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In music theory, a comma is a very small interval between two enharmonic notes tuned in different ways. For example, an A flat tuned as a major third below C in just intonation, and a G sharp tuned as a major third above E, will not be exactly the same note. The difference between those notes, the diesis, is almost a quarter of a semitone, and is easily audible.

All of the intervals mentioned in the table below are presumed to be tuned in just intonation. The sizes of the different commas are measured and may be compared in terms of cents, 1/1200 fractions of an octave on a logarithmic scale; typical commas are between three and four times the smallest noticeable difference between tones of around six cents.

Comma Alternative Name Enharmonic Definition
Difference Between
Alternative Definition
Difference Between
Cents
Note 1 Note 2 Note 1 Note 2
Pythagorean comma Ditonic comma Pythagorean major semitone Pythagorean minor semitone 7 octaves 12 perfect fifths 23.46
Syntonic comma Didymus' comma Just major tone Just minor tone 4 perfect fifths 2 octaves + 1 major third 21.51
Diaschisma Syntonic comma Schisma 4 perfect fifths + 2 major thirds 3 octaves 19.55
Schisma Pythagorean comma Syntonic comma 8 perfect fifths + 1 major third 5 octaves 1.95

[edit] Tempering of commas

Commas are frequently used[citation needed]in the description of musical temperaments , where they describe distinctions between musical intervals that are eliminated by that tuning system. A comma can be viewed as the distance between two musical intervals. When a given comma is tempered out in a tuning system, the ability to distinguish between those two intervals in that tuning is eliminated. For example, the difference between the diatonic semitone and chromatic semitone is called the diesis. The widely used 12-tone equal temperament tempers out the diesis, and thus does not distinguish between the two different types of semitones. On the other hand, 19-tone equal temperament does not temper out this comma, and thus it distinguishes between the two semitones.

Examples:

[edit] Other intervals called commas

There are also several intervals called commas, which are not technically commas because they are not rational fractions like those above, but are irrational approximations of them. These include the Holdrian comma and Mercator's comma.

[edit] See also




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