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Q: Mavila must have the fifth flatter than 7edo's, why be placed between 7edo and 5edo?
Q: Mavila must have the fifth flatter than 7edo's, why be placed between 7edo and 5edo?


A: I wrote the 32/27 in this table as a monzo-ish value. 32/27 constructed of P5 & P8 will much sharper when flatter P5 situation.
A: I wrote the 32/27 in this table as a monzo-ish nominal ratio. 32/27 constructed of P5 & P8 will much sharper when flatter P5 situation.


{| class="wikitable"
{| class="wikitable"
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| 5/4<br />7/6
| 5/4<br />7/6
| 11/8
| 11/8
|  
| 105/64 is at 10 fifthspan -> [[7edo]]
| [{{val| 1 0 ... }}, {{val| 0 1 4 5 6 }}] +7-7
| [{{val| 1 0 ... }}, {{val| 0 1 4 5 6 }}] +7-7
|-
|-
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| at -5(m2)
| at -5(m2)
| 699.009
| 699.009
| for regular temperament with nominal 17/16 at m2, see some 17-limit variation in Meantone family (search {{map| 0 1 * * * * -5 }} in mappings.
| for regular temperament with nominal 17/16 at m2, see some 17-limit variation in Meantone family (search {{map| 0 1 * * * * -5 }} in mappings.)
|-
|-
| 19/16
| 19/16
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| for regular temperament with nominal 17/15 at d3, see some 17-limit variation in Meantone family (search {{map| 0 1 4 * * * -5 }} in mappings.)
| for regular temperament with nominal 17/15 at d3, see some 17-limit variation in Meantone family (search {{map| 0 1 4 * * * -5 }} in mappings.)
|}
|}
"(14/11)*(13/11) is for [[Gentle region]], then what is for meantone? 33/28, thrice, 99/84, flatly approx., 100/85, [[20/17]], (14/11)*(20/17)*(2/3)=[[561/560|560/561]]"