@@ Line 4: / Line 4: @@
 '''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>
 * '''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}
 ** '''94:''' {S15, S11/S12, S64, S65, S99} = {225/224, 325/324, 352/351, 385/384, 1716/1715}
@@ Line 43: / Line 43: @@
 |}
-Special thanks to [[Godtone]] for helping me make sense of all these temp properties and and helping me format them in a correct way.
+Any other join of Ultimate edos is ommited because I either don't know or don't care.
 == 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=""
 |+15-odd-limit ratios
+! colspan="4" |94edo
 !Ratios
-! colspan="4" |94edo
 ! colspan="4" |217edo
+!Ratios
 ! colspan="4" |270edo
 |-
-|[[16/15]]
 | rowspan="2" |
 | rowspan="3" |1
 | rowspan="2" |9
 | rowspan="2" |114.89
+|[[16/15]]
 |
 | rowspan="2" |2
 |20
 |110.6
+|[[16/15]]
 |
 | rowspan="2" |2
@@ Line 71: / Line 73: @@
 |22
 |121.66
+|[[15/14]]
 | rowspan="2" |2
 |27
 |120
 |-
-|[[14/13]]
 | rowspan="2" |1
 |10
 |127.66
+|[[14/13]]
 | rowspan="2" |2
 |23
 |127.19
+|[[14/13]]
 | rowspan="2" |2
 |29
 |128.{{Overline|8}}
 |-
-|[[13/12]]
 | rowspan="2" |1
 |11
 |140.43
+|[[13/12]]
 | rowspan="2" |2
 |25
 |138.25
+|[[13/12]]
 | rowspan="2" |3
 |31
 |137.{{Overline|7}}
 |-
-|[[12/11]]
 | rowspan="2" |1
 |12
 |153.19
+|[[12/11]]
 | rowspan="2" |3
 |27
 |149.31
+|[[12/11]]
 | rowspan="2" |3
 |34
 |151.{{Overline|1}}
 |-
-|[[11/10]]
 | rowspan="2" |1
 |13
 |165.96
+|[[11/10]]
 | rowspan="2" |3
 |30
 |165.9
+|[[11/10]]
 | rowspan="2" |4
 |37
 |164.{{Overline|4}}
 |-
-|[[10/9]]
 | rowspan="2" |2
 |14
 |178.72
+|[[10/9]]
 | rowspan="2" |4
 |33
 |182.49
+|[[10/9]]
 | rowspan="2" |5
 |41
 |182.{{Overline|2}}
 |-
-|[[9/8]]
 | rowspan="2" |2
 |16
 |204.26
+|[[9/8]]
 | rowspan="2" |5
 |37
 |204.61
+|[[9/8]]
 | rowspan="2" |6
 |46
 |204.{{Overline|4}}
 |-
-|[[8/7]]
 | rowspan="2" |1
 |18
 |229.79
+|[[8/7]]
 | rowspan="2" |3
 |42
 |232.26
+|[[8/7]]
 | rowspan="2" |4
 |52
 |231.{{Overline|1}}
 |-
-|[[15/13]]
 | rowspan="2" |2
 |19
 |242.55
+|[[15/13]]
 | rowspan="2" |3
 |45
 |248.85
+|[[15/13]]
 | rowspan="2" |4
 |56
 |248.{{Overline|8}}
 |-
-|[[7/6]]
 | rowspan="2" |2
 |21
 |268.09
+|[[7/6]]
 | rowspan="2" |4
 |48
 |265.44
+|[[7/6]]
 | rowspan="2" |5
 |60
 |266.{{Overline|6}}
 |-
-|[[13/11]]
 | rowspan="2" |2
 |23
 |293.62
+|[[13/11]]
 | rowspan="2" |5
 |52
 |287.56
+|[[13/11]]
 | rowspan="2" |6
 |65
 |288.{{Overline|8}}
 |-
-|[[6/5]]
 | rowspan="2" |2
 |25
 |319.15
+|[[6/5]]
 | rowspan="2" |6
 |57
 |315.21
+|[[6/5]]
 | rowspan="2" |7
 |71
 |315.{{Overline|5}}
 |-
-|[[11/9]]
 | rowspan="2" |1
 |27
 |344.68
+|[[11/9]]
 | rowspan="2" |2
 |63
 |348.39
+|[[11/9]]
 | rowspan="2" |4
 |78
 |346.{{Overline|6}}
 |-
-|[[16/13]]
 | rowspan="2" |2
 |28
 |357.45
+|[[16/13]]
 | rowspan="2" |5
 |65
 |359.45
+|[[16/13]]
 | rowspan="2" |6
 |81
 |360.0
 |-
-|[[5/4]]
 | rowspan="2" |3
 |30
 |382.98
+|[[5/4]]
 | rowspan="2" |5
 |70
 |387.1
+|[[5/4]]
 | rowspan="2" |7
 |87
 |386.{{Overline|6}}
 |-
-|[[14/11]]
 | rowspan="2" |1
 |33
 |421.28
+|[[14/11]]
 | rowspan="2" |4
 |75
 |414.75
+|[[14/11]]
 | rowspan="2" |4
 |94
 |417.{{Overline|7}}
 |-
-|[[9/7]]
 | rowspan="2" |2
 |34
 |434.04
+|[[9/7]]
 | rowspan="2" |4
 |79
 |436.87
+|[[9/7]]
 | rowspan="2" |4
 |98
 |435.{{Overline|5}}
 |-
-|[[13/10]]
 | rowspan="2" |3
 |36
 |459.57
+|[[13/10]]
 | rowspan="2" |8
 |82
 |453.46
+|[[13/10]]
 | rowspan="2" |10
 |102
 |453.{{Overline|3}}
 |-
-|[[4/3]]
 | rowspan="2" |3
 |39
 |497.87
+|[[4/3]]
 | rowspan="2" |7
 |90
 |497.7
+|[[4/3]]
 | rowspan="2" |9
 |112
 |497.{{Overline|7}}
 |-
-|[[15/11]]
 | rowspan="2" |1
 |42
 |536.17
+|[[15/11]]
 | rowspan="2" |3
 |97
 |536.41
+|[[15/11]]
 | rowspan="2" |3
 |121
 |537.{{Overline|7}}
 |-
-|[[11/8]]
 | rowspan="2" |1
 |43
 |548.94
+|[[11/8]]
 | rowspan="2" |2
 |100
 |553.0
+|[[11/8]]
 | rowspan="2" |3
 |124
 |551.{{Overline|1}}
 |-
-|[[18/13]]
 | rowspan="2" |2
 |44
 |561.7
+|[[18/13]]
 | rowspan="2" |3
 |102
 |564.06
+|[[18/13]]
 | rowspan="2" |4
 |127
 |564.{{Overline|4}}
 |-
-|[[7/5]]
 | rowspan="2" |2
 |46
 |587.23
+|[[7/5]]
 | rowspan="2" |7
 |105
 |580.65
+|[[7/5]]
 | rowspan="2" |8
 |131
 |582.{{Overline|2}}
 |-
-|[[10/7]]
 | rowspan="2" |2
 |48
 |612.77
+|[[10/7]]
 | rowspan="2" |3
 |112
 |619.35
+|[[10/7]]
 | rowspan="2" |4
 |139
 |617.{{Overline|7}}
 |-
-|[[13/9]]
 | rowspan="2" |1
 |50
 |638.3
+|[[13/9]]
 | rowspan="2" |2
 |115
 |635.94
+|[[13/9]]
 | rowspan="2" |3
 |143
 |635.{{Overline|5}}
 |-
-|[[16/11]]
 | rowspan="2" |1
 |51
 |651.06
+|[[16/11]]
 | rowspan="2" |3
 |117
 |647.0
+|[[16/11]]
 | rowspan="2" |3
 |146
 |648.{{Overline|8}}
 |-
-|[[22/15]]
 | rowspan="2" |3
 |52
 |663.83
+|[[22/15]]
 | rowspan="2" |7
 |120
 |663.59
+|[[22/15]]
 | rowspan="2" |9
 |149
 |662.{{Overline|2}}
 |-
-|[[3/2]]
 | rowspan="2" |3
 |55
 |702.13
+|[[3/2]]
 | rowspan="2" |8
 |127
 |702.3
+|[[3/2]]
 | rowspan="2" |10
 |158
 |702.{{Overline|2}}
 |-
-|[[20/13]]
 | rowspan="2" |2
 |58
 |740.43
+|[[20/13]]
 | rowspan="2" |4
 |135
 |746.54
+|[[20/13]]
 | rowspan="2" |4
 |168
 |746.{{Overline|6}}
 |-
-|[[14/9]]
 | rowspan="2" |1
 |60
 |765.96
+|[[14/9]]
 | rowspan="2" |4
 |138
 |763.13
+|[[14/9]]
 | rowspan="2" |4
 |172
 |764.{{Overline|4}}
 |-
-|[[11/7]]
 | rowspan="2" |3
 |61
 |778.72
+|[[11/7]]
 | rowspan="2" |5
 |142
 |785.25
+|[[11/7]]
 | rowspan="2" |5
 |176
 |782.{{Overline|2}}
 |-
-|[[8/5]]
 | rowspan="2" |2
 |64
 |817.02
+|[[8/5]]
 | rowspan="2" |5
 |147
 |812.9
+|[[8/5]]
 | rowspan="2" |6
 |183
 |813.{{Overline|3}}
 |-
-|[[13/8]]
 | rowspan="2" |1
 |66
 |842.55
+|[[13/8]]
 | rowspan="2" |2
 |152
 |840.55
+|[[13/8]]
 | rowspan="2" |3
 |189
 |840.0
 |-
-|[[18/11]]
 | rowspan="2" |2
 |67
 |855.32
+|[[18/11]]
 | rowspan="2" |6
 |154
 |851.61
+|[[18/11]]
 | rowspan="2" |7
 |192
 |853.{{Overline|3}}
 |-
-|[[5/3]]
 | rowspan="2" |2
 |69
 |880.85
+|[[5/3]]
 | rowspan="2" |5
 |160
 |884.79
+|[[5/3]]
 | rowspan="2" |6
 |199
 |884.{{Overline|4}}
 |-
-|[[22/13]]
 | rowspan="2" |2
 |71
 |906.38
+|[[22/13]]
 | rowspan="2" |5
 |165
 |912.44
+|[[22/13]]
 | rowspan="2" |5
 |205
 |911.{{Overline|1}}
 |-
-|[[12/7]]
 | rowspan="2" |2
 |73
 |931.91
+|[[12/7]]
 | rowspan="2" |4
 |169
 |934.56
+|[[12/7]]
 | rowspan="2" |4
 |210
 |933.{{Overline|3}}
 |-
-|[[26/15]]
 | rowspan="2" |1
 |75
 |957.45
+|[[26/15]]
 | rowspan="2" |4
 |172
 |951.15
+|[[26/15]]
 | rowspan="2" |4
 |214
 |951.{{Overline|1}}
 |-
-|[[7/4]]
 | rowspan="2" |2
 |76
 |970.21
+|[[7/4]]
 | rowspan="2" |6
 |175
 |967.74
+|[[7/4]]
 | rowspan="2" |6
 |218
 |968.{{Overline|8}}
 |-
-|[[16/9]]
 | rowspan="2" |2
 |78
 |995.74
+|[[16/9]]
 | rowspan="2" |5
 |180
 |995.39
+|[[16/9]]
 | rowspan="2" |5
 |224
 |995.{{Overline|5}}
 |-
-|[[9/5]]
 | rowspan="2" |1
 |80
 |1021.28
+|[[9/5]]
 | rowspan="2" |4
 |184
 |1017.51
+|[[9/5]]
 | rowspan="2" |4
 |229
 |1017.{{Overline|7}}
 |-
-|[[20/11]]
 | rowspan="2" |1
 |81
 |1034.04
+|[[20/11]]
 | rowspan="2" |4
 |187
 |1034.1
+|[[20/11]]
 | rowspan="2" |4
 |233
 |1035.{{Overline|5}}
 |-
-|[[11/6]]
 | rowspan="2" |1
 |82
 |1046.81
+|[[11/6]]
 | rowspan="2" |3
 |190
 |1050.69
+|[[11/6]]
 | rowspan="2" |3
 |236
 |1048.{{Overline|8}}
 |-
-|[[24/13]]
 | rowspan="2" |1
 |83
 |1059.57
+|[[24/13]]
 | rowspan="2" |2
 |192
 |1061.75
+|[[24/13]]
 | rowspan="2" |2
 |239
 |1062.{{Overline|2}}
 |-
-|[[13/7]]
 | rowspan="2" |1
 |84
 |1072.34
+|[[13/7]]
 | rowspan="2" |2
 |194
 |1072.81
+|[[13/7]]
 | rowspan="2" |2
 |241
 |1071.{{Overline|1}}
 |-
+| rowspan="2" |0
+| rowspan="2" |85
+| rowspan="2" |1085.11
 |[[28/15]]
-| rowspan="2" |0
+| rowspan="2" |2
-| rowspan="2" |85
+|195
-| rowspan="2" |1085.11
+|1078.34
-| rowspan="2" |2
+|[[28/15]]
-|195
+| rowspan="2" |2
-|1078.34
+|243
-| rowspan="2" |2
+|1080.0
-|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
 |-
-|[[15/8]]
-|
-|
-|197
-|1089.4
-|
-|245
-|1088.{{Overline|8}}
-|}
-== Table of 270edo's yazalatha 225-odd-limit ==
-Almost consistent to distance 2. Covers almost the entire gamut in almost pure 13-limit glory. Incredible.
-{| class="wikitable mw-collapsible mw-collapsed" data-darkreader-inline-color=""
-|+270edo yazalatha 225-odd-limit
 |1
 |4.{{overline|4}}
-|[[540/539]], [[441/440]], [[5120/5103]], [[385/384]], [[352/351]]
+|–
-|-
-!Tredeks
-!Cents
-!Ratio
 |-
 |2
@@ Line 742: / Line 792: @@
 |39
 |173.{{overline|3}}
-|
+|–
 |-
 |40
@@ Line 1,502: / Line 1,552: @@
 |231
 |1026.{{overline|6}}
-|
+|–
 |-
 |232
@@ Line 1,654: / Line 1,704: @@
 |269
 |1186.{{overline|6}}
-|
+|–
 |-
 |270

User:Eufalesio/Important Tables: Difference between revisions