User:Eufalesio/Important Tables: Difference between revisions
Updated Ultimate temp data (thanks Godtone!) |
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'''217 & 270 & 311: Ultimate {S49*S55, S64, S65} = {2080/2079, 4096/4095, 35035/34992}''' | '''217 & 270 & 311: Ultimate {S49*S55, S64, S65} = {2080/2079, 4096/4095, 35035/34992}''' | ||
* '''270 & 311''': Newt {S49, S55, S64, S65} = {2080/2079, 2401/2400, 3025/3024, 4096/4095} | * '''270 & 311''': Newt {S49, S55, S64, S65} = {2080/2079, 2401/2400, 3025/3024, 4096/4095}; supported trivially by 41edo | ||
* '''94 & 270''': Gariwizmic {S11/S12, S64, S65, S99) = {1716/1715, <span data-darkreader-inline-color="">2080/2079, 4096/4095, 35035/34992}</span> | * '''94 & 270''': Gariwizmic {S11/S12, S64, S65, S99) = {1716/1715, <span data-darkreader-inline-color="">2080/2079, 4096/4095, 35035/34992}</span> | ||
* '''41 & 217''': Cotoneum {S21, S28<sup>2</sup>*S29, S64, S65} = {441/440, <span data-darkreader-inline-color="">2080/2079, 4096/4095, 10976/10935}</span> | * '''41 & 217''': Cotoneum {S21, S28<sup>2</sup>*S29, S64, S65} = {441/440, <span data-darkreader-inline-color="">2080/2079, 4096/4095, 10976/10935}</span> | ||
* '''41 & 53''': Cassandra {S25*S26, S15, S64, S65} = {225/224, 325/324, 352/351, 385/384} | * '''41 & 53''': Cassandra {S25*S26, S15, S64, S65} = {225/224, 325/324, 352/351, 385/384}; supported trivially by 12e | ||
** '''270:''' {S49, S55, S64, S65, S99} = {1001/1000, 2401/2400, 2080/2079, 3025/3024, 4096/4095} | ** '''270:''' {S49, S55, S64, S65, S99} = {1001/1000, 2401/2400, 2080/2079, 3025/3024, 4096/4095} | ||
** '''94:''' {S15, S11/S12, S64, S65, S99} = {225/224, 325/324, 352/351, 385/384, 1716/1715} | ** '''94:''' {S15, S11/S12, S64, S65, S99} = {225/224, 325/324, 352/351, 385/384, 1716/1715} | ||
| Line 43: | Line 43: | ||
|} | |} | ||
Any other join of Ultimate edos is ommited because I either don't know or don't care. | |||
== Table of Ultimate edos' intervals == | == Table of Ultimate edos' intervals == | ||
A good and regular set of intervals I care about. | A good and regular set of intervals I care about. Doesn't include all, but many things. | ||
{| class="wikitable mw-collapsible mw-collapsed" data-darkreader-inline-color="" | {| class="wikitable mw-collapsible mw-collapsed" data-darkreader-inline-color="" | ||
|+15-odd-limit ratios | |+15-odd-limit ratios | ||
! colspan="4" |94edo | |||
!Ratios | !Ratios | ||
! colspan="4" |217edo | ! colspan="4" |217edo | ||
!Ratios | |||
! colspan="4" |270edo | ! colspan="4" |270edo | ||
|- | |- | ||
| rowspan="2" | | | rowspan="2" | | ||
| rowspan="3" |1 | | rowspan="3" |1 | ||
| rowspan="2" |9 | | rowspan="2" |9 | ||
| rowspan="2" |114.89 | | rowspan="2" |114.89 | ||
|[[16/15]] | |||
| | | | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|20 | |20 | ||
|110.6 | |110.6 | ||
|[[16/15]] | |||
| | | | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
| Line 71: | Line 73: | ||
|22 | |22 | ||
|121.66 | |121.66 | ||
|[[15/14]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|27 | |27 | ||
|120 | |120 | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|10 | |10 | ||
|127.66 | |127.66 | ||
|[[14/13]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|23 | |23 | ||
|127.19 | |127.19 | ||
|[[14/13]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|29 | |29 | ||
|128.{{Overline|8}} | |128.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|11 | |11 | ||
|140.43 | |140.43 | ||
|[[13/12]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|25 | |25 | ||
|138.25 | |138.25 | ||
|[[13/12]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|31 | |31 | ||
|137.{{Overline|7}} | |137.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|12 | |12 | ||
|153.19 | |153.19 | ||
|[[12/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|27 | |27 | ||
|149.31 | |149.31 | ||
|[[12/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|34 | |34 | ||
|151.{{Overline|1}} | |151.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|13 | |13 | ||
|165.96 | |165.96 | ||
|[[11/10]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|30 | |30 | ||
|165.9 | |165.9 | ||
|[[11/10]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|37 | |37 | ||
|164.{{Overline|4}} | |164.{{Overline|4}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|14 | |14 | ||
|178.72 | |178.72 | ||
|[[10/9]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|33 | |33 | ||
|182.49 | |182.49 | ||
|[[10/9]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|41 | |41 | ||
|182.{{Overline|2}} | |182.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|16 | |16 | ||
|204.26 | |204.26 | ||
|[[9/8]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|37 | |37 | ||
|204.61 | |204.61 | ||
|[[9/8]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|46 | |46 | ||
|204.{{Overline|4}} | |204.{{Overline|4}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|18 | |18 | ||
|229.79 | |229.79 | ||
|[[8/7]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|42 | |42 | ||
|232.26 | |232.26 | ||
|[[8/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|52 | |52 | ||
|231.{{Overline|1}} | |231.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|19 | |19 | ||
|242.55 | |242.55 | ||
|[[15/13]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|45 | |45 | ||
|248.85 | |248.85 | ||
|[[15/13]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|56 | |56 | ||
|248.{{Overline|8}} | |248.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|21 | |21 | ||
|268.09 | |268.09 | ||
|[[7/6]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|48 | |48 | ||
|265.44 | |265.44 | ||
|[[7/6]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|60 | |60 | ||
|266.{{Overline|6}} | |266.{{Overline|6}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|23 | |23 | ||
|293.62 | |293.62 | ||
|[[13/11]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|52 | |52 | ||
|287.56 | |287.56 | ||
|[[13/11]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|65 | |65 | ||
|288.{{Overline|8}} | |288.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|25 | |25 | ||
|319.15 | |319.15 | ||
|[[6/5]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|57 | |57 | ||
|315.21 | |315.21 | ||
|[[6/5]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|71 | |71 | ||
|315.{{Overline|5}} | |315.{{Overline|5}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|27 | |27 | ||
|344.68 | |344.68 | ||
|[[11/9]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|63 | |63 | ||
|348.39 | |348.39 | ||
|[[11/9]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|78 | |78 | ||
|346.{{Overline|6}} | |346.{{Overline|6}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|28 | |28 | ||
|357.45 | |357.45 | ||
|[[16/13]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|65 | |65 | ||
|359.45 | |359.45 | ||
|[[16/13]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|81 | |81 | ||
|360.0 | |360.0 | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|30 | |30 | ||
|382.98 | |382.98 | ||
|[[5/4]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|70 | |70 | ||
|387.1 | |387.1 | ||
|[[5/4]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|87 | |87 | ||
|386.{{Overline|6}} | |386.{{Overline|6}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|33 | |33 | ||
|421.28 | |421.28 | ||
|[[14/11]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|75 | |75 | ||
|414.75 | |414.75 | ||
|[[14/11]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|94 | |94 | ||
|417.{{Overline|7}} | |417.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|34 | |34 | ||
|434.04 | |434.04 | ||
|[[9/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|79 | |79 | ||
|436.87 | |436.87 | ||
|[[9/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|98 | |98 | ||
|435.{{Overline|5}} | |435.{{Overline|5}} | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|36 | |36 | ||
|459.57 | |459.57 | ||
|[[13/10]] | |||
| rowspan="2" |8 | | rowspan="2" |8 | ||
|82 | |82 | ||
|453.46 | |453.46 | ||
|[[13/10]] | |||
| rowspan="2" |10 | | rowspan="2" |10 | ||
|102 | |102 | ||
|453.{{Overline|3}} | |453.{{Overline|3}} | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|39 | |39 | ||
|497.87 | |497.87 | ||
|[[4/3]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|90 | |90 | ||
|497.7 | |497.7 | ||
|[[4/3]] | |||
| rowspan="2" |9 | | rowspan="2" |9 | ||
|112 | |112 | ||
|497.{{Overline|7}} | |497.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|42 | |42 | ||
|536.17 | |536.17 | ||
|[[15/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|97 | |97 | ||
|536.41 | |536.41 | ||
|[[15/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|121 | |121 | ||
|537.{{Overline|7}} | |537.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|43 | |43 | ||
|548.94 | |548.94 | ||
|[[11/8]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|100 | |100 | ||
|553.0 | |553.0 | ||
|[[11/8]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|124 | |124 | ||
|551.{{Overline|1}} | |551.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|44 | |44 | ||
|561.7 | |561.7 | ||
|[[18/13]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|102 | |102 | ||
|564.06 | |564.06 | ||
|[[18/13]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|127 | |127 | ||
|564.{{Overline|4}} | |564.{{Overline|4}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|46 | |46 | ||
|587.23 | |587.23 | ||
|[[7/5]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|105 | |105 | ||
|580.65 | |580.65 | ||
|[[7/5]] | |||
| rowspan="2" |8 | | rowspan="2" |8 | ||
|131 | |131 | ||
|582.{{Overline|2}} | |582.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|48 | |48 | ||
|612.77 | |612.77 | ||
|[[10/7]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|112 | |112 | ||
|619.35 | |619.35 | ||
|[[10/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|139 | |139 | ||
|617.{{Overline|7}} | |617.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|50 | |50 | ||
|638.3 | |638.3 | ||
|[[13/9]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|115 | |115 | ||
|635.94 | |635.94 | ||
|[[13/9]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|143 | |143 | ||
|635.{{Overline|5}} | |635.{{Overline|5}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|51 | |51 | ||
|651.06 | |651.06 | ||
|[[16/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|117 | |117 | ||
|647.0 | |647.0 | ||
|[[16/11]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|146 | |146 | ||
|648.{{Overline|8}} | |648.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|52 | |52 | ||
|663.83 | |663.83 | ||
|[[22/15]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|120 | |120 | ||
|663.59 | |663.59 | ||
|[[22/15]] | |||
| rowspan="2" |9 | | rowspan="2" |9 | ||
|149 | |149 | ||
|662.{{Overline|2}} | |662.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|55 | |55 | ||
|702.13 | |702.13 | ||
|[[3/2]] | |||
| rowspan="2" |8 | | rowspan="2" |8 | ||
|127 | |127 | ||
|702.3 | |702.3 | ||
|[[3/2]] | |||
| rowspan="2" |10 | | rowspan="2" |10 | ||
|158 | |158 | ||
|702.{{Overline|2}} | |702.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|58 | |58 | ||
|740.43 | |740.43 | ||
|[[20/13]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|135 | |135 | ||
|746.54 | |746.54 | ||
|[[20/13]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|168 | |168 | ||
|746.{{Overline|6}} | |746.{{Overline|6}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|60 | |60 | ||
|765.96 | |765.96 | ||
|[[14/9]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|138 | |138 | ||
|763.13 | |763.13 | ||
|[[14/9]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|172 | |172 | ||
|764.{{Overline|4}} | |764.{{Overline|4}} | ||
|- | |- | ||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|61 | |61 | ||
|778.72 | |778.72 | ||
|[[11/7]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|142 | |142 | ||
|785.25 | |785.25 | ||
|[[11/7]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|176 | |176 | ||
|782.{{Overline|2}} | |782.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|64 | |64 | ||
|817.02 | |817.02 | ||
|[[8/5]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|147 | |147 | ||
|812.9 | |812.9 | ||
|[[8/5]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|183 | |183 | ||
|813.{{Overline|3}} | |813.{{Overline|3}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|66 | |66 | ||
|842.55 | |842.55 | ||
|[[13/8]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|152 | |152 | ||
|840.55 | |840.55 | ||
|[[13/8]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|189 | |189 | ||
|840.0 | |840.0 | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|67 | |67 | ||
|855.32 | |855.32 | ||
|[[18/11]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|154 | |154 | ||
|851.61 | |851.61 | ||
|[[18/11]] | |||
| rowspan="2" |7 | | rowspan="2" |7 | ||
|192 | |192 | ||
|853.{{Overline|3}} | |853.{{Overline|3}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|69 | |69 | ||
|880.85 | |880.85 | ||
|[[5/3]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|160 | |160 | ||
|884.79 | |884.79 | ||
|[[5/3]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|199 | |199 | ||
|884.{{Overline|4}} | |884.{{Overline|4}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|71 | |71 | ||
|906.38 | |906.38 | ||
|[[22/13]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|165 | |165 | ||
|912.44 | |912.44 | ||
|[[22/13]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|205 | |205 | ||
|911.{{Overline|1}} | |911.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|73 | |73 | ||
|931.91 | |931.91 | ||
|[[12/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|169 | |169 | ||
|934.56 | |934.56 | ||
|[[12/7]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|210 | |210 | ||
|933.{{Overline|3}} | |933.{{Overline|3}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|75 | |75 | ||
|957.45 | |957.45 | ||
|[[26/15]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|172 | |172 | ||
|951.15 | |951.15 | ||
|[[26/15]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|214 | |214 | ||
|951.{{Overline|1}} | |951.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|76 | |76 | ||
|970.21 | |970.21 | ||
|[[7/4]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|175 | |175 | ||
|967.74 | |967.74 | ||
|[[7/4]] | |||
| rowspan="2" |6 | | rowspan="2" |6 | ||
|218 | |218 | ||
|968.{{Overline|8}} | |968.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|78 | |78 | ||
|995.74 | |995.74 | ||
|[[16/9]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|180 | |180 | ||
|995.39 | |995.39 | ||
|[[16/9]] | |||
| rowspan="2" |5 | | rowspan="2" |5 | ||
|224 | |224 | ||
|995.{{Overline|5}} | |995.{{Overline|5}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|80 | |80 | ||
|1021.28 | |1021.28 | ||
|[[9/5]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|184 | |184 | ||
|1017.51 | |1017.51 | ||
|[[9/5]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|229 | |229 | ||
|1017.{{Overline|7}} | |1017.{{Overline|7}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|81 | |81 | ||
|1034.04 | |1034.04 | ||
|[[20/11]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|187 | |187 | ||
|1034.1 | |1034.1 | ||
|[[20/11]] | |||
| rowspan="2" |4 | | rowspan="2" |4 | ||
|233 | |233 | ||
|1035.{{Overline|5}} | |1035.{{Overline|5}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|82 | |82 | ||
|1046.81 | |1046.81 | ||
|[[11/6]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|190 | |190 | ||
|1050.69 | |1050.69 | ||
|[[11/6]] | |||
| rowspan="2" |3 | | rowspan="2" |3 | ||
|236 | |236 | ||
|1048.{{Overline|8}} | |1048.{{Overline|8}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|83 | |83 | ||
|1059.57 | |1059.57 | ||
|[[24/13]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|192 | |192 | ||
|1061.75 | |1061.75 | ||
|[[24/13]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|239 | |239 | ||
|1062.{{Overline|2}} | |1062.{{Overline|2}} | ||
|- | |- | ||
| rowspan="2" |1 | | rowspan="2" |1 | ||
|84 | |84 | ||
|1072.34 | |1072.34 | ||
|[[13/7]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|194 | |194 | ||
|1072.81 | |1072.81 | ||
|[[13/7]] | |||
| rowspan="2" |2 | | rowspan="2" |2 | ||
|241 | |241 | ||
|1071.{{Overline|1}} | |1071.{{Overline|1}} | ||
|- | |- | ||
| rowspan="2" |0 | |||
| rowspan="2" |85 | |||
| rowspan="2" |1085.11 | |||
|[[28/15]] | |||
| rowspan="2" |2 | |||
|195 | |||
|1078.34 | |||
|[[28/15]] | |[[28/15]] | ||
| rowspan="2" |0 | | rowspan="2" |2 | ||
| | |243 | ||
| | |1080.0 | ||
| | |- | ||
| | | | ||
| | |[[15/8]] | ||
| | | | ||
| | |197 | ||
|1089.4 | |||
|[[15/8]] | |||
| | |||
|245 | |||
|1088.{{Overline|8}} | |||
|} | |||
== Table of 270edo's yazalatha 225-odd-limit == | |||
Almost consistent to distance 2. Covers the whole gamut except 4 edostep-classes in almost pure 13-limit glory, only inconsistency is (15/13)<sup>2</sup> which is ~4/3 here. Incredible. | |||
{| class="wikitable mw-collapsible mw-collapsed" data-darkreader-inline-color="" | |||
|+270edo yazalatha 225-odd-limit | |||
|- | |||
!Tredeks | |||
!Cents | |||
!Ratios | |||
|- | |- | ||
|1 | |1 | ||
|4.{{overline|4}} | |4.{{overline|4}} | ||
| | |– | ||
|- | |- | ||
|2 | |2 | ||
| Line 742: | Line 792: | ||
|39 | |39 | ||
|173.{{overline|3}} | |173.{{overline|3}} | ||
| | |– | ||
|- | |- | ||
|40 | |40 | ||
| Line 1,502: | Line 1,552: | ||
|231 | |231 | ||
|1026.{{overline|6}} | |1026.{{overline|6}} | ||
| | |– | ||
|- | |- | ||
|232 | |232 | ||
| Line 1,654: | Line 1,704: | ||
|269 | |269 | ||
|1186.{{overline|6}} | |1186.{{overline|6}} | ||
| | |– | ||
|- | |- | ||
|270 | |270 | ||