Xenharmonic Wiki

Table of 167edo intervals: Difference between revisions

← Older edit
VisualWikitext
Francium (talk | contribs)
4,816 edits
m typo
MisterShafXen (talk | contribs)
1,074 edits
added more intervals
Tags: Visual edit Mobile edit Mobile web edit Advanced mobile edit
 
(3 intermediate revisions by 3 users not shown)
Line 1: Line 1:
This '''table of [[167edo]] intervals''' assumes [[13-limit]] [[patent val]] {{val|167 265 388 469 578 618}}.  
This '''table of 167edo intervals''' assumes [[13-limit]] [[patent val]] {{val|167 265 388 469 578 618}} of [[167edo]].  


Intervals highlighted in '''bold''' are prime harmonics or subharmonics. Intervals that differ from their assigned steps by more than 50%, but no more than 100%, are shown in ''italic''. Intervals that differ by more than 100% or with odd limit over 800 are not shown. For clarity, an entry can contain multiple intervals if they are of comparable complexity.
Intervals highlighted in '''bold''' are prime harmonics or subharmonics. Intervals that differ from their assigned steps by more than 50%, but no more than 100%, are shown in ''italic''. Intervals that differ by more than 100% or with odd limit over 800 are not shown. For clarity, an entry can contain multiple intervals if they are of comparable complexity.
 
{{Todo|complete table|inline=1|text=Add missing ratios}}


{| class="wikitable center-1 right-2 center-3"
{| class="wikitable center-1 right-2 center-3"
Line 13: Line 15:
! 13-limit
! 13-limit
|-
|-
|0
| 0
|0.00
| 0.00
|P1
| P1
|colspan="4" | '''[[1/1]]'''
| colspan="4" | '''[[1/1]]'''
|-
|-
|1
| 1
|7.186
| 7.186
|
|  
|
|  
|''[[126/125]]'', [[225/224]]
|  
|''[[121/120]]'', [[176/175]], [[243/242]]
|  
|''[[144/143]]'', [[169/168]], [[196/195]]
| [[169/168]], [[196/195]]
|-
|-
|2
| 2
|14.371
| 14.371
|
|  
|''[[81/80]]''
|  
|
| [[225/224]]
|[[99/98]], [[100/99]], [[121/120]]
| [[100/99]]
|''[[91/90]]'', [[105/104]]
| [[144/143]]
|-
|-
|3
| 3
|21.557
| 21.557
|
|  
|81/80
|  
|''[[64/63]]''
| [[64/63]]
|
|  
|''[[65/64]]'', ''[[66/65]]'', [[78/77]]
| [[105/104]]
|-
|-
|4
| 4
|28.743
| 28.743
|
|  
|
| [[81/80]]
|''[[49/48]]'', ''[[50/49]]'', 64/63, [[686/675]]
|  
|[[55/54]], [[56/55]]
|  
|[[648/637]]
|
|-
|-
|5
| 5
|35.928
| 35.928
|
|  
|
|  
|49/48
|  
|[[45/44]]
|  
|
|875/858
|-
|-
|6
| 6
|43.114
| 43.114
|
|  
|
|  
|''[[36/35]]'', [[525/512]]
|  
|
| [[45/44]]
|[[40/39]], [[693/676]]
| 729/715
|-
|-
|7
| 7
|50.299
| 50.299
|
|
|[[250/243]]
|  
|36/35
| [[36/35]]
|[[33/32]], [[605/588]]
|  
|
|
|-
|-
|8
| 8
|57.485
| 57.485
|
|  
|
| [[6561/6400]]
|''[[28/27]]''
| [[28/27]]
|''33/32''
|  
|[[65/63]], [[91/88]], [[336/325]]
|  
|-
|-
|9
| 9
|64.671
| 64.671
|
|  
|''[[25/24]]''
|  
|
|  
|
| 80/77
|[[26/25]], [[27/26]]
| 660/637
|-
|-
|10
| 10
|71.856
| 71.856
|
|  
|25/24
|  
|
|  
|[[704/675]]
| [[729/704]]
|[[715/686]]
| 176/169
|-
|-
|11
| 11
|79.042
| 79.042
|
| m2
|
| [[256/243]]
|''[[21/20]]''
| 729/700
|[[22/21]]
|
|[[245/234]]
|  
|-
|-
|12
| 12
|86.228
| 86.228
|
|  
|
|  
|21/20
| [[21/20]]
|[[81/77]]
|  
|[[104/99]]
|  
|-
|-
|13
| 13
|93.413
| 93.413
|m2
|  
|
|  
|
|  
|
| 81/77
|''[[55/52]]'', [[96/91]], [[325/308]], [[343/325]]
|  
|-
|-
|14
| 14
|100.599
| 100.599
|
|  
|
|  
|
|  
|[[35/33]]
| 35/33
|[[143/135]], [[441/416]], [[675/637]]
|  
|-
|-
|15
| 15
|107.784
| 107.784
|
|''[[16/15]]''
|
|
|
| [[16/15]]
|[[117/110]], [[484/455]], [[715/672]]
|
|
|
|-
|-
|16
| 16
|114.970
| 114.970
|
|  
|16/15
|  
|''[[15/14]]''
|  
|[[77/72]], [[576/539]]
| 576/539
|[[125/117]]
|  
|-
|-
|17
| 17
|122.156
| 122.156
|
|  
|
|
|15/14
| [[15/14]]
|[[189/176]]
|  
|''[[14/13]]'', [[130/121]], [[338/315]]
|  
|-
|-
|18
| 18
|129.341
| 129.341
|
|
|
|  
|
|  
|[[264/245]]
|  
|14/13
| [[14/13]]
|-
|-
|19
| 19
|136.527
| 136.527
|
|  
|
|  
|
|  
|[[250/231]]
|  
|[[13/12]], [[225/208]]
| [[13/12]]
|-
|-
|20
| 20
|143.713
| 143.713
|
|  
|
|  
|''[[49/45]]''
| [[49/45]]
|''[[12/11]]'', [[88/81]]
|  
|''[[13/12]]''
|  
|-
|-
|21
| 21
|150.898
| 150.898
|
|  
|
|  
|
|  
|12/11
| [[12/11]]
|
|  
|-
|-
|22
| 22
|158.084
| 158.084
|
|  
|
|  
|[[35/32]], [[192/175]]
| [[35/32]]
|''[[11/10]]'', [[675/616]]
|  
|[[128/117]], [[325/297]], [[351/320]], [[385/351]], [[429/392]]
|  
|-
|-
|23
| 23
|165.269
| 165.269
|
|  
|
|  
|
|  
|11/10
| [[11/10]]
|[[845/768]]
|  
|-
|-
|24
| 24
|172.455
| 172.455
|
|  
|
|  
|''[[54/49]]''
|  
|[[243/220]], [[495/448]], [[875/792]]
| 875/792
|[[182/165]]
|  
|-
|-
|25
| 25
|179.641
| 179.641
|
|  
|[[10/9]]
| [[10/9]]
|
|
|
|[[256/231]]
|  
|[[72/65]], [[195/176]], [[231/208]], [[375/338]], [[416/375]]
|-
|-
|26
| 26
|186.826
| 186.826
|
|  
|''10/9''
|  
|
|  
|[[49/44]], [[891/800]]
| 352/315
|[[39/35]]
|  
|-
|-
|27
| 27
|194.012
| 194.012
|
|  
|
|  
|[[28/25]]
| 125/112
|
|  
|[[143/128]], [[160/143]], [[189/169]]
|  
|-
|-
|28
| 28
|201.198
| 201.198
|M2
|[[9/8]]
|
|
|[[55/49]]
|  
|[[91/81]], [[702/625]]
| 640/567
|
|  
|-
|-
|29
| 29
|208.383
| 208.383
|
| M2
|''9/8''
| ''[[9/8]]''
|
|  
|
|  
|[[44/39]], [[273/242]]
|  
|-
|-
|30
| 30
|215.569
| 215.569
|
|  
|
|  
|
| 245/216, 500/441
|''[[25/22]]'', [[112/99]]
|
|[[162/143]]
|  
|-
|-
|31
| 31
|222.754
| 222.754
|
|  
|
|  
|
|  
|25/22
| 154/135
|[[91/80]]
|  
|-
|-
|32
| 32
|229.940
| 229.940
|
|  
|
|  
|'''[[8/7]]'''
| '''[[8/7]]'''
|
|  
|[[297/260]], [[490/429]]
|  
|-
|-
|33
| 33
|237.126
| 237.126
|
|  
|
|  
|'''''8/7'''''
| 729/640
|[[55/48]]
|  
|[[416/363]], [[650/567]]
|  
|-
|-
|34
| 34
|244.311
| 244.311
|
|  
|[[144/125]]
|  
|
|  
|[[121/105]]
|  
|[[15/13]], [[539/468]]
| 52/45
|-
|-
|35
| 35
|251.497
| 251.497
|
|  
|
|  
|[[81/70]]
| 512/441
|[[140/121]]
|  
|''15/13'', [[52/45]]
|  
|-
|-
|36
| 36
|258.683
| 258.683
|
|  
|
| 2560/2187
|[[512/441]]
|  
|''[[64/55]]''
|  
|[[65/56]]
|  
|-
|-
|37
| 37
|265.868
| 265.868
|
|  
|
|  
|[[7/6]], [[400/343]]
| [[7/6]]
|
|  
|
|  
|-
|-
|38
| 38
|273.054
| 273.054
|
|  
|[[75/64]]
|  
|''7/6''
|  
|
| 90/77
|[[117/100]]
|  
|-
|-
|39
| 39
|280.240
| 280.240
|
|  
|
|  
|[[147/125]], [[288/245]]
|  
|''[[33/28]]'', [[88/75]]
|  
|
|168/143
|-
|-
|40
| 40
|287.425
| 287.425
|
| m3
|
| [[32/27]]
|[[189/160]], [[405/343]]
|
|
|  
|[[13/11]]
| [[13/11]]
|-
|-
|41
| 41
|294.611
| 294.611
|m3
|[[32/27]]
|
|
|
|  
|''13/11''
| 189/160
|
| 245/208
|-
|-
|42
| 42
|301.796
| 301.796
|
|  
|
|  
|[[25/21]]
|  
|
|  
|
|  
|-
|-
|43
| 43
|308.982
| 308.982
|
|  
|''[[6/5]]''
|  
|[[448/375]]
|  
|[[105/88]], [[484/405]]
|  
|[[117/98]], [[140/117]]
|  
|-
|-
|44
| 44
|316.168
| 316.168
|
|  
|6/5
| [[6/5]]
|
|  
|[[605/504]]
|  
|
|  
|-
|-
|45
| 45
|323.353
| 323.353
|
|  
|
|  
|[[135/112]]
|  
|
|  
|[[65/54]]
|  
|-
|-
|46
| 46
|330.539
| 330.539
|
|  
|
|  
|[[98/81]]
|  
|[[40/33]], [[121/100]]
|  
|[[63/52]]
|  
|-
|-
|47
| 47
|337.725
| 337.725
|
|  
|
|  
|[[175/144]]
|  
|''[[40/33]]'', [[147/121]]
|  
|''[[39/32]]'', [[91/75]]
|  
|-
|-
|48
| 48
|344.910
| 344.910
|
|  
|[[625/512]]
|  
|[[128/105]]
|  
|[[11/9]], [[336/275]]
|  
|39/32, [[825/676]]
|  
|-
|-
|49
| 49
|352.096
| 352.096
|
|  
|
|  
|[[49/40]]
|  
|''11/9'', [[27/22]]
|  
|[[364/297]]
|  
|-
|-
|50
| 50
|359.281
| 359.281
|
|  
|
|  
|
|  
|
|  
|'''[[16/13]]'''
| '''[[16/13]]'''
|-
|-
|51
| 51
|366.467
| 366.467
|
|  
|[[100/81]]
|  
|
|  
|[[99/80]], [[121/98]]
|  
|'''''16/13''''', [[26/21]], [[225/182]]
|  
|-
|-
|52
| 52
|373.653
| 373.653
|
|  
|
|  
|
|  
|[[150/121]]
|  
|''26/21'', [[242/195]], [[273/220]]
|  
|-
|-
|53
| 53
|380.838
| 380.838
|
|  
|'''''[[5/4]]'''''
|  
|[[56/45]]
|  
|
|  
|[[81/65]]
|  
|-
|-
|54
| 54
|388.024
| 388.024
|
|  
|'''5/4'''
| '''[[5/4]]'''
|
|  
|
|  
|[[169/135]], [[429/343]], [[1001/800]]
|  
|-
|-
|55
| 55
|395.210
| 395.210
|
|  
|
|  
|
|  
|[[44/35]]
|  
|[[49/39]]
|  
|-
|-
|56
| 56
|402.395
| 402.395
|
|  
|
|  
|[[63/50]]
|  
|[[44/35]], [[121/96]], [[125/99]], [[486/385]]
|  
|[[525/416]]
|  
|-
|-
|57
| 57
|409.581
| 409.581
|M3
|[[81/64]]
|
|
|[[308/243]], [[792/625]]
|  
|[[33/26]], [[195/154]]
|  
|
|
|-
|-
|58
| 58
|416.766
| 416.766
|
| M3
|
| [[81/64]]
|
|  
|[[14/11]]
| [[14/11]]
|
|
|-
|-
|59
| 59
|423.952
| 423.952
|
|  
|[[32/25]]
|  
|[[125/98]]
|  
|''14/11''
|  
|[[143/112]], [[216/169]]
|  
|-
|-
|60
| 60
|431.138
| 431.138
|
|  
|''32/25''
|  
|''[[9/7]]''
|  
|[[77/60]], [[440/343]]
|  
|[[50/39]]
|  
|-
|-
|61
| 61
|438.323
| 438.323
|
|  
|
|  
|9/7
|  
|[[165/128]], [[567/440]]
|  
|[[156/121]], [[676/525]]
|  
|-
|-
|62
| 62
|445.509
| 445.509
|
|  
|
|  
|''[[35/27]]''
|  
|[[128/99]]
|  
|[[84/65]], [[507/392]]
|  
|-
|-
|63
| 63
|452.695
| 452.695
|
|  
|
|  
|
|  
|[[100/77]], [[891/686]]
|  
|[[13/10]]
|  
|-
|-
|64
| 64
|459.880
| 459.880
|
|  
|
|  
|[[64/49]]
|  
|[[176/135]]
|  
|''13/10'', [[441/338]], [[845/648]]
|  
|-
|-
|65
| 65
|467.066
| 467.066
|
|  
|
|  
|[[21/16]]
|  
|[[55/42]]
|  
|
|  
|-
|-
|66
| 66
|474.251
| 474.251
|
|  
|
|  
|21/16
|  
|[[405/308]]
|  
|[[130/99]], [[154/117]]
|  
|-
|-
|67
| 67
|481.437
| 481.437
|
|  
|
|  
|
|  
|[[33/25]]
|  
|[[169/128]], [[416/315]]
|  
|-
|-
|68
| 68
|488.623
| 488.623
|
|  
|
|  
|
|  
|[[175/132]], [[297/224]]
|  
|[[65/49]]
|  
|-
|-
|69
| 69
|495.808
| 495.808
|P4
| P4
|'''[[4/3]]'''
| '''[[4/3]]'''
|
|  
|
|  
|[[225/169]]
|  
|-
|-
|70
| 70
|502.994
| 502.994
|
|  
|'''''4/3'''''
|  
|[[75/56]]
|  
|[[147/110]]
|  
|[[234/175]]
|  
|-
|-
|71
| 71
|510.180
| 510.180
|
|  
|
|  
|''75/56'', [[168/125]]
|  
|[[121/90]]
|  
|''[[35/26]]'', [[192/143]]
|  
|-
|-
|72
| 72
|517.365
| 517.365
|
|  
|[[27/20]]
|  
|
|  
|[[66/49]]
|  
|[[182/135]]
|  
|-
|-
|73
| 73
|524.551
| 524.551
|
|  
|''27/20''
|  
|
|  
|
|  
|[[65/48]], [[88/65]]
|  
|-
|-
|74
| 74
|531.737
| 531.737
|
|  
|
|  
|[[49/36]], [[200/147]]
|  
|''[[15/11]]'', [[110/81]]
|  
|[[495/364]], [[972/715]]
|  
|-
|-
|75
| 75
|538.922
| 538.922
|
|  
|[[512/375]]
|  
|
|  
|15/11
|  
|[[273/200]]
|  
|-
|-
|76
| 76
|546.108
| 546.108
|
|  
|
|  
|[[48/35]]
|  
|'''''[[11/8]]'''''
|  
|[[196/143]], [[351/256]], [[891/650]]
|  
|-
|-
|77
| 77
|553.293
| 553.293
|
|  
|
|  
|[[135/98]]
|  
|'''11/8''', [[500/363]]
| '''[[11/8]]'''
|[[260/189]]
|  
|-
|-
|78
| 78
|560.479
| 560.479
|
|  
|[[864/625]]
|  
|[[112/81]]
|  
|
|  
|[[18/13]], [[539/390]]
|  
|-
|-
|79
| 79
|567.665
| 567.665
|
|  
|[[25/18]]
|  
|
|  
|[[168/121]]
|  
|''18/13''
|  
|-
|-
|80
| 80
|574.850
| 574.850
|
| d5
|''25/18''
| [[1024/729]]
|[[1024/735]]
|  
|[[675/484]]
|  
|[[39/28]]
|
|-
|-
|81
| 81
|582.036
| 582.036
|
|  
|
|  
|[[7/5]], [[480/343]]
|  
|
|  
|
|  
|-
|-
|82
| 82
|589.222
| 589.222
|d5
|  
|[[45/32]], [[1024/729]]
|  
|''7/5''
|  
|
|  
|
|  
|-
|-
|83
| 83
|596.407
| 596.407
|
|  
|''45/32''
|  
|[[343/243]], [[882/625]]
|  
|[[484/343]]
|  
|[[55/39]]
|  
|-
|-
|84
| 84
|603.593
| 603.593
|
|  
|''[[64/45]]''
|  
|[[625/441]]
|  
|[[343/242]]
|  
|[[78/55]]
|  
|-
|-
|85
| 85
|610.778
| 610.778
|A4
|  
|64/45, [[729/512]]
|  
|''[[10/7]]''
|  
|
|  
|[[845/594]]
|  
|-
|-
|86
| 86
|617.964
| 617.964
|
|  
|
|  
|10/7, [[343/240]]
|  
|
|  
|
|  
|-
|-
|87
| 87
|625.150
| 625.150
|
| A4
|''[[36/25]]''
| [[729/512]]
|[[735/512]], [[1125/784]]
|  
|
|  
|[[56/39]]
|  
|-
|-
|88
| 88
|632.335
| 632.335
|
|  
|36/25
|  
|
|  
|[[121/84]]
|  
|''[[13/9]]''
|  
|-
|-
|89
| 89
|639.521
| 639.521
|
|  
|[[625/432]]
|  
|[[81/56]]
|  
|
|
|13/9
|  
|-
|-
|90
| 90
|646.707
| 646.707
|
|  
|
|  
|
|  
|'''[[16/11]]''', [[363/250]]
| '''[[16/11]]'''
|[[189/130]]
|  
|-
|-
|91
| 91
|653.892
| 653.892
|
|  
|
|  
|[[35/24]]
|  
|'''''16/11'''''
|  
|[[143/98]], [[512/351]]
|  
|-
|-
|92
| 92
|661.078
| 661.078
|
|  
|[[375/256]]
|  
|
|  
|[[22/15]]
|  
|[[343/234]]
|  
|-
|-
|93
| 93
|668.263
| 668.263
|
|  
|
|  
|[72/49]], [[147/100]]
|  
|''22/15'', [[81/55]]
|  
|[[715/486]]
|  
|-
|-
|94
| 94
|675.449
| 675.449
|
|  
|''[[40/27]]''
|  
|
|  
|
|  
|[[65/44]]
|  
|-
|-
|95
| 95
|682.635
| 682.635
|
|  
|40/27
|  
|
|  
|[[49/33]]
|  
|[[135/91]]
|  
|-
|-
|96
| 96
|689.820
| 689.820
|
|  
|
|  
|''[[112/75]]'', [[125/84]]
|  
|''49/33''
|  
|''[[52/35]]'', [[143/96]]
|  
|-
|-
|97
| 97
|697.006
| 697.006
|
|  
|'''''[[3/2]]'''''
|  
|112/75
|  
|[[121/81]]
|  
|[[175/117]]
|  
|-
|-
|98
| 98
|704.192
| 704.192
|P5
| P5
|'''3/2'''
| '''[[3/2]]'''
|
|  
|
|  
|[[338/225]]
|  
|-
|-
|99
| 99
|711.377
| 711.377
|
|  
|
|  
|
|  
|[[264/175]], [[448/297]]
|  
|[[98/65]]
|  
|-
|-
|100
| 100
|718.563
| 718.563
|
|  
|
|  
|[[50/33]]
|  
|[[256/169]], [[315/208]]
|  
|
|-
|-
|101
| 101
|725.749
| 725.749
|
|  
|
|  
|[[32/21]]
|  
|[[616/405]]
|  
|[[99/65]], [[117/77]]
|  
|-
|-
|102
| 102
|732.934
| 732.934
|
|  
|
|  
|''32/21''
|  
|[[55/36]], [[84/55]]
|  
|
|  
|-
|-
|103
| 103
|740.120
| 740.120
|
|  
|
|  
|[[49/32]]
|  
|[[135/88]]
|  
|''[[20/13]]'', [[676/441]]
|  
|-
|-
|104
| 104
|747.305
| 747.305
|
|  
|
|  
|
|  
|[[77/50]]
|  
|20/13
|  
|-
|-
|105
| 105
|754.491
| 754.491
|
|  
|
|  
|''[[54/35]]''
|  
|[[99/64]]
|  
|[[65/42]], [[784/507]]
|  
|-
|-
|106
| 106
|761.677
| 761.677
|
|  
|
|  
|[[14/9]]
|  
|[[256/165]]
|  
|[[121/78]], [[525/338]]
|  
|-
|-
|107
| 107
|768.862
| 768.862
|
|  
|''[[25/16]]''
|  
|''14/9''
|  
|[[120/77]], [[343/220]]
|  
|[[39/25]]
|  
|-
|-
|108
| 108
|776.048
| 776.048
|
|  
|25/16
|  
|
|  
|''[[11/7]]''
|  
|[[169/108]]
|  
|-
|-
|109
| 109
|783.234
| 783.234
|
| m6
|
| [[128/81]]
|
|  
|11/7
|  
|
|  
|-
|-
|110
| 110
|790.419
| 790.419
|m6
|  
|[[128/81]]
|  
|
|  
|[[243/154]], [[625/396]]
|  
|[[52/33]]
|  
|-
|-
|111
| 111
|797.605
| 797.605
|
|  
|
|  
|[[100/63]]
|  
|''[[35/22]]'', [[198/125]], [[385/243]]
|  
|[[165/104]], [[507/320]], [[832/525]]
|  
|-
|-
|112
| 112
|804.790
| 804.790
|
|  
|
|  
|
|  
|35/22
|  
|[[78/49]]
|  
|-
|-
|113
| 113
|811.976
| 811.976
|
|  
|'''[[8/5]]'''
| '''[[8/5]]'''
|
|  
|[[1125/704]]
|  
|[[270/169]], [[686/429]]
|  
|-
|-
|114
| 114
|819.162
| 819.162
|
|  
|'''''8/5'''''
|  
|[[45/28]]
|  
|[[77/48]]
|  
|[[130/81]]
|  
|-
|-
|115
| 115
|826.347
| 826.347
|
|  
|
|  
|
|  
|[[121/75]]
|  
|''[[21/13]]'', [[195/121]], [[440/273]]
|  
|-
|-
|116
| 116
|833.533
| 833.533
|
|  
|[[81/50]]
|  
|
|  
|[[196/121]]
|  
|'''''[[13/8]]''''', 21/13, [[364/225]]
|  
|-
|-
|117
| 117
|840.719
| 840.719
|
|  
|
|  
|
|  
|
|  
|'''13/8'''
| '''[[13/8]]'''
|-
|-
|118
| 118
|847.904
| 847.904
|
|  
|
|  
|[[49/30]], [[80/49]]
|  
|''[[18/11]]'', [[44/27]]
|  
|[[297/182]]
|  
|-
|-
|119
| 119
|855.090
| 855.090
|
|  
|[[1024/625]]
|  
|[[105/64]]
|  
|18/11, [[275/168]]
|  
|[[64/39]], [[819/500]]
|  
|-
|-
|120
| 120
|862.275
| 862.275
|
|  
|
|  
|[[288/175]]
|  
|''[[33/20]]'', [[242/147]]
|  
|[[150/91]]
|  
|-
|-
|121
| 121
|869.461
| 869.461
|
|  
|
|  
|[[81/49]]
|  
|33/20, [[200/121]]
|  
|[[945/572]]
|  
|-
|-
|122
| 122
|876.647
| 876.647
|
|  
|
|  
|''81/49'', [[224/135]]
|  
|
|  
|''[[91/55]]'', [[108/65]]
|  
|-
|-
|123
| 123
|883.832
| 883.832
|
|  
|[[5/3]]
| [[5/3]]
|
|  
|[[1008/605]]
|  
|[[693/416]]
|  
|-
|-
|124
| 124
|891.018
| 891.018
|
|  
|''5/3''
|  
|[[375/224]]
|  
|[[405/242]]
|  
|[[117/70]]
|  
|-
|-
|125
| 125
|898.204
| 898.204
|
|  
|
|  
|[[42/25]]
|  
|
|  
|
|  
|-
|-
|126
| 126
|905.389
| 905.389
|M6
|  
|[[27/16]]
|  
|
|  
|[[1225/726]]
|  
|''[[22/13]]''
|  
|-
|-
|127
| 127
|912.575
| 912.575
|
| M6
|
| [[27/16]]
|[[320/189]], [[686/405]]
|  
|[[847/500]]
|  
|22/13
|
|-
|-
|128
| 128
|919.760
| 919.760
|
|  
|
|  
|[[245/144]]
|  
|''[[56/33]]'', [[75/44]], [[1029/605]]
|  
|[[143/84]]
|  
|-
|-
|129
| 129
|926.946
| 926.946
|
|  
|[[128/75]]
|  
|''[[12/7]]'', [[875/512]]
|  
|''75/44'', [[77/45]]
|  
|[[169/99]], [[1155/676]]
|  
|-
|-
|130
| 130
|934.132
| 934.132
|
|  
|
|  
|12/7, [[343/200]]
|  
|
|  
|
|  
|-
|-
|131
| 131
|941.317
| 941.317
|
|  
|
|  
|[[441/256]]
|  
|''[[55/32]]''
|  
|[[112/65]]
|  
|-
|-
|132
| 132
|948.503
| 948.503
|
|  
|
|  
|
|  
|[[121/70]]
|  
|[[26/15]], [[45/26]]
|  
|-
|-
|133
| 133
|955.689
| 955.689
|
|  
|[[125/72]]
|  
|
|  
|
|  
|26/15, [[936/539]]
|  
|-
|-
|134
| 134
|962.874
| 962.874
|
|  
|
|  
|'''''[[7/4]]'''''
|  
|[[96/55]]
|  
|[[363/208]], [[567/325]]
|  
|-
|-
|135
| 135
|970.060
| 970.060
|
|  
|
|  
|'''7/4'''
| '''[[7/4]]'''
|
|  
|[[429/245]]
|  
|-
|-
|136
| 136
|977.246
| 977.246
|
|  
|
|  
|
|  
|[[44/25]]
|  
|[[160/91]]
|  
|-
|-
|137
| 137
|984.431
| 984.431
|
|  
|
|  
|
|  
|''44/25'', [[99/56]]
|  
|''[[39/22]]'', [[143/81]], [[1125/637]]
|  
|-
|-
|138
| 138
|991.617
| 991.617
|
| m7
|''[[16/9]]''
| [[16/9]]
|
|  
|
|  
|39/22, [[484/273]]
|  
|-
|-
|139
| 139
|998.802
| 998.802
|m7
|  
|16/9
|  
|
|  
|[[98/55]]
|  
|[[162/91]], [[625/351]]
|  
|-
|-
|140
| 140
|1005.988
| 1005.988
|
|  
|
|  
|[[25/14]]
|  
|
|  
|[[143/80]], [[338/189]]
|  
|-
|-
|141
| 141
|1013.174
| 1013.174
|
|  
|''[[9/5]]''
|  
|
|  
|[[88/49]]
|  
|[[70/39]]
|  
|-
|-
|142
| 142
|1020.359
| 1020.359
|
|  
|9/5
|  
|
|  
|[[231/128]]
|  
|[[65/36]], [[375/208]]
|  
|-
|-
|143
| 143
|1027.545
| 1027.545
|
|  
|
|  
|''[[49/27]]'', [[405/224]]
|  
|[[440/243]], [[896/495]]
|  
|[[165/91]]
|  
|-
|-
|144
| 144
|1034.731
| 1034.731
|
|  
|
|  
|
|  
|[[20/11]]
|  
|
|  
|-
|-
|145
| 145
|1041.916
| 1041.916
|
|  
|
|  
|[[64/35]], [[175/96]]
|  
|''20/11'', [[1125/616]]
|  
|[[117/64]], [[594/325]], [[640/351]], [[702/385]], [[715/392]], [[1183/648]]
|  
|-
|-
|146
| 146
|1049.102
| 1049.102
|
|  
|
|  
|
|  
|[[11/6]]
|  
|
|  
|-
|-
|147
| 147
|1056.287
| 1056.287
|
|  
|
|  
|
|  
|''11/6'', [[81/44]]
|  
|''[[24/13]]''
|  
|-
|-
|148
| 148
|1063.473
| 1063.473
|
|  
|
|  
|
|  
|[[231/125]]
|  
|24/13, [[1183/640]]
|  
|-
|-
|149
| 149
|1070.659
| 1070.659
|
|  
|
|  
|
|  
|[[245/132]]
|  
|[[13/7]]
|  
|-
|-
|150
| 150
|1077.844
| 1077.844
|
|  
|
|  
|[[28/15]]
|  
|
|  
|''13/7'', [[121/65]], [[315/169]]
|  
|-
|-
|151
| 151
|1085.030
| 1085.030
|
|  
|[[15/8]]
|  
|
|  
|[[144/77]], [[539/288]]
|  
|[[234/125]]
|  
|-
|-
|152
| 152
|1092.216
| 1092.216
|
|  
|''15/8''
|  
|
|  
|[[1323/704]]
|  
|[[169/90]], [[220/117]], [[455/242]]
|  
|-
|-
|153
| 153
|1099.401
| 1099.401
|
|  
|
|  
|
|  
|[[66/35]]
|  
|[[49/26]], [[270/143]], [[832/441]], [[1274/675]]
|  
|-
|-
|154
| 154
|1106.587
| 1106.587
|M7
|  
|
|  
|
|  
|
|  
|[[91/48]], [[616/325]], [[650/343]]
|  
|-
|-
|155
| 155
|1113.772
| 1113.772
|
|  
|
|  
|[[40/21]]
|  
|''[[21/11]]''
|  
|[[99/52]]
|  
|-
|-
|156
| 156
|1120.958
| 1120.958
|
| M7
|
| [[243/128]]
|
|  
|21/11, [[275/144]]
|
|[[468/245]]
|
|-
|-
|157
| 157
|1128.144
| 1128.144
|
|  
|[[48/25]]
|  
|
|  
|[[675/352]]
|  
|''[[25/13]]'', [[1372/715]]
|  
|-
|-
|158
| 158
|1135.329
| 1135.329
|
|  
|
|  
|[[27/14]]
|  
|
|  
|25/13, [[52/27]]
|  
|-
|-
|159
| 159
|1142.515
| 1142.515
|
|  
|
|  
|''27/14''
|  
|''[[64/33]]''
|  
|[[126/65]], [[176/91]], [[325/168]]
|  
|-
|-
|160
| 160
|1149.701
| 1149.701
|
|  
|[[243/125]]
|  
|[[35/18]]
|  
|[[1176/605]]
|  
|
|  
|-
|-
|161
| 161
|1156.886
| 1156.886
|
|  
|
|  
|''35/18'', [[1024/525]]
|  
|
|  
|[[39/20]], [[1352/693]]
|  
|-
|-
|162
| 162
|1164.072
| 1164.072
|
|  
|
|  
|[[49/25]], [[96/49]]
|  
|
|  
|[[1375/702]]
|  
|-
|-
|163
| 163
|1171.257
| 1171.257
|
|  
|
|  
|''49/25'', [[63/32]], [[675/343]]
|  
|[[55/28]]
|  
|[[637/324]], [[1125/572]]
|  
|-
|-
|164
| 164
|1178.443
| 1178.443
|
|  
|[[160/81]]
|  
|''63/32''
|  
|
|  
|''[[65/33]]'', [[77/39]]
|  
|-
|-
|165
| 165
|1185.629
| 1185.629
|
|  
|
|  
|[[125/63]]
|  
|[[99/50]], [[240/121]]
|  
|
|  
|-
|-
|166
| 166
|1192.814
| 1192.814
|
|  
|
|  
|''125/63'', [[448/225]]
|  
|[[175/88]], [[484/243]]
|  
|''[[143/72]]'', [[195/98]]
|  
|-
|-
|167
| 167
|1200.000
| 1200.000
|P8
| P8
|colspan="4" | '''[[2/1]]'''
| colspan="4" | '''[[2/1]]'''
|}
|}


[[Category:167edo]]
[[Category:167edo]]
[[Category:Tables of edo intervals]]
[[Category:Tables of edo intervals]]
Retrieved from "https://en.xen.wiki/w/Table_of_167edo_intervals"