19/10: 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 = 19/10
| Name = undeviceismal diminished octave, Eratosthenes' major seventh
| Monzo = -1 0 -1 0 0 0 0 1
| Cents = 1111.19930
| Name = undeviceismal diminished octave, <br>Eratosthenes' major seventh
| Color name = 19og8, nogu octave
| Color name = 19og8, nogu octave
| FJS name = d8<sup>19</sup><sub>5</sub>
| Sound = jid_19_10_pluck_adu_dr220.mp3
| Sound = jid_19_10_pluck_adu_dr220.mp3
}}
}}


In [[19-limit]] [[just intonation]], '''19/10''' is the '''undevicesimal diminished octave''', measuring about 1111.2¢. In the [[Functional Just System]] and [[Helmholtz-Ellis notation]], it is a ''diminished octave'', obtained by adding [[81/80]] and [[513/512]] to the [[4096/2187|Pythagorean diminished octave]], but it may be called the '''Eratosthenes' major seventh''' as it is sharp of the [[243/128|Pythagorean major seventh (243/128)]] by [[1216/1215]], the ''password'' aka ''Eratosthenes' comma''.  
In [[19-limit]] [[just intonation]], '''19/10''' is the '''undevicesimal diminished octave''', measuring about 1111.2¢. In the [[Functional Just System]] and [[Helmholtz-Ellis notation]], it is a ''diminished octave'', obtained by adding [[81/80]] and [[513/512]] to the [[4096/2187|Pythagorean diminished octave]], but it may be called the '''Eratosthenes' major seventh''' as it is sharp of the [[243/128|Pythagorean major seventh (243/128)]] by [[1216/1215]], the ''password'' aka ''Eratosthenes' comma''.  
== Approximation ==
{{Interval edo approximation|19/10}}


[[Category:19-limit]]
[[Category:Octave]]
[[Category:Octave]]
[[Category:Diminished octave]]
[[Category:Diminished octave]]