Table of 198edo intervals: Difference between revisions

Intervals highlighted in '''bold''' are prime harmonics or subharmonics. Note that no 7-limit interval can be represented by odd degrees, so those entries are left blank. 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 729 are not shown. For clarity, an entry can contain multiple intervals if they are of comparable complexity.

| [[385/384]], [[441/440]], [[540/539]]

| [[196/195]]

| [[126/125]]

| [[144/143]]

| "

| "

| ''[[128/125]]''

| "

| "

| ''[[45/44]]''

| [[40/39]]

| "

| "

| [[33/32]]

| "

| "

| "

| [[80/77]]

| "

| "

| "

| [[22/21]]

| "

| ''[[256/243]]''

| [[21/20]]

| "

| "

| 539/512

| 96/91

| ''[[135/128]]''

| 200/189

| [[128/121]]

| [[55/52]]

| [[35/33]]

| 52/49

| "

| "

| "

| [[77/72]]

| "

| [[15/14]]

| "

| "

| "

| "

| "

| ''[[88/81]]''

| [[13/12]]

| [[49/45]]

| "

| "

| [[12/11]]

| "

| [[35/32]]

| "

| "

| "

| [[54/49]]

| "

| "

| 72/65

| "

| "

| "

| 49/44

| [[28/25]]

| "

| "

| [[55/49]]

| "

| "

| "

| "

| 112/99

| "

| ''[[256/225]]''

| 245/216

| "

| 143/126, 162/143

| "

| '''[[8/7]]'''

| "

| "

| [[55/48]]

| "

| "

| "

| "

| 231/200

| [[15/13]]

| "

| "

| [[64/55]]

| "

| [[7/6]]

| "

| "

| "

| ''[[75/64]]''

| "

| 168/143

| [[33/28]]

| "

| ''[[32/27]]''

| "

| [[13/11]]

| 196/165

| 108/91

| [[25/21]]

| "

| "

| "

| "

| "

| 77/64

| 65/54

| 98/81

| "

| "

| [[40/33]]

| [[63/52]]

| "

| [[11/9]]

| "

| "

| [[27/22]]

| '''[[16/13]]'''

| 121/98

| "

| 99/80

| [[26/21]]

| [[56/45]]

| "

| "

| 96/77

| 81/65, 125/78

| "

| "

| "

| 49/39

| [[63/50]]

| "

| "

| 125/99

| 91/72

| ''[[81/64]]''

| [[80/63]]

| "

| [[33/26]]

| [[14/11]]

| "

| ''[[32/25]]''

| 125/98

| "

| "

| 77/60

| 50/39

| "

| "

| [[128/99]]

| 84/65

| "

| "

| 100/77

| [[13/10]]

| [[64/49]]

| "

| "

| 55/42, 72/55

| "

| [[21/16]]

| "

| "

| [[33/25]]

| "

| 250/189

| 143/108, 189/143, 224/169

| 175/132

| 65/49

| "

| "

| "

| 147/110

| 234/175

| ''[[75/56]]'', 168/125

| "

| "

| 66/49

| 35/26

| "

| "

| "

| 110/81

| 65/48

| [[49/36]]

| "

| "

| "

| [[48/35]]

| "

| "

| '''[[11/8]]'''

| "

| ''[[112/81]]''

| "

| 91/66

| 320/231

| [[18/13]]

| "

| "

| "

| 88/63

| 39/28

| [[7/5]]

| "

| "

| 108/77

| "

| ''[[45/32]]''

| 343/243

| 484/343

| 55/39

| "

| ''[[64/45]]''

| 486/343

| 343/242

| 78/55

| 77/54

| "

| [[10/7]]

| "

| "

| 63/44

| 56/39

| "

| "

| "

| 231/160

| [[13/9]]

| ''[[81/56]]''

| "

| 132/91

| '''[[16/11]]'''

| "

| [[35/24]]

| "

| "

| "

| [[72/49]]

| "

| "

| 81/55

| 96/65

| "

| "

| "

| 49/33

| 52/35

| ''[[112/75]]'', 125/84

| "

| "

| 220/147

| 175/117

| "

| "

| "

| 264/175

| 98/65

| 189/125

| 169/112, 216/143, 286/189

| [[50/33]]

| "

| [[32/21]]

| "

| "

| "

| [[49/32]]

| "

| "

| 77/50

| [[20/13]]

| "

| "

| [[99/64]]

| 65/42

| "

| "

| 120/77

| 39/25

| ''[[25/16]]''

| 196/125

| "

| "

| [[11/7]]

| "

| ''[[128/81]]''

| [[63/40]]

| "

| [[52/33]]

| 198/125

| 144/91

| [[100/63]]

| "

| "

| "

| "

| "

| "

| 77/48

| [[45/28]]

| "

| "

| [[160/99]]

| [[21/13]]

| 196/121

| "

| [[44/27]]

| '''[[13/8]]'''

| "

| "

| [[18/11]]

| "

| [[33/20]]

| [[104/63]]

| [[81/49]]

| "

| "

| 128/77

| 108/65

| "

| "

| "

| [[42/25]]

| "

| "

| 165/98

| 91/54

| ''[[27/16]]''

| "

| [[22/13]]

| [[56/33]]

| "

| ''[[128/75]]''

| "

| 143/84

| "

| [[12/7]]

| "

| "

| [[55/32]]

| "

| "

| [[26/15]]

| "

| "

| "

| [[96/55]]

| "

| '''[[7/4]]'''

| "

| "

| "

| ''[[225/128]]''

| 432/245

| "

| 143/81, 252/143