17/14: Difference between revisions

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m Text replacement - " {{Interval_Edo_Approximation | " to "{{Interval edo approximation|"
 
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{{Infobox Interval
{{Infobox Interval
| Ratio = 17/14
| Monzo = -1 0 0 -1 0 0 1
| Cents = 336.1295
| Name = septendecimal supraminor third
| Name = septendecimal supraminor third
| Color name =  
| Color name = 17or3, soru 3rd
| FJS name = m3<sup>17</sup><sub>7</sub>
| Sound = jid_17_14_pluck_adu_dr220.mp3
| Sound = jid_17_14_pluck_adu_dr220.mp3
}}
}}


In [[17-limit]] [[just intonation]], '''17/14''' is the '''septendecimal supraminor third''' measuring about 336.1¢. It is the [[mediant]] between [[6/5]] and [[11/9]], as it is (6+11)/(5+9). A 14:17:21 [[List of root-3rd-P5 triads in_JI|root-3rd-P5]] triad can be built with 17/14 as the bottom third and [[21/17]] as the top third. This may thus represent a septendecimal "shading" of a minor triad.
In [[17-limit]] [[just intonation]], '''17/14''' is the '''septendecimal supraminor third''' measuring about 336.1¢. It is the [[mediant]] between [[6/5]] and [[11/9]], as it is (6+11)/(5+9). A 14:17:21 [[List of root-3rd-P5 triads in_JI|root-3rd-P5]] triad can be built with 17/14 as the bottom third and [[21/17]] as the top third. This may thus represent a septendecimal "shading" of a minor triad.
 
== Approximation ==
{{Interval edo approximation|17/14}}
== See also ==
== See also ==
* [[28/17]] – its [[octave complement]]
* [[28/17]] – its [[octave complement]]
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* [[Gallery of just intervals]]
* [[Gallery of just intervals]]


[[Category:17-limit]]
[[Category:Third]]
[[Category:Third]]
[[Category:Supraminor third]]
[[Category:Supraminor third]]
[[Category:Pages with internal sound examples]]