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{{Infobox Interval
| Name = (perfect) unison, (perfect) prime, 1st harmonic, 1st subharmonic, fundamental
| Color name = w1, wa unison
}}
The '''unison''' (interval ratio '''1/1''') is the [[interval]] between two tones that are identical in pitch. In the [[harmonic series]], 1/1 is the 1st [[harmonic]], and likewise in the [[subharmonic series]] 1/1 is the first [[subharmonic]] – this is because it acts as the fundamental to both series.
Measured in [[cent]]s (or any other logarithmic measure such as [[2/1|octave]]s, [[edo|edosteps]], etc.), the unison's size is exactly 0. This is because the distance between two identical pitches is zero. As such, the unison can be considered as a degenerate interval.
In [[just intonation]], 1/1 represents the base frequency from which an interval is measured.
== As an interval region ==
{{Todo|complete section}}
{{Infobox interval region
| Name = Unison
| Cents lower = 0
| Cents upper = 0
| Cents upper wide = 6
| JI intervals = 1/1
| Complement = [[Octave]]
| Lower region =
| Higher region = [[Comma and diesis]]
}}
{{Wikipedia|Unison}}
{{Wikipedia|Unison}}


In [[just Intonation]], '''1/1''' (also called the '''unison''' or '''perfect prime''') represents the base frequency from which an interval is measured. As a frequency ratio, it is simply 1. Measured in [[cent]]s (or any other logarithmic measure such as millioctaves, [[EDO]] steps, etc.) it is exactly zero.
As an interval region, the unison usually refers precisely to the 0-cent interval. However, there can be a tiny difference between any two intervals that are practically "the same note" (more pedantically, an extremely small [[Unnoticeable comma|comma]]), that might be considered a "unison" (or at least too small to be a meaningful interval). This range usually goes up to 3.5 cents, as that is the just-noticeable difference.
 
In some practices, this bound goes up to about 6 cents, which is the most precisely one is expected to intonate a pitch on certain instruments, and is a bit smaller than a [[Kleisma (interval region)|kleisma]] (hence the kleisma's significance in the context of intonation).  
 
As a diatonic interval category, unisons represent [[subchromatic]] motions – i.e. the difference between a note and itself (though perhaps in a different tuning or using a non-diatonic accidental, though that's more generally covered by [[comma and diesis]]). Every note in every scale has a unison, which is that note itself.
 
In functional harmony, the unison over the root serves as the [[tonic]].


== See also ==
== See also ==
 
* [[Fundamental]]
* [[Octave]]
* [[Octave reduction]]
* [[Octave reduction]]


[[Category:Unison| ]] <!-- main article -->
[[Category:Unison| ]]<!-- main article -->
[[Category:Interval ratio]]
[[Category:1-odd-limit]]
[[Category:Just interval]]
[[Category:2-limit]]
 
[[Category:Todo:expand]] <!-- add informations about interval region -->
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