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{| class="wikitable sortable"
{| class="wikitable sortable"
! Eigenmonzo<br />(unchanged interval) !! data-sort-type="number"|at<br />(fifthspan) !! data-sort-type="number"|Generator<br />(cents) !! class="unsortable"|in this temperament<br />(e.g.)
! Eigenmonzo<br />(unchanged interval) !! data-sort-type="number"|at<br />(fifthspan) !! data-sort-type="number"|Generator<br />(cents) !! class="unsortable"|in this temperament<br />(e.g.)
|-
| 5/4 || -3(m3) || 671.229 || Mavila
|-
|-
| 6/5 || +4(M3) || 678.910 || Mavila
| 6/5 || +4(M3) || 678.910 || Mavila
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|-
|-
| 9/7 || -8(d4) || 695.614 || Septimal meantone
| 9/7 || -8(d4) || 695.614 || Septimal meantone
|-
| 7/6 || +9(A2) || 696.319 || Septimal meantone
|-
|-
| 5/4 || +4(M3) || 696.578 || Meantone (1/4 comma)
| 5/4 || +4(M3) || 696.578 || Meantone (1/4 comma)
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|}
|}


"(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]]"
"(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]]. Oh, 33/28 is the [[mediant]] of 13/11 and 20/17."