Table of 311edo intervals: Difference between revisions

From Xenharmonic Wiki
Jump to navigation Jump to search
← Older editNewer edit →
VisualWikitext
Godtone (talk | contribs)
autopatrolled, emailconfirmed
2,289 edits
mark for deletion
Godtone (talk | contribs)
autopatrolled, emailconfirmed
2,289 edits
m removed the table i generated and added the skeletons for two tables to be generated for aesthetic comparison before finalisation
Line 1: Line 1:
{{delete|comprehensive collapsible table that is an improved and prettified superset of both tables here has been put on the 311edo page}}
{{delete|comprehensive collapsible table that is an improved and prettified superset of both tables here has been put on the 311edo page}}
== marker < cent < gene ==
{| class="mw-collapsible mw-collapsed wikitable center-1"
|+ style=white-space:nowrap | Table of 311edo intervals
| style="text-align:center;" | marks
| style="text-align:center;" | cents
| style="text-align:center;" | genes
| style="text-align:center;" | [[41-limit]] add-73 add-89 add-101 add-109 add-113 123-odd-limit intervals (/2^n and 2^n/ in bold & linked, inconsistent in italics, else, if [[23-limit]], linked)
|-
| P1
| 0.0000
| 0
| '''1/1''', [[1681/1680|S41]], [[1600/1599|S40]], [[1444/1443|S38]], [[1369/1368|S37]], [[1225/1224|S35 = S49*S50]], [[1156/1155|S34]], [[1024/1023|S32]], [[900/899|S30]], ''[[784/783|S28]]'', ''[[625/624|S25]]'',
|-
|
| 3.8585
| 1
| ''[[1521/1520|S39]]'', ''[[1296/1295|S36]]'', ''[[1089/1088|S33]]'', ''[[961/960|S31]]'', [[841/840|S29]], [[729/728|S27]], [[676/675|S26 = S13/S15]], [[576/575|S24]], [[529/528|S23]], [[484/483|S22]], [[441/440|S21]], [[400/399|S20]], [[361/360|S19]], ''[[289/288|S17]]''
|-
|
| 7.7170
| 2
| ''[[324/323|S18]]'', [[256/255|S16]], [[225/224|S15]], [[196/195|S14]], ''170/169''
|-
|
| 11.575
| 3
| [[169/168|S13 = 169/168]], [[144/143|S12 = 144/143]], 171/170
|-
| P8
| 1200.0
| 311
| '''2/1'''
|}
== gene < cent < marker ==
{| class="mw-collapsible mw-collapsed wikitable center-1"
|+ style=white-space:nowrap | Table of 311edo intervals
| style="text-align:center;" | genes
| style="text-align:center;" | cents
| style="text-align:center;" | marks
| style="text-align:center;" | [[41-limit]] add-73 add-89 add-101 add-109 add-113 123-odd-limit intervals (/2^n and 2^n/ in bold & linked, inconsistent in italics, else, if [[23-limit]], linked)
|-
| 0
| 0.0000
| P1
| '''1/1''', [[1681/1680|S41]], [[1600/1599|S40]], [[1444/1443|S38]], [[1369/1368|S37]], [[1225/1224|S35 = S49*S50]], [[1156/1155|S34]], [[1024/1023|S32]], [[900/899|S30]], ''[[784/783|S28]]'', ''[[625/624|S25]]'',
|-
| 1
| 3.8585
|
| ''[[1521/1520|S39]]'', ''[[1296/1295|S36]]'', ''[[1089/1088|S33]]'', ''[[961/960|S31]]'', [[841/840|S29]], [[729/728|S27]], [[676/675|S26 = S13/S15]], [[576/575|S24]], [[529/528|S23]], [[484/483|S22]], [[441/440|S21]], [[400/399|S20]], [[361/360|S19]], ''[[289/288|S17]]''
|-
| 2
| 7.7170
|
| ''[[324/323|S18]]'', [[256/255|S16]], [[225/224|S15]], [[196/195|S14]], ''170/169''
|-
| 3
| 11.575
|
| [[169/168|S13 = 169/168]], [[144/143|S12 = 144/143]], 171/170
|-
| 311
| 1200.0
| P8
| '''2/1'''
|}


{| class="wikitable"
{| class="wikitable"
Line 937: Line 1,005:
|-
|-
| style="text-align:center;" | 311
| style="text-align:center;" | 311
| | 2/1
|}
Alternatively, here is only the intervals of the 41-prime-limited 77-odd-limit add-73, with others left blank.
The content of this table was generated with a small amount of Python 3 code, shown first:
<syntaxhighlight lang="python">
import math
h = [39,40,41,42,44,45,46,48,49,50,51,52,54,55,56,57,58,60,62,63,64,65,66,68,69,70,72,73,74,75,76,77,78]
m311 = {}
for i in range(311+1):
  m311[i] = []
for i in range(len(h)):
  for j in range(i,len(h)):
    f = math.gcd(h[i],h[j])
    numer = h[j] // f
    denom = h[i] // f
    interval = str(numer) + '/' + str(denom)
    complement = ''
    if math.gcd(2*denom,numer)==1:
      complement = str(2*denom) + '/' + str(numer)
    else:
      complement = str(denom) + '/' + str(numer//2)
    steps = round(311*math.log(h[j]/h[i],2))
    if interval not in m311[steps]:
      m311[steps].append(interval)
    if complement not in m311[311-steps]:
      m311[311-steps].append(complement)
for i in range(311+1):
  m311[i] = '|-\n| | '+str(i)+'\n| | '+ (', '.join(m311[i]) if len(m311[i])>0 else '')
print( '\n'.join([s for s in m311.values()]) )
</syntaxhighlight>
Note that the intervals listed for each interval of 311 EDO are in no particular order, so read carefully.
Also note that the blankness of intervals 1\311 to 5\311 and 306\311 to 310\311 show how 311 EDO is a sixth-comma system, with a generic 'comma' being 6\311, which is also what 81/80 is mapped to consistently, although the 81st harmonic is the first in the 41-limit to cause inconsistency.
{| class="wikitable"
|-
| | steps
| | intervals
|-
| | 0
| | 1/1
|-
| | 1
| |
|-
| | 2
| |
|-
| | 3
| |
|-
| | 4
| |
|-
| | 5
| |
|-
| | 6
| | 78/77, 70/69, 73/72, 74/73, 75/74, 76/75, 77/76
|-
| | 7
| | 63/62, 64/63, 65/64, 66/65, 69/68
|-
| | 8
| | 55/54, 56/55, 57/56, 58/57
|-
| | 9
| | 49/48, 50/49, 51/50, 52/51
|-
| | 10
| | 45/44, 46/45
|-
| | 11
| | 40/39, 41/40, 42/41
|-
| | 12
| | 39/38, 37/36, 75/73, 38/37, 77/75
|-
| | 13
| | 34/33, 35/34, 36/35
|-
| | 14
| | 32/31, 65/63, 33/32
|-
| | 15
| | 30/29, 31/30
|-
| | 16
| | 28/27, 57/55, 29/28
|-
| | 17
| | 80/77, 27/26
|-
| | 18
| | 26/25, 25/24, 51/49, 76/73, 77/74
|-
| | 19
| | 24/23, 73/70
|-
| | 20
| | 23/22, 68/65
|-
| | 21
| | 22/21, 65/62
|-
| | 22
| | 41/39, 21/20
|-
| | 23
| | 20/19
|-
| | 24
| | 39/37, 19/18, 58/55, 77/73
|-
| | 25
| | 55/52, 73/69, 37/35
|-
| | 26
| | 18/17, 35/33
|-
| | 27
| | 17/16, 52/49, 69/65
|-
| | 28
| | 82/77, 49/46, 33/31
|-
| | 29
| | 16/15
|-
| | 30
| | 78/73, 31/29, 77/72
|-
| | 31
| | 15/14, 74/69
|-
| | 32
| | 44/41, 29/27, 73/68
|-
| | 33
| | 14/13
|-
| | 34
| | 41/38, 55/51, 68/63, 69/64
|-
| | 35
| | 40/37, 27/25
|-
| | 36
| | 13/12
|-
| | 37
| | 25/23, 63/58, 38/35
|-
| | 38
| | 49/45, 62/57, 37/34
|-
| | 39
| | 12/11
|-
| | 40
| | 82/75, 35/32
|-
| | 41
| | 80/73, 23/21, 57/52, 34/31
|-
| | 42
| | 45/41, 56/51
|-
| | 43
| | 11/10, 76/69
|-
| | 44
| | 54/49, 32/29, 75/68
|-
| | 45
| | 21/19, 73/66
|-
| | 46
| | 41/37, 51/46, 31/28, 72/65
|-
| | 47
| | 10/9
|-
| | 48
| | 49/44, 69/62
|-
| | 49
| | 39/35, 29/26, 77/69
|-
| | 50
| | 19/17
|-
| | 51
| | 28/25, 65/58, 37/33
|-
| | 52
| | 46/41, 82/73, 55/49, 64/57, 73/65
|-
| | 53
| | 9/8
|-
| | 54
| | 44/39, 62/55, 35/31
|-
| | 55
| | 26/23
|-
| | 56
| | 17/15, 77/68
|-
| | 57
| | 42/37, 25/22
|-
| | 58
| | 41/36, 58/51, 33/29, 74/65
|-
| | 59
| | 57/50, 65/57, 73/64
|-
| | 60
| | 8/7
|-
| | 61
| | 55/48, 63/55
|-
| | 62
| | 39/34, 31/27
|-
| | 63
| | 23/20, 84/73, 38/33
|-
| | 64
| | 15/13
|-
| | 65
| | 52/45, 37/32
|-
| | 66
| | 80/69, 51/44, 22/19, 73/63
|-
| | 67
| | 29/25, 65/56, 36/31
|-
| | 68
| | 57/49, 64/55
|-
| | 69
| | 7/6
|-
| | 70
| | 90/77, 76/65
|-
| | 71
| | 48/41, 41/35, 34/29, 75/64
|-
| | 72
| | 88/75, 27/23, 74/63
|-
| | 73
| | 20/17, 73/62
|-
| | 74
| | 46/39, 33/28
|-
| | 75
| | 13/11
|-
| | 76
| | 45/38, 58/49, 32/27, 77/65
|-
| | 77
| | 82/69, 19/16
|-
| | 78
| | 25/21, 44/37, 69/58
|-
| | 79
| | 31/26, 68/57, 37/31
|-
| | 80
| | 49/41, 55/46, 92/77
|-
| | 81
| |
|-
| | 82
| | 6/5
|-
| | 83
| | 65/54, 77/64
|-
| | 84
| | 41/34, 88/73, 35/29, 76/63
|-
| | 85
| | 29/24, 75/62
|-
| | 86
| | 40/33, 23/19, 63/52
|-
| | 87
| | 17/14
|-
| | 88
| | 28/23, 45/37, 62/51, 73/60
|-
| | 89
| | 39/32, 50/41
|-
| | 90
| | 11/9
|-
| | 91
| | 49/40, 60/49, 38/31
|-
| | 92
| | 27/22, 92/75, 70/57
|-
| | 93
| | 16/13
|-
| | 94
| | 90/73, 69/56, 37/30
|-
| | 95
| | 21/17, 68/55
|-
| | 96
| | 26/21, 57/46
|-
| | 97
| | 41/33, 31/25, 36/29, 77/62
|-
| | 98
| | 51/41, 56/45, 46/37
|-
| | 99
| | 96/77
|-
| | 100
| | 5/4
|-
| | 101
| |
|-
| | 102
| | 49/39, 64/51, 69/55
|-
| | 103
| | 39/31, 44/35, 34/27, 73/58
|-
| | 104
| | 82/65, 29/23, 92/73, 63/50
|-
| | 105
| | 24/19
|-
| | 106
| | 19/15, 62/49
|-
| | 107
| | 80/63, 52/41, 33/26
|-
| | 108
| | 14/11
|-
| | 109
| | 51/40, 88/69, 65/51, 37/29
|-
| | 110
| | 23/18
|-
| | 111
| | 50/39, 41/32, 32/25, 73/57
|-
| | 112
| | 77/60
|-
| | 113
| | 9/7
|-
| | 114
| | 40/31, 58/45, 49/38
|-
| | 115
| | 84/65, 31/24, 75/58
|-
| | 116
| | 57/44, 22/17, 35/27
|-
| | 117
| | 48/37, 100/77, 74/57
|-
| | 118
| | 13/10, 82/63
|-
| | 119
| | 30/23, 73/56
|-
| | 120
| | 17/13, 64/49, 98/75
|-
| | 121
| | 55/42, 72/55, 38/29
|-
| | 122
| | 21/16
|-
| | 123
| | 46/35, 96/73, 25/19
|-
| | 124
| | 54/41, 29/22
|-
| | 125
| | 41/31, 33/25, 37/28
|-
| | 126
| | 45/34, 49/37, 102/77
|-
| | 127
| | 65/49, 69/52, 73/55, 77/58
|-
| | 128
| |
|-
| | 129
| | 4/3
|-
| | 130
| |
|-
| | 131
| | 75/56
|-
| | 132
| | 55/41, 98/73, 51/38
|-
| | 133
| | 39/29, 35/26, 74/55
|-
| | 134
| | 31/23, 66/49
|-
| | 135
| | 27/20, 50/37, 104/77, 73/54, 77/57
|-
| | 136
| | 42/31, 88/65, 23/17, 65/48
|-
| | 137
| | 19/14
|-
| | 138
| | 49/36, 34/25
|-
| | 139
| | 15/11
|-
| | 140
| | 56/41, 41/30
|-
| | 141
| | 26/19, 63/46, 100/73, 37/27
|-
| | 142
| | 48/35, 70/51
|-
| | 143
| | 11/8
|-
| | 144
| | 40/29, 62/45, 51/37
|-
| | 145
| | 29/21, 69/50, 76/55
|-
| | 146
| | 18/13
|-
| | 147
| | 68/49, 25/18, 104/75
|-
| | 148
| | 57/41, 32/23
|-
| | 149
| | 39/28, 46/33
|-
| | 150
| | 88/63, 102/73
|-
| | 151
| | 7/5
|-
| | 152
| | 80/57, 73/52, 108/77
|-
| | 153
| | 45/32, 52/37, 38/27
|-
| | 154
| | 55/39, 31/22, 69/49
|-
| | 155
| | 41/29, 65/46, 24/17
|-
| | 156
| | 58/41, 92/65, 17/12
|-
| | 157
| | 78/55, 44/31, 98/69
|-
| | 158
| | 64/45, 37/26, 27/19
|-
| | 159
| | 57/40, 104/73, 77/54
|-
| | 160
| | 10/7
|-
| | 161
| | 63/44, 73/51
|-
| | 162
| | 56/39, 33/23
|-
| | 163
| | 82/57, 23/16
|-
| | 164
| | 49/34, 36/25, 75/52
|-
| | 165
| | 13/9
|-
| | 166
| | 42/29, 100/69, 55/38
|-
| | 167
| | 29/20, 45/31, 74/51
|-
| | 168
| | 16/11
|-
| | 169
| | 35/24, 51/35
|-
| | 170
| | 19/13, 92/63, 73/50, 54/37
|-
| | 171
| | 41/28, 60/41
|-
| | 172
| | 22/15
|-
| | 173
| | 72/49, 25/17
|-
| | 174
| | 28/19
|-
| | 175
| | 31/21, 65/44, 34/23, 96/65
|-
| | 176
| | 40/27, 37/25, 77/52, 108/73, 114/77
|-
| | 177
| | 46/31, 49/33
|-
| | 178
| | 58/39, 52/35, 55/37
|-
| | 179
| | 82/55, 73/49, 76/51
|-
| | 180
| | 112/75
|-
| | 181
| |
|-
| | 182
| | 3/2
|-
| | 183
| |
|-
| | 184
| | 98/65, 104/69, 110/73, 116/77
|-
| | 185
| | 68/45, 74/49, 77/51
|-
| | 186
| | 62/41, 50/33, 56/37
|-
| | 187
| | 41/27, 44/29
|-
| | 188
| | 35/23, 73/48, 38/25
|-
| | 189
| | 32/21
|-
| | 190
| | 84/55, 55/36, 29/19
|-
| | 191
| | 26/17, 49/32, 75/49
|-
| | 192
| | 23/15, 112/73
|-
| | 193
| | 20/13, 63/41
|-
| | 194
| | 37/24, 77/50, 57/37
|-
| | 195
| | 88/57, 17/11, 54/35
|-
| | 196
| | 65/42, 48/31, 116/75
|-
| | 197
| | 31/20, 45/29, 76/49
|-
| | 198
| | 14/9
|-
| | 199
| | 120/77
|-
| | 200
| | 39/25, 64/41, 25/16, 114/73
|-
| | 201
| | 36/23
|-
| | 202
| | 80/51, 69/44, 102/65, 58/37
|-
| | 203
| | 11/7
|-
| | 204
| | 63/40, 41/26, 52/33
|-
| | 205
| | 30/19, 49/31
|-
| | 206
| | 19/12
|-
| | 207
| | 65/41, 46/29, 73/46, 100/63
|-
| | 208
| | 62/39, 35/22, 27/17, 116/73
|-
| | 209
| | 78/49, 51/32, 110/69
|-
| | 210
| |
|-
| | 211
| | 8/5
|-
| | 212
| | 77/48
|-
| | 213
| | 82/51, 45/28, 37/23
|-
| | 214
| | 66/41, 50/31, 29/18, 124/77
|-
| | 215
| | 21/13, 92/57
|-
| | 216
| | 34/21, 55/34
|-
| | 217
| | 73/45, 112/69, 60/37
|-
| | 218
| | 13/8
|-
| | 219
| | 44/27, 75/46, 57/35
|-
| | 220
| | 80/49, 49/30, 31/19
|-
| | 221
| | 18/11
|-
| | 222
| | 64/39, 41/25
|-
| | 223
| | 23/14, 74/45, 51/31, 120/73
|-
| | 224
| | 28/17
|-
| | 225
| | 33/20, 38/23, 104/63
|-
| | 226
| | 48/29, 124/75
|-
| | 227
| | 68/41, 73/44, 58/35, 63/38
|-
| | 228
| | 108/65, 128/77
|-
| | 229
| | 5/3
|-
| | 230
| |
|-
| | 231
| | 82/49, 92/55, 77/46
|-
| | 232
| | 52/31, 57/34, 62/37
|-
| | 233
| | 42/25, 37/22, 116/69
|-
| | 234
| | 69/41, 32/19
|-
| | 235
| | 76/45, 49/29, 27/16, 130/77
|-
| | 236
| | 22/13
|-
| | 237
| | 39/23, 56/33
|-
| | 238
| | 17/10, 124/73
|-
| | 239
| | 75/44, 46/27, 63/37
|-
| | 240
| | 41/24, 70/41, 29/17, 128/75
|-
| | 241
| | 77/45, 65/38
|-
| | 242
| | 12/7
|-
| | 243
| | 98/57, 55/32
|-
| | 244
| | 50/29, 112/65, 31/18
|-
| | 245
| | 69/40, 88/51, 19/11, 126/73
|-
| | 246
| | 45/26, 64/37
|-
| | 247
| | 26/15
|-
| | 248
| | 40/23, 73/42, 33/19
|-
| | 249
| | 68/39, 54/31
|-
| | 250
| | 96/55, 110/63
|-
| | 251
| | 7/4
|-
| | 252
| | 100/57, 114/65, 128/73
|-
| | 253
| | 72/41, 51/29, 58/33, 65/37
|-
| | 254
| | 37/21, 44/25
|-
| | 255
| | 30/17, 136/77
|-
| | 256
| | 23/13
|-
| | 257
| | 39/22, 55/31, 62/35
|-
| | 258
| | 16/9
|-
| | 259
| | 41/23, 73/41, 98/55, 57/32, 130/73
|-
| | 260
| | 25/14, 116/65, 66/37
|-
| | 261
| | 34/19
|-
| | 262
| | 70/39, 52/29, 138/77
|-
| | 263
| | 88/49, 124/69
|-
| | 264
| | 9/5
|-
| | 265
| | 74/41, 92/51, 56/31, 65/36
|-
| | 266
| | 38/21, 132/73
|-
| | 267
| | 49/27, 29/16, 136/75
|-
| | 268
| | 20/11, 69/38
|-
| | 269
| | 82/45, 51/28
|-
| | 270
| | 73/40, 42/23, 104/57, 31/17
|-
| | 271
| | 75/41, 64/35
|-
| | 272
| | 11/6
|-
| | 273
| | 90/49, 57/31, 68/37
|-
| | 274
| | 46/25, 116/63, 35/19
|-
| | 275
| | 24/13
|-
| | 276
| | 37/20, 50/27
|-
| | 277
| | 76/41, 102/55, 63/34, 128/69
|-
| | 278
| | 13/7
|-
| | 279
| | 41/22, 54/29, 136/73
|-
| | 280
| | 28/15, 69/37
|-
| | 281
| | 73/39, 58/31, 144/77
|-
| | 282
| | 15/8
|-
| | 283
| | 77/41, 92/49, 62/33
|-
| | 284
| | 32/17, 49/26, 130/69
|-
| | 285
| | 17/9, 66/35
|-
| | 286
| | 104/55, 138/73, 70/37
|-
| | 287
| | 74/39, 36/19, 55/29, 146/77
|-
| | 288
| | 19/10
|-
| | 289
| | 78/41, 40/21
|-
| | 290
| | 21/11, 124/65
|-
| | 291
| | 44/23, 65/34
|-
| | 292
| | 23/12, 140/73
|-
| | 293
| | 25/13, 48/25, 98/51, 73/38, 148/77
|-
| | 294
| | 77/40, 52/27
|-
| | 295
| | 27/14, 110/57, 56/29
|-
| | 296
| | 29/15, 60/31
|-
| | 297
| | 31/16, 126/65, 64/33
|-
| | 298
| | 33/17, 68/35, 35/18
|-
| | 299
| | 76/39, 72/37, 146/75, 37/19, 150/77
|-
| | 300
| | 39/20, 80/41, 41/21
|-
| | 301
| | 88/45, 45/23
|-
| | 302
| | 96/49, 49/25, 100/51, 51/26
|-
| | 303
| | 108/55, 55/28, 112/57, 57/29
|-
| | 304
| | 124/63, 63/32, 128/65, 65/33, 136/69
|-
| | 305
| | 77/39, 69/35, 144/73, 73/37, 148/75, 75/38, 152/77
|-
| | 306
| |
|-
| | 307
| |
|-
| | 308
| |
|-
| | 309
| |
|-
| | 310
| |
|-
| | 311
| | 2/1
| | 2/1
|}
|}
[[Category:311edo]]
[[Category:311edo]]

Revision as of 16:55, 2 March 2024

This page is nominated for deletion.
Reason: comprehensive collapsible table that is an improved and prettified superset of both tables here has been put on the 311edo page
One of the operators will take care of it shortly.

marker < cent < gene

Table of 311edo intervals
marks cents genes 41-limit add-73 add-89 add-101 add-109 add-113 123-odd-limit intervals (/2^n and 2^n/ in bold & linked, inconsistent in italics, else, if 23-limit, linked)
P1 0.0000 0 1/1, S41, S40, S38, S37, S35 = S49*S50, S34, S32, S30, S28, S25,
3.8585 1 S39, S36, S33, S31, S29, S27, S26 = S13/S15, S24, S23, S22, S21, S20, S19, S17
7.7170 2 S18, S16, S15, S14, 170/169
11.575 3 S13 = 169/168, S12 = 144/143, 171/170
P8 1200.0 311 2/1

gene < cent < marker

Table of 311edo intervals
genes cents marks 41-limit add-73 add-89 add-101 add-109 add-113 123-odd-limit intervals (/2^n and 2^n/ in bold & linked, inconsistent in italics, else, if 23-limit, linked)
0 0.0000 P1 1/1, S41, S40, S38, S37, S35 = S49*S50, S34, S32, S30, S28, S25,
1 3.8585 S39, S36, S33, S31, S29, S27, S26 = S13/S15, S24, S23, S22, S21, S20, S19, S17
2 7.7170 S18, S16, S15, S14, 170/169
3 11.575 S13 = 169/168, S12 = 144/143, 171/170
311 1200.0 P8 2/1
note interval
1 289/288
2 170/169
3 133/132
4 100/99
5 85/84
6 70/69
7 64/63
8 55/54
9 49/48
10 45/44
11 40/39
12 37/36
13 34/33
14 32/31
15 30/29
16 28/27
17 27/26
18 25/24
19 24/23
20 23/22
21 22/21
22 21/20
23 20/19
24 19/18
25 37/35
26 18/17
27 17/16
28 33/31
29 16/15
30 31/29
31 15/14
32 29/27
33 14/13
34 41/38
35 27/25
36 13/12
37 25/23
38 37/34
39 12/11
40 35/32
41 23/21
42 56/51
43 11/10
44 32/29
45 21/19
46 31/28
47 10/9
48 49/44
49 29/26
50 19/17
51 28/25
52 46/41
53 9/8
54 35/31
55 26/23
56 17/15
57 25/22
58 33/29
59 57/50
60 8/7
61 55/48
62 31/27
63 23/20
64 15/13
65 37/32
66 22/19
67 29/25
68 57/49
69 7/6
70 76/65
71 34/29
72 27/23
73 20/17
74 33/28
75 13/11
76 32/27
77 19/16
78 25/21
79 31/26
80 55/46
81 91/76
82 6/5
83 65/54
84 35/29
85 29/24
86 23/19
87 17/14
88 28/23
89 39/32
90 11/9
91 38/31
92 27/22
93 16/13
94 37/30
95 21/17
96 26/21
97 31/25
98 46/37
99 81/65
100 5/4
101 114/91
102 49/39
103 34/27
104 29/23
105 24/19
106 19/15
107 33/26
108 14/11
109 37/29
110 23/18
111 32/25
112 77/60
113 9/7
114 40/31
115 31/24
116 22/17
117 48/37
118 13/10
119 30/23
120 17/13
121 38/29
122 21/16
123 25/19
124 29/22
125 33/25
126 45/34
127 65/49
128 117/88
129 4/3
130 147/110
131 75/56
132 51/38
133 35/26
134 31/23
135 27/20
136 23/17
137 19/14
138 34/25
139 15/11
140 41/30
141 26/19
142 48/35
143 11/8
144 40/29
145 29/21
146 18/13
147 25/18
148 32/23
149 39/28
150 88/63
151 7/5
152 80/57
153 38/27
154 31/22
155 24/17
156 17/12
157 44/31
158 27/19
159 57/40
160 10/7
161 63/44
162 33/23
163 23/16
164 36/25
165 13/9
166 42/29
167 29/20
168 16/11
169 35/24
170 19/13
171 41/28
172 22/15
173 25/17
174 28/19
175 31/21
176 37/25
177 46/31
178 52/35
179 76/51
180 112/75
181 220/147
182 3/2
183 176/117
184 95/63
185 68/45
186 50/33
187 41/27
188 35/23
189 32/21
190 29/19
191 26/17
192 23/15
193 20/13
194 37/24
195 17/11
196 48/31
197 31/20
198 14/9
199 81/52
200 25/16
201 36/23
202 58/37
203 11/7
204 41/26
205 30/19
206 19/12
207 46/29
208 27/17
209 51/32
210 91/57
211 8/5
212 77/48
213 37/23
214 29/18
215 21/13
216 34/21
217 60/37
218 13/8
219 44/27
220 31/19
221 18/11
222 41/25
223 23/14
224 28/17
225 33/20
226 48/29
227 58/35
228 108/65
229 5/3
230 147/88
231 77/46
232 52/31
233 37/22
234 32/19
235 27/16
236 22/13
237 39/23
238 17/10
239 46/27
240 29/17
241 65/38
242 12/7
243 55/32
244 31/18
245 19/11
246 45/26
247 26/15
248 33/19
249 54/31
250 96/55
251 7/4
252 100/57
253 58/33
254 37/21
255 30/17
256 23/13
257 39/22
258 16/9
259 41/23
260 25/14
261 34/19
262 52/29
263 88/49
264 9/5
265 56/31
266 38/21
267 29/16
268 20/11
269 51/28
270 31/17
271 64/35
272 11/6
273 68/37
274 35/19
275 24/13
276 37/20
277 63/34
278 13/7
279 41/22
280 28/15
281 58/31
282 15/8
283 62/33
284 32/17
285 17/9
286 70/37
287 36/19
288 19/10
289 40/21
290 21/11
291 44/23
292 23/12
293 25/13
294 52/27
295 27/14
296 29/15
297 31/16
298 33/17
299 37/19
300 39/20
301 45/23
302 49/25
303 55/28
304 63/32
305 69/35
306 91/46
307 99/50
308 135/68
309 169/85
310 299/150
311 2/1
Retrieved from "https://en.xen.wiki/index.php?title=Table_of_311edo_intervals&oldid=137887"