User:Contribution/Impressions on EDOs sizes: Difference between revisions

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== Practical Boundaries of EDOs: [5 ; 99]-EDOs ==
My EDO list (23-limit mapping):
0-4: Joke EDOs


5-11: XXS EDOs
Small EDOs: [[12edo|12fi]], [[14edo|14cf]], [[15edo|15g]], [[17edo|17cgh]], [[19edo|19]], [[22edo|22fh]], [[24edo|24d]], [[26edo|26i]], [[27edo|27eg]], [[29edo|29g]]


12-16: XS EDOs
Medium EDOs: [[31edo|31]], [[34edo|34dh]], [[36edo|36]], [[37edo|37]], [[41edo|41]], [[43edo|43]], [[46edo|46]], [[49edo|49fgh]], [[50edo|50]], [[53edo|53]], [[58edo|58hi]]


17-23: S EDOs
Large EDOs: [[68edo|65d]], [[68edo|68e]], [[72edo|72]], [[77edo|77]], [[80edo|80]], [[87edo|87]], [[94edo|94]], [[99edo|99ef]]


24-33: M EDOs
Exceptional EDOs: [[111edo|111]], [[171edo|171h]], [[172edo|172f]], [[248edo|248]], [[270edo|270]], [[311edo|311]], [[342edo|342f]], [[684edo|684h]]
 
34-47: L  EDOs
 
48-67: XL EDOs
 
68-99: XXL EDOs
 
100+: Nightmare EDOs
 
171, 270, 311, 342, 684: Joker EDOs.
 
=== Individual pages ===


{| class="wikitable"
{| class="wikitable"
|
|
|
|
|
|[[5edo|5]]
|[[6edo|6]]
| [[7edo|7]]
|[[8edo|8]]
|[[9edo|9]]
|-
|-
| [[10edo|'''10''']]
|
|[[11edo|11]]
|
| [[12edo|'''<u>12</u>''']]
| [[12edo|'''<u>12</u>''']]
|[[13edo|13]]
|
| [[14edo|'''14''']]
| [[14edo|14]]
| [[15edo|'''15''']]
| [[15edo|15]]
|[[16edo|16]]
|
| [[17edo|'''17''']]
| [[17edo|17]]
|[[18edo|18]]
|
| [[19edo|'''<u>19</u>''']]
| [[19edo|'''<u>19</u>''']]
|-
|-
|[[20edo|20]]
|
|[[21edo|21]]
|
| [[22edo|'''<u>22</u>''']]
| [[22edo|'''<u>22</u>''']]
|[[23edo|23]]
|
| [[24edo|'''24''']]
|[[24edo|24]]
|[[25edo|25]]
|
| [[26edo|'''26''']]
|[[26edo|26]]
| [[27edo|'''<u>27</u>''']]
|[[27edo|'''27''']]
|[[28edo|28]]
|
| [[29edo|'''29''']]
|[[29edo|29]]
|-
|-
|[[30edo|30]]
|
| [[31edo|'''<u>31</u>''']]
| [[31edo|'''<u>31</u>''']]
|[[32edo|32]]
|
|[[33edo|33]]
|
| [[34edo|'''<u>34</u>''']]
| [[34edo|'''<u>34</u>''']]
|[[35edo|35]]
|
| [[36edo|'''36''']]
|[[36edo|36]]
| [[37edo|'''37''']]
| [[37edo|37]]
| [[38edo|'''38''']]
|
| [[39edo|'''39''']]
|
|-
|-
|[[40edo|40]]
|
| [[41edo|'''<u>41</u>''']]
| [[41edo|'''<u>41</u>''']]
|[[42edo|42]]
|
| [[43edo|'''43''']]
|[[43edo|43]]
|[[44edo|44]]
|
|[[45edo|45]]
|
| [[46edo|'''<u>46</u>''']]
| [[46edo|'''<u>46</u>''']]
|[[47edo|47]]
|
| [[48edo|'''48''']]
|
| [[49edo|'''49''']]
|[[49edo|49]]
|-
|-
| [[50edo|'''50''']]
|[[50edo|50]]
|[[51edo|51]]
|
|[[52edo|52]]
|
| [[53edo|'''<u>53</u>''']]
| [[53edo|'''<u>53</u>''']]
|[[54edo|54]]
|
|[[55edo|55]]
|
| [[56edo|'''56''']]
|
|[[57edo|57]]
|
| [[58edo|'''<u>58</u>''']]
| [[58edo|'''58''']]
|[[59edo|59]]
|
|-
|-
| [[60edo|'''<u>60</u>''']]
|
|[[61edo|61]]
|
| [[62edo|'''62''']]
|
| [[63edo|'''63''']]
|
|[[64edo|64]]
|
| [[65edo|'''<u>65</u>''']]
| [[65edo|'''65''']]
|[[66edo|66]]
|
|[[67edo|67]]
|
| [[68edo|'''<u>68</u>''']]
| [[68edo|'''68''']]
|[[69edo|69]]
|
|-
|-
|[[70edo|70]]
|
|[[71edo|71]]
|
| [[72edo|'''<u>72</u>''']]
| [[72edo|'''<u>72</u>''']]
|[[73edo|73]]
|
|[[74edo|74]]
|
|[[75edo|75]]
|
|[[76edo|76]]
|
| [[77edo|'''<u>77</u>''']]
| [[77edo|'''<u>77</u>''']]
|[[78edo|78]]
|
|[[79edo|79]]
|
|-
|-
| [[80edo|'''<u>80</u>''']]
| [[80edo|'''80''']]
|[[81edo|81]]
|
|[[82edo|82]]
|
|[[83edo|83]]
|
| [[84edo|'''<u>84</u>''']]
|
|[[85edo|85]]
|
|[[86edo|86]]
|
| [[87edo|'''<u>87</u>''']]
| [[87edo|'''<u>87</u>''']]
|[[88edo|88]]
|
| [[89edo|'''89''']]
|
|-
|-
|[[90edo|90]]
|
|[[91edo|91]]
|
|[[92edo|92]]
|
|[[93edo|93]]
|
| [[94edo|'''<u>94</u>''']]
| [[94edo|'''<u>94</u>''']]
|[[95edo|95]]
|
| [[96edo|'''96''']]
|
|[[97edo|97]]
|
|[[98edo|98]]
|
| [[99edo|'''<u>99</u>''']]
| [[99edo|'''99''']]
|}
|}


{| class="wikitable"
{| class="wikitable"
| [[171edo|'''171''']]
|[[111edo|111]]
| [[270edo|'''270''']]
|[[171edo|'''<u>171</u>''']]
| [[311edo|'''311''']]
|[[172edo|172]]
|[[248edo|248]]
|[[270edo|'''<u>270</u>''']]
|[[311edo|'''<u>311</u>''']]
|[[342edo|'''342''']]
|[[342edo|'''342''']]
| [[684edo|'''684''']]
|[[684edo|'''684''']]
|}
|}


 
== Gallery of best ZPIs ==
{|class="wikitable sortable"
{|class="wikitable sortable"
!colspan="3"|Tuning
!colspan="3"|Tuning
Line 159: Line 139:
!Consistent
!Consistent
!Distinct
!Distinct
|-
|[[1zpi]]
|1.12657363114120
|1065.17671533322
|1.552472
|
|
|[[1edo]]
|1065.17671533322
|4
|2
|-
|[[2zpi]]
|1.97276711441199
|608.282645849800
|2.340551
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|[[2edo]]
|1216.56529169960
|4
|3
|-
|[[3zpi]]
|2.54885423138170
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|[[3edo]]
|1412.39932659801
|3
|3
|-
|[[4zpi]]
|3.05976162780486
|392.187413913321
|2.847473
|1.044063
|11.592757
|[[3edo]]
|1176.56224173996
|6
|4
|-
|[[5zpi]]
|3.49684591978495
|343.166392665594
|0.925523
|0.167718
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|[[3edo]]
|1029.49917799678
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|2
|-
|[[6zpi]]
|3.90444812410668
|307.341770682266
|2.942394
|0.927921
|11.574256
|[[4edo]]
|1229.36708272906
|8
|3
|-
|[[7zpi]]
|4.32209324647460
|277.643246354947
|1.812834
|0.423656
|8.808621
|[[4edo]]
|1110.57298541979
|3
|3
|-
|[[8zpi]]
|4.65287606608703
|257.904999607947
|1.129621
|0.195040
|6.611021
|[[5edo]]
|1289.52499803973
|2
|2
|-
|[[9zpi]]
|5.03447559860338
|238.356503373041
|3.664837
|1.131648
|13.386581
|[[5edo]]
|1191.78251686521
|10
|4
|-
|[[10zpi]]
|5.39123134857279
|222.583658985006
|0.713345
|0.091351
|5.235220
|[[5edo]]
|1112.91829492503
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|2
|-
|[[11zpi]]
|5.68341725306880
|211.140577326441
|2.061177
|0.454332
|9.689889
|[[6edo]]
|1266.84346395864
|3
|3
|-
|[[12zpi]]
|6.03492368796699
|198.842613767043
|2.913512
|0.699239
|10.852507
|[[6edo]]
|1193.05568260226
|3
|3
|-
|[[13zpi]]
|6.37311062893397
|188.291098314219
|1.816095
|0.364080
|9.293895
|[[6edo]]
|1129.74658988531
|3
|3
|-
|[[14zpi]]
|6.63217817386913
|180.936031653675
|0.603289
|0.064947
|4.836586
|[[7edo]]
|1266.55222157573
|3
|3
|-
|[[15zpi]]
|6.95668765658792
|172.495885863671
|4.166936
|1.162332
|14.234171
|[[7edo]]
|1207.47120104570
|6
|5
|-
|[[16zpi]]
|7.28592482394843
|164.701122917940
|1.134191
|0.159745
|6.678867
|[[7edo]]
|1152.90786042558
|2
|2
|-
|[[17zpi]]
|7.54134208555457
|159.122870489936
|1.551068
|0.268585
|8.491473
|[[8edo]]
|1272.98296391948
|3
|3
|-
|[[18zpi]]
|7.81948007053665
|153.462888731123
|2.004530
|0.355575
|8.808327
|[[8edo]]
|1227.70310984898
|2
|2
|-
|[[19zpi]]
|8.13742532740116
|147.466790995825
|3.641859
|0.881068
|12.934091
|[[8edo]]
|1179.73432796660
|7
|4
|-
|[[20zpi]]
|8.42750220195037
|142.390944700351
|0.632316
|0.065792
|5.190978
|[[8edo]]
|1139.12755760281
|3
|3
|-
|[[21zpi]]
|8.64475094387373
|138.812558949475
|1.368228
|0.209799
|7.977229
|[[9edo]]
|1249.31303054527
|3
|3
|-
|[[22zpi]]
|8.94999197142904
|134.078332565073
|3.998567
|0.954565
|13.186387
|[[9edo]]
|1206.70499308566
|8
|6
|-
|[[23zpi]]
|9.24299538954341
|129.828042688148
|1.238064
|0.161912
|6.821862
|[[9edo]]
|1168.45238419333
|2
|2
|-
|[[24zpi]]
|9.49226767492633
|126.418685302120
|1.952783
|0.359829
|10.156929
|[[9edo]]
|1137.76816771908
|3
|3
|-
|[[25zpi]]
|9.72418658652904
|123.403637859270
|0.740985
|0.074196
|5.272217
|[[10edo]]
|1234.03637859270
|2
|2
|-
|-
|[[26zpi]]
|[[26zpi]]
Line 445: Line 150:
|8
|8
|5
|5
|-
|[[27zpi]]
|10.3075824902537
|116.419150769315
|1.505698
|0.225586
|8.414283
|[[10edo]]
|1164.19150769315
|3
|3
|-
|[[28zpi]]
|10.5110425527173
|114.165649504461
|0.519217
|0.045875
|4.782443
|[[11edo]]
|1255.82214454907
|3
|3
|-
|[[29zpi]]
|10.7572394449866
|111.552783233737
|2.933506
|0.582845
|11.704948
|[[11edo]]
|1227.08061557111
|3
|3
|-
|[[30zpi]]
|11.0373648579550
|108.721602977102
|2.698327
|0.469089
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|[[11edo]]
|1195.93763274812
|4
|4
|-
|[[31zpi]]
|11.3011925188020
|106.183484442331
|2.126243
|0.355179
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|[[11edo]]
|1168.01832886565
|3
|3
|-
|[[32zpi]]
|11.5350090082936
|104.031128119381
|1.023117
|0.125398
|6.982530
|[[12edo]]
|1248.37353743257
|2
|2
|-
|[[33zpi]]
|11.7366847838255
|102.243522945572
|1.198408
|0.146516
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|[[12edo]]
|1226.92227534686
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|3
|-
|-
|[[34zpi]]
|[[34zpi]]
Line 533: Line 161:
|10
|10
|6
|6
|-
|[[35zpi]]
|12.2934161673253
|97.6132251334238
|0.322351
|0.019881
|3.506235
|[[12edo]]
|1171.35870160109
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|3
|-
|[[36zpi]]
|12.4885469675710
|96.0880399550116
|1.800191
|0.297769
|10.197812
|[[12edo]]
|1153.05647946014
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|2
|-
|[[37zpi]]
|12.7210970237270
|94.3314871163859
|1.613611
|0.218207
|8.002211
|[[13edo]]
|1226.30933251302
|3
|3
|-
|[[38zpi]]
|12.9686583162718
|92.5307746364446
|3.102800
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|10.833662
|[[13edo]]
|1202.90007027378
|4
|4
|-
|[[39zpi]]
|13.2346770623239
|90.6708939212522
|2.814119
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|[[13edo]]
|1178.72162097628
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|4
|-
|[[40zpi]]
|13.4696299227111
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|0.889614
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|1158.16099547745
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|3
|-
|[[41zpi]]
|13.6416652534063
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|1231.52120272157
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|3
|-
|-
|[[42zpi]]
|[[42zpi]]
Line 621: Line 172:
|7
|7
|5
|5
|-
|[[43zpi]]
|14.1702069730364
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|1185.58607026472
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|4
|-
|[[44zpi]]
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|1168.46453568467
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|2
|-
|[[45zpi]]
|14.5944346577250
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|1233.34684913419
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|2
|-
|[[46zpi]]
|14.7998663908511
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|1216.22719588382
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|2
|-
|-
|[[47zpi]]
|[[47zpi]]
Line 676: Line 183:
|8
|8
|7
|7
|-
|[[48zpi]]
|15.3160345875118
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|[[15edo]]
|1175.23892344019
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|3
|-
|[[49zpi]]
|15.4937253598657
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|[[15edo]]
|1161.76062127875
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|2
|-
|[[50zpi]]
|15.6905640366340
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|1223.66537972582
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|3
|-
|[[51zpi]]
|15.9443732426877
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|4.191572
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|[[16edo]]
|1204.18656210305
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|6
|-
|[[52zpi]]
|16.1824767615904
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|1186.46856614507
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|2
|-
|[[53zpi]]
|16.3979501311478
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|1170.87805771099
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|3
|-
|[[54zpi]]
|16.6014010902057
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|1228.81194720579
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|2
|-
|[[55zpi]]
|16.7841222943581
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|1215.43442321422
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|5
|-
|-
|[[56zpi]]
|[[56zpi]]
Line 775: Line 194:
|4
|4
|4
|4
|-
|[[57zpi]]
|17.2944951190352
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|1179.56609080462
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|3
|-
|[[58zpi]]
|17.4578611814612
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|1168.52802230224
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|2
|-
|[[59zpi]]
|17.6637892874310
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|1222.84067413383
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|3
|-
|[[60zpi]]
|17.8864078214062
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|1207.62090497285
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|3
|-
|[[61zpi]]
|18.1190946210975
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|3
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|18.3466079652840
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|1177.32934833906
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|3
|-
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|18.5413010594664
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|1229.68716849346
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|2
|-
|[[64zpi]]
|18.7019134369095
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|3
|-
|-
|[[65zpi]]
|[[65zpi]]
Line 874: Line 205:
|10
|10
|7
|7
|-
|[[66zpi]]
|19.1982190672343
|62.5057978449701
|1.092798
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|[[19edo]]
|1187.61015905443
|4
|4
|-
|[[67zpi]]
|19.3735108772656
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|1.323734
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|1176.86464494958
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|2
|-
|[[68zpi]]
|19.5727176089709
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|1226.19661099080
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|3
|-
|[[69zpi]]
|19.7669547333089
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|1.419909
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|[[20edo]]
|1214.14756717979
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|2
|-
|[[70zpi]]
|19.9819046661574
|60.0543351621727
|3.392542
|0.534897
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|[[20edo]]
|1201.08670324345
|4
|4
|-
|[[71zpi]]
|20.2248393119540
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|3.531097
|0.613581
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|1186.65961344942
|6
|6
|-
|[[72zpi]]
|20.4330900105668
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|0.257023
|0.013560
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|1174.56537349900
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|3
|-
|[[73zpi]]
|20.5774567453445
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|[[80zpi]]
Line 1,039: Line 216:
|12
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|8
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|[[90zpi]]
Line 1,149: Line 227:
|6
|6
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|6
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|[[100zpi]]
Line 1,259: Line 238:
|14
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|[[101zpi]]
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|[[106zpi]]
Line 1,325: Line 249:
|10
|10
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|8
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|[[116zpi]]
Line 1,435: Line 260:
|8
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|7
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|[[117zpi]]
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|[[127zpi]]
Line 1,556: Line 271:
|12
|12
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Line 1,743: Line 282:
|6
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Line 1,864: Line 293:
|8
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Line 1,930: Line 304:
|8
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|[[166zpi]]
Line 1,985: Line 315:
|6
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Line 2,062: Line 326:
|7
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|[[179zpi]]
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|[[184zpi]]
|[[184zpi]]
Line 2,183: Line 337:
|16
|16
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|[[196zpi]]
Line 2,315: Line 348:
|8
|8
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|8
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|[[197zpi]]
|43.2242506623618
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|[[207zpi]]
Line 2,436: Line 359:
|7
|7
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|7
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|[[208zpi]]
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|[[214zpi]]
Line 2,513: Line 370:
|14
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|[[226zpi]]
Line 2,643: Line 379:
|[[48edo]]
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Line 2,722: Line 392:
|7
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|[[238zpi]]
|[[238zpi]]
Line 2,777: Line 403:
|10
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|[[257zpi]]
Line 2,986: Line 414:
|10
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|[[276zpi]]
Line 3,195: Line 425:
|8
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Line 3,338: Line 436:
|16
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|[[301zpi]]
Line 3,470: Line 447:
|10
|10
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|10
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|[[314zpi]]
Line 3,613: Line 458:
|8
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Line 3,690: Line 469:
|8
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Line 3,833: Line 480:
|6
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Line 4,053: Line 491:
|10
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Line 4,339: Line 502:
|18
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Line 4,713: Line 513:
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Line 4,944: Line 524:
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Line 5,087: Line 535:
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Line 5,241: Line 546:
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Line 5,472: Line 557:
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Line 5,626: Line 568:
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Line 6,011: Line 579:
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Line 6,166: Line 591:
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|328.074125897684
|12.0812242875900
|3.65770996635754
|0.783378
|11.115173
|0.054725
|1.494672
|7.097350
|19.606922
|[[99edo]]
|[[328edo]]
|1196.04120447141
|1199.72886896527
|3
|15
|3
|15
|-
|-
|[[571zpi]]
|[[2568zpi]]
|99.4575461197234
|341.974850913987
|12.0654494989800
|3.50902996753355
|1.521422
|13.478611
|0.145458
|1.890555
|9.983865
|20.767404
|[[99edo]]
|[[342edo]]
|1194.47950039902
|1200.08824889647
|2
|12
|2
|12
|-
|-
|[[572zpi]]
|[[5818zpi]]
|99.5827149010666
|683.938934890938
|12.0502840396767
|1.75454260429165
|0.815515
|14.267321
|0.050203
|1.773752
|6.137922
|20.109967
|[[100edo]]
|[[684edo]]
|1205.02840396767
|1200.10714133549
|3
|18
|3
|18
|-
|[[573zpi]]
|99.7229394185531
|12.0333396407762
|2.909787
|0.316222
|11.492782
|[[100edo]]
|1203.33396407762
|3
|3
|-
|[[574zpi]]
|99.8687655581762
|12.0157688271512
|2.104342
|0.168871
|8.081654
|[[100edo]]
|1201.57688271512
|3
|3
|}
|}


== See also ==
== See also ==

Latest revision as of 23:11, 2 July 2026

My EDO list (23-limit mapping):

Small EDOs: 12fi, 14cf, 15g, 17cgh, 19, 22fh, 24d, 26i, 27eg, 29g

Medium EDOs: 31, 34dh, 36, 37, 41, 43, 46, 49fgh, 50, 53, 58hi

Large EDOs: 65d, 68e, 72, 77, 80, 87, 94, 99ef

Exceptional EDOs: 111, 171h, 172f, 248, 270, 311, 342f, 684h

12 14 15 17 19
22 24 26 27 29
31 34 36 37
41 43 46 49
50 53 58
65 68
72 77
80 87
94 99
111 171 172 248 270 311 342 684

Gallery of best ZPIs

Tuning Strength Closest EDO Integer limit
ZPI Steps per octave Cents Height Integral Gap EDO Octave Consistent Distinct
26zpi 10.0084563372591 119.898609691954 4.477141 1.082282 14.181485 10edo 1198.98609691954 8 5
34zpi 12.0231830072926 99.8071807833375 5.193290 1.269599 15.899282 12edo 1197.68616940005 10 6
42zpi 13.9002525327005 86.3293668353859 4.592177 0.984037 14.097244 14edo 1208.61113569540 7 5
47zpi 15.0534898676781 79.7157343943591 5.050324 1.104057 14.918297 15edo 1195.73601591539 8 7
56zpi 17.0445886606675 70.4035764012981 5.056957 1.032175 14.269437 17edo 1196.86079882207 4 4
65zpi 18.9480867166984 63.3309324546460 5.980169 1.313799 16.699651 19edo 1203.28771663827 10 7
80zpi 22.0251467420146 54.4831784348982 6.062600 1.258178 16.213941 22edo 1198.62992556776 12 8
90zpi 24.0057421830853 49.9880399800983 5.721613 1.092055 14.821136 24edo 1199.71295952236 6 6
100zpi 25.9356996537225 46.2682717652372 5.545073 1.031155 14.793013 26edo 1202.97506589617 14 9
106zpi 27.0866140827635 44.3023257293579 6.069233 1.185939 16.215619 27edo 1196.16279469266 10 8
116zpi 28.9399661541990 41.4651487014917 5.566209 1.000619 14.904418 29edo 1202.48931234326 8 7
127zpi 30.9783816349790 38.7366910944446 7.003472 1.403777 17.739476 31edo 1200.83742392778 12 9
144zpi 34.0448410043159 35.2476312005063 6.685147 1.241437 16.236989 34edo 1198.41946081721 6 6
155zpi 35.9823877000425 33.3496490006021 6.027497 1.028887 14.706508 36edo 1200.58736402167 8 8
161zpi 37.0275229191254 32.4083250889078 5.287327 0.891828 15.095854 37edo 1199.10802828959 8 8
166zpi 37.8901105027757 31.6705331305933 5.808723 0.986660 15.046792 38edo 1203.48025896255 6 6
173zpi 39.1237487937926 30.6719073963176 5.593908 0.926356 14.714802 39edo 1196.20438845639 7 7
184zpi 40.9880783925993 29.2768055263764 7.570230 1.423937 17.722623 41edo 1200.34902658143 16 10
196zpi 43.0264994477693 27.8897892090130 6.166118 1.035628 15.545919 43edo 1199.26093598756 8 8
207zpi 44.8397488079316 26.7619697233392 5.252141 0.837163 14.719415 45edo 1204.28863755026 7 7
214zpi 46.0089748051542 26.0818678330031 7.495674 1.356067 17.747832 46edo 1199.76592031814 14 11
226zpi 47.9883202080850 25.0060847055410 5.843508 0.890480 13.888482 48edo 1200.29206586597 6 6
233zpi 49.1412057629230 24.4194252332612 5.691547 0.920677 15.624024 49edo 1196.55183642980 7 7
238zpi 49.9385162652878 24.0295485277387 6.655352 1.111229 15.942083 50edo 1201.47742638693 10 9
257zpi 52.9968291550147 22.6428640945673 8.249774 1.486620 18.069918 53edo 1200.07179701207 10 10
276zpi 56.0083399588546 21.4253805929895 6.063216 0.931117 14.804703 56edo 1199.82131320741 8 8
289zpi 58.0667185533159 20.6658827964969 7.814035 1.358357 18.056292 58edo 1198.62120219682 16 12
301zpi 59.9201656607655 20.0266469020418 7.046396 1.131000 15.932359 60edo 1201.59881412251 10 10
314zpi 61.9380472360525 19.3741981471691 6.262952 0.952068 15.026453 62edo 1201.20028512448 8 8
321zpi 63.0192885705350 19.0417890652143 6.768662 1.049023 15.412920 63edo 1199.63271110850 8 8
334zpi 65.0158450885860 18.4570391781413 7.813349 1.269821 16.514861 65edo 1199.70754657919 6 6
354zpi 68.0493056282519 17.6342725163943 7.666604 1.254592 17.034505 68edo 1199.13053111481 10 10
380zpi 71.9506065993786 16.6781081733140 9.157547 1.625363 19.964746 72edo 1200.82378847861 18 13
414zpi 76.9918536925042 15.5860645308353 8.194847 1.311364 17.029289 77edo 1200.12696887432 10 10
435zpi 80.0731374302484 14.9862992572924 7.873146 1.247325 17.087322 80edo 1198.90394058339 12 12
448zpi 81.9541455954050 14.6423343356444 6.653983 0.941321 14.718732 82edo 1200.67141552284 8 8
462zpi 83.9972142607288 14.2861880666087 8.020965 1.241945 16.733121 84edo 1200.03979759513 10 10
483zpi 87.0139255957575 13.7908960178956 8.869041 1.439474 18.061741 87edo 1199.80795355692 16 14
497zpi 89.0229355804124 13.4796723133902 7.567368 1.124501 16.042570 89edo 1199.69083589172 12 12
532zpi 93.9836761074943 12.7681747480009 8.806201 1.394050 17.832744 94edo 1200.20842631208 24 15
546zpi 95.9543940692998 12.5059410946136 7.327322 1.045052 15.480737 96edo 1200.57034508290 6 6
568zpi 99.0473345956631 12.1154194093028 9.406495 1.510412 18.536483 99edo 1199.42652152097 12 12
596zpi 102.936629522070 11.6576577800491 8.543510 1.340775 18.270998 103edo 1200.73875134506 15 15
655zpi 111.059577998833 10.8050113427643 9.038544 1.394739 18.041165 111edo 1199.35625904684 22 16
706zpi 117.969513574257 10.1721195895637 9.850823 1.544280 18.861062 118edo 1200.31011156852 12 12
796zpi 130.003910460506 9.23049157328654 10.355108 1.634018 19.594551 130edo 1199.96390452725 16 16
872zpi 139.990541024216 8.57200773152536 10.076688 1.548424 19.514765 140edo 1200.08108241355 10 10
965zpi 152.052848107925 7.89199291517551 10.468420 1.593855 19.487224 152edo 1199.58292310668 15 15
1019zpi 158.953545367059 7.54937549350618 9.845175 1.436994 18.334134 159edo 1200.35070346748 16 16
1114zpi 170.995891689006 7.01771246166817 11.076998 1.652856 19.091741 171edo 1200.02883094526 14 14
1210zpi 182.999728466810 6.55738677895164 11.020824 1.643410 19.731996 183edo 1200.00178054815 18 18
1266zpi 189.933554886685 6.31799894818965 10.475446 1.520966 19.002922 190edo 1200.41980015603 16 16
1291zpi 193.021683290400 6.21691811792258 10.257644 1.453742 18.344849 193edo 1199.86519675906 12 12
1332zpi 198.058774452480 6.05880756011603 10.278915 1.464293 18.655774 198edo 1199.64389690297 16 16
1488zpi 217.024704123598 5.52932443726124 11.270977 1.627018 19.515371 217edo 1199.86340288569 13 13
1546zpi 224.002551156014 5.35708184485908 11.730463 1.700865 19.715639 224edo 1199.98633324843 16 16
1705zpi 242.934231195669 4.93960852735271 11.384629 1.631497 19.962157 243edo 1200.32487214671 10 10
1936zpi 270.017794631965 4.44415154799558 13.370691 1.998595 22.286976 270edo 1199.92091795881 22 22
2040zpi 282.066063876742 4.25432249277737 11.026514 1.491063 18.869628 282edo 1199.71894296322 28 24
2100zpi 288.959426104593 4.15283216809007 10.631610 1.359133 17.289237 289edo 1200.16849657803 10 10
2205zpi 300.987043913283 3.98688257274532 11.722438 1.566848 18.581196 301edo 1200.05165439634 18 18
2293zpi 311.004029926555 3.85847090239759 13.066467 1.895394 22.370880 311edo 1199.98445064565 42 25
2372zpi 319.948565035409 3.75060285039002 10.740787 1.403356 18.462665 320edo 1200.19291212481 20 20
2399zpi 322.991983375731 3.71526248874128 11.323352 1.479976 18.943004 323edo 1200.02978386343 10 10
2444zpi 328.074125897684 3.65770996635754 11.115173 1.494672 19.606922 328edo 1199.72886896527 15 15
2568zpi 341.974850913987 3.50902996753355 13.478611 1.890555 20.767404 342edo 1200.08824889647 12 12
5818zpi 683.938934890938 1.75454260429165 14.267321 1.773752 20.109967 684edo 1200.10714133549 18 18

See also

15-odd-limit

23-odd-limit

31-odd-limit

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