15ed7/3

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This Reformed Dorian mode is the flat or Subpental tuning of the dominant minor edX.

Intervals

Degrees Enneatonic ed43\36 Pyritev ed6\5 ed35\29~4ed5/4 ed29\24=r¢v ed23\19 Pyrite ed17\14 Goldenv ed11\9~ed7/3 15ed(11φ+5\9φ+4)~9ed(5/3) ed16\13 ed37\30 ed21\17 12ed1187¢~18/17et ed26\21 ed56\45~5ed4/3 ed91\73 ed5\4=r¢^
1 G#/Jb G#/Ab 95.5556 95.853 96 96.5517

96.5784

96.6667 96.8421 96.97795 97.1429 97.3234 97.7778

97.7914

98.25665

98.2621

98.4615 98.6667 98.8235 98.9167

98.9546

99.0476 99.5556

99.609

99.7261 100
2 J A 191.1111 191.7059 192 193.10345

193.1569

193.3333 193.6842 193.9559 194.2857 194.6468 195.5556

195.5828

196.5133

196.5241

196.923 197.3333 197.6471 197.8333

197.9092

198.0952 199.1111

199.218

199.4521 200
3 J#/Ab A#/Bb 286.6667 287.5589 288 289.6552

289.7353

290 290.5263 290.9339 291.4286 291.9702 293.3333

293.3742

294.7699

294.7862

295.385 296 296.4706 296.75

296.8638

297.1429 298.6667

298.827

299.1781 300
4 A B 382.2222 383.4118 384 386.2069

386.3137

386.6667 387.3684 387.9118 388.5714 389.2936 391.1111

391.1656

393.0266

393.0483

393.846 394.6667 395.2941 395.6667

395.8184

396.1905 398.2222

398.436

398.9041 400
5 B C 477.7778 479.2648 480 482.7586

482.8921

483.3333 484.2105 484.8898 485.7143 486.61695 488.8889

488.957

491.2832

491.3104

492.308 493.3333 494.11765 494.5833

494.773

495.2381 497.7778

498.045

498.6301 500
6 B#/Cb C#/Qb 573.3333 575.1177 576 579.3103

579.4706

580 581.0526 581.8677 582.8571 583.9403 586.6667

586.7484

589.5399

589.5725

590.769 592 592.9412 593.5

593.72755

594.2857 597.3333

597.654

598.3562 600
7 C Q 668.8889 670.9706 672 675.8621

676.049

676.6667 677.8947 678.8457 680 681.2637 684.4444

684.5398

687.7965

687.83455

689.231 690.6667 691.7647 692.4167

692.68215

693.3333 696.8889

697.263

698.0822 700
8 C#/Qb Q#/Db 764.4444 766.82365 768 772.4138

772.6274

773.3333 774.7368 775.8236 757.1429 778.5871 782.2222

782.33115

786.0532

786.0966

787.692 789.3333 790.5882 791.3333

791.6367

792.38095 796.4444

796.872

797.8082 800
9 Q D 860 862.6766 864 868.9655

869.2059

870 871.57895 872.8016 874.2857 875.9105 880(.1225) 884.3098

884.3587

886.154 888 889.4118 890.25

890.5913

891.4286 896(.481) 897.53425 900
10 D S 955.5556 958.5296 960 965.5172

965.7843

966.6667 968.42105 969.7795 971.4286 972.2339 977.7787

977.9139

982.56645

982.6207

984.615 986.6667 988.2353 989.1667

989.5459

990.4762 995.5556

996.09

997.26027 1000
11 D# S# 1051.1111 1054.3825 1056 1062.069

1062.3627

1063.3333 1065.2632 1066.7575 1068.5714 1070.5573 1075.5556

1075.7053

1080.8231

1080.8828

1083.077 1085.3333 1087.0588 1088.0833

1088.5005

1089.5238 1095.1111

1095.699

1096.9863 1100
Eb
12 E 1146.6667 1150.2355 1152 1158.621

1158.9411

1160 1162.1053 1163.73545 1165.7143 1167.8807 1173.3333

1173.4967

1179.07976

1179.14495

1181.5385 1184 1185.88235 1187(.4551) 1188.5714 1194.6667

1195.308

1196.7123 1200
13 E#/Fb 1242.2222 1246.0884 1248 1255.1724

1255.5196

1256.6667 1258.9474 1260.7134 1262.8571 1265.2041 1271.1111

1271.2881

1277.3364

1277.407

1280 1282.6667 1284.7059 1285.9167

1286.4097

1287.61905 1294.2222

1294.917

1296.4384 1300
14 F 1337.7778 1341.9414 1344 1351.7241

1352.098

1353.3333 1355.7895 1357.6914 1360 1362.52745 1368.8889

1369.0795

1375.593

1375.6691

1378.4615 1381.3333 1383.5294 1384.8333

1385.3643

1386.6667 1393.7778

1394.526

1396.1644 1400
15 G 1433.3333 1437.79435 1440 1448.2759

1448.6764

1450 1452.6316 1454.6693 1457.1429 1459.8508 1466.6667

1466.8709

1473.8497

1473.9312

1476.923 1480 1482.3529 1483.75

1484.3189

1485.7143 1493.3333

1494.135

1495.8904 1500