfect fifth is the most consonant interval — so neighbouring keys are the closest in relationship. That is why moving one step along the circle is the cheapest modulation.

2. Clockwise adds sharps, anticlockwise adds flats

So the circle is also a table of key signatures. The number of accidentals in each segment is its distance from C.

3. Across the diagonal = relative keys

Two keys three segments apart (diagonally opposite) have a special relationship:

A relative minor is only three semitones away, yet it sits three segments away on the circle — because relative keys are two versions of the same tonic.

A common misreading to clear up

"The further from C, the brighter" is only half true.

The accurate statement: the circle tells you the number of accidentals, not the brightness.

So "brightness" and "distance from C" are two different things. Position on the circle is distance; brightness is a property of timbre.

One practical use: if you are writing a passage that should get "brighter and brighter", moving clockwise is correct (sharps accumulate); to come back to the origin, walk anticlockwise.

An experiment you can run yourself

1. Click C and hear its tonic chord; 2. Click G, then D, going clockwise; 3. Then skip across the circle and click D♭ (the diagonal).

You will find that although the diagonal pair "looks far", their relationship is minor/major — only three semitones apart. That is the most counter-intuitive layer of the circle: visual distance is not auditory distance.

An honest note

The circle is a map of the Western tonal system, not of all music.

The circle earns its keep by serving modulation — as soon as you need to change key, it is the fastest map available.

Next

Listen in the library

Scales, Arpeggios, and CadencesC13:22Scales, Arpeggios, and Cadences — after a transposition all three must be re-checked along the circleDetails19 Norwegian Folk Tunes, Op.66C127:22Grieg's Nineteen Norwegian Folk Tunes — folk melodies often move between neighbouring keys precisely because they are not farDetailsChorale Prelude 'Ach bleib bei uns, Herr Jesu Christ'C11:14A chorale prelude — chorale harmony almost always moves along the circleDetails

All tracks from midicn-lib — inline badge is the license tier (C1 commercial / C2 non-commercial / C3 study only).

Sources

  • 本页为五度圈交互演示的说明;五度圈关系依据通用乐理记法
  • 实例均标注来源与许可档位,可在线试听

Used for fact-checking only; all prose is original.