Dummy index (talk | contribs)
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Dummy index (talk | contribs)
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| colspan="2" |<small>32/25 33/26 34/27</small>|| colspan="2" |39/32 40/33
| colspan="2" |<small>32/25 33/26 34/27</small>|| colspan="2" |39/32 40/33
|}
"[[Color notation]], parhaps trizo ≈ yo? Hmm, marvel*sensamagic=[[10976/10935]]=(32/15)/(9/7)^3. Straight path to g2 16/15, if 9/7 were in the position of 8/7."
"Tried. If 15/14 vs. 16/15 = marvel, 28/27 vs. 36/35 = sensamagic, 27/22 vs. 11/9 = neutral third, and 112/81 vs. 11/8 = 896/891 are tempered out (thus 10/7 vs 77/54 = 540/539 = 896/891*marvel/sensamagic) (is this everything?), it's 41edo."
{| class="wikitable"
|yo
|
|10/9
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|5/3
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|5/4
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|15/8
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|-
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|10/7
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|15/14
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|45/28
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|135/112
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|-
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|112/81
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|28/27
|14/11
|14/9
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|7/6
|77/54
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|-
|wa
|16/9
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|4/3
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|1/1
|11/9
|3/2
|11/6
|9/8
|11/8
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|-
|
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|12/7
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|9/7
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|27/14
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|81/56
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|-
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|
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|224/135
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|56/45
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|28/15
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|7/5
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|-
|gu
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|16/15
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|8/5
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|6/5
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|9/5
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|-
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|36/35
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|}
"14/11 for yo3 position, instead of 5/4. If 112/99 vs. 9/8 = 896/891, 81/44 vs. 11/6 = neutral third, and 27/14 vs. 21/11 = 99/98 are tempered out, it's 17edo."
{| class="wikitable"
|
| colspan="2" |
| colspan="2" |1568/891~7/4
| colspan="2" |392/297~21/16
| colspan="2" |196/99
| colspan="2" |49/33
|
|-
|yo
|
| colspan="2" |112/99~9/8
| colspan="2" |56/33
| colspan="2" |14/11
| colspan="2" |21/11
|
|
|-
|
| colspan="2" |16/11
| colspan="2" |12/11
| colspan="2" |18/11
| colspan="2" |27/22
| colspan="2" |81/44~11/6
|
|-
|
|
| colspan="2" |112/81~11/8
| colspan="2" |28/27
| colspan="2" |14/9
| colspan="2" |7/6
|
|
|-
|wa
| colspan="2" |16/9
| colspan="2" |4/3
| colspan="2" |1/1
| colspan="2" |3/2
| colspan="2" |9/8
|
|-
|
|
| colspan="2" |12/7
| colspan="2" |9/7
| colspan="2" |27/14
| colspan="2" |81/56~16/11
|
|
|-
|
| colspan="2" |88/81
| colspan="2" |44/27
| colspan="2" |11/9
| colspan="2" |11/6
| colspan="2" |11/8
|
|-
|gu
|
| colspan="2" |22/21
| colspan="2" |11/7
| colspan="2" |33/28
| colspan="2" |99/56~16/9
|
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|-
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|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
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|}
"24/19 for yo3 position. 2.3.7.13.19 subgroup. The table below has tempered out 513/512 and 729/728, still 3 track... To get evenly spaced 3 track, temper out 3159/3136...? [[2197/2187]], causes third-8ves. And I want (57/56)^2=28/27, 87808/87723...? 343/342? 1029/1024? Then, (19/18 (-5 fifthspan))^2=(9/8 (+2 fifthspan)) is 729/722... Pythagorean comma. Ah, it's already tempered because =(2197/2187)*(729/728)^3*(1029/1024). Finally 36edo."
{| class="wikitable"
|
| colspan="2" |~7/6
| colspan="2" |~7/4
| colspan="2" |224/171~21/16
| colspan="2" |112/57
| colspan="2" |28/19
|
|-
|yo
|
| colspan="2" |64/57~9/8
| colspan="2" |32/19
| colspan="2" |24/19
| colspan="2" |36/19
|
|
|-
|
| colspan="2" |192/133~13/9
| colspan="2" |~13/12
| colspan="2" |~13/8
| colspan="2" |~39/32
| colspan="2" |~117/64
|
|-
|
|
| colspan="2" |112/81~18/13
| colspan="2" |28/27
| colspan="2" |14/9
| colspan="2" |7/6
|
|
|-
|wa
| colspan="2" |16/9
| colspan="2" |4/3
| colspan="2" |1/1
| colspan="2" |3/2
| colspan="2" |9/8
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|-
|
|
| colspan="2" |12/7
| colspan="2" |9/7
| colspan="2" |27/14
| colspan="2" |81/56~13/9
|
|
|-
|
| colspan="2" |~128/117
| colspan="2" |~64/39
| colspan="2" |~16/13
| colspan="2" |~24/13
| colspan="2" |133/96~18/13
|
|-
|gu
|
| colspan="2" |19/18
| colspan="2" |19/12
| colspan="2" |19/16
| colspan="2" |57/32~16/9
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|-
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| colspan="2" |19/14
| colspan="2" |57/56
| colspan="2" |171/112~32/21
| colspan="2" |~8/7
| colspan="2" |~12/7
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|-
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|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|xx/xx
|
|}
|}


[[Category:User en-1]]
[[Category:User en-1]]
[[Category:User ja-N]]
[[Category:User ja-N]]