27/16: Difference between revisions

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'''27/16'''
{{Infobox Interval
|-4 3>
| JI glyph =
| Ratio = 27/16
| Monzo = -4 3
| Cents = 905.86500
| Name = Pythagorean major sixth
| Color name = w6,<br/> wa 6th
| Sound = jid_27_16_pluck_adu_dr220.mp3
}}


905.8650 cents
The '''Pythagorean major sixth''', '''27/16''', may be reached by stacking three perfect fifths ([[3/2]]) (and reducing by one octave).  


[[File:jid_27_16_pluck_adu_dr220.mp3]] [[:File:jid_27_16_pluck_adu_dr220.mp3|sound sample]]
== See also ==
* [[Gallery of Just Intervals]]
* [[32/27]] - its inverse interval, the Pythagorean minor third


The Pythagorean major sixth, 27/16, may be reached by stacking three perfect fifths ([[3/2|3/2]]) (and reducing by one octave).
[[Category:Interval]]
[[Category:Sixth]]
[[Category:Pythagorean]]
[[Category:3-limit]]
[[Category:Ratio]]
[[Category:todo:expand]]
[[Category:todo:expand]]

Revision as of 16:52, 23 October 2018

Interval information
Ratio 27/16
Factorization 2-4 × 33
Monzo [-4 3⟩
Size in cents 905.865¢
Name Pythagorean major sixth
Color name w6,
wa 6th
FJS name [math]\displaystyle{ \text{M6} }[/math]
Special properties reduced,
reduced harmonic
Tenney height (log2 nd) 8.75489
Weil height (log2 max(n, d)) 9.50978
Wilson height (sopfr(nd)) 17

[sound info]
Open this interval in xen-calc

The Pythagorean major sixth, 27/16, may be reached by stacking three perfect fifths (3/2) (and reducing by one octave).

See also

Retrieved from "https://en.xen.wiki/index.php?title=27/16&oldid=37641"