Gallery of 3-SN scales: Difference between revisions

Line 3,198:

|7L 1m 4s

|(27/25~12/11~35/32, 25/24~33/32, 250/243~55/54~64/63~121/120)

|149.51592c, 58.8799c, 23.6254c)

|(149.51592c, 58.8799c, 23.6254c)

|}

{| class="wikitable"

Line 3,759:

19-ET: (2, 1, 1); 53-ET: (6, 3, 2); 72-ET: (8, 4, 3); 99-ET: (11, 6, 4); 118-ET: (13, 7, 5); 152-ET: (17, 9, 6); 171-ET: (19, 10, 7); 224-ET: (25, 13, 9); 270-ET: (30, 16, 11); 441-ET: (49, 26, 18); 494-ET: (55, 29, 20); 612-ET: (68, 36, 25)

====(2/1, 3/2, 6/5: 100/99, 385/384)[20] (Supermagic)====

7L 12m 1s = (~189/176, 250/243~55/54~121/120~64/63, 81/80~45/44) = (125.8905c, 35.2545c, 23.6254c) TE

~ 189/176 12/11 10/9 121/108 11/9 4/3 110/81 22/15 32/21 5/3 121/72 11/6 2/1

~ 12/11 144/121 6/5 21/16 15/11 81/55 3/2 18/11 216/121 9/5 63/32 2/1 as LmmLmLmmLmsmLmmLmLmm

m = s -> LssLsLssLsssLssLsLss Tetracot[20] MODMOS; L = m -> LLLLLLLLLLsLLLLLLLLL Camahueto[20]; L = s -> LssLsLssLsLsLssLsLss Diminished[20] MODMOS;

s = 0 -> LmmLmLmmLmmLmmLmLmm Falttone[19]; m = 0 -> LLLLsLLL Porcupine[8]

19-ET: (1, 1, 0); 22-ET: (3, 0, 1); 26-ET: ( 34-ET; 41-ET; 104-ET:

====[[SNS (2/1, 3/2, 6/5: 4375/4374)-20|(2/1, 3/2, 6/5: 4375/4374)[20] (Ragismic)]]====

7L 12m 1s = (~21/20, 250/243~36/35, ~81/80) = (84.5204c, 48.8911c, 21.6658c) TE

@@ Line 3,198: / Line 3,198: @@
 |7L 1m 4s
 |(27/25~12/11~35/32, 25/24~33/32, 250/243~55/54~64/63~121/120)
-|149.51592c, 58.8799c, 23.6254c)
+|(149.51592c, 58.8799c, 23.6254c)
 |}
 {| class="wikitable"
@@ Line 3,759: / Line 3,759: @@
 -ET: (2, 1, 1); 53-ET: (6, 3, 2); 72-ET: (8, 4, 3); 99-ET: (11, 6, 4); 118-ET: (13, 7, 5); 152-ET: (17, 9, 6); 171-ET: (19, 10, 7); 224-ET: (25, 13, 9); 270-ET: (30, 16, 11); 441-ET: (49, 26, 18); 494-ET: (55, 29, 20); 612-ET: (68, 36, 25)
+====(2/1, 3/2, 6/5: 100/99, 385/384)[20] (Supermagic)====
+L 12m 1s = (~189/176, 250/243~55/54~121/120~64/63, 81/80~45/44) = (125.8905c, 35.2545c, 23.6254c) TE
+~ 189/176 12/11 10/9 121/108 11/9 4/3 110/81 22/15 32/21 5/3 121/72 11/6 2/1
+~ 12/11 144/121 6/5 21/16 15/11 81/55 3/2 18/11 216/121 9/5 63/32 2/1 as LmmLmLmmLmsmLmmLmLmm
+m = s -> LssLsLssLsssLssLsLss Tetracot[20] MODMOS; L = m -> LLLLLLLLLLsLLLLLLLLL Camahueto[20]; L = s -> LssLsLssLsLsLssLsLss Diminished[20] MODMOS;
+s = 0 -> LmmLmLmmLmmLmmLmLmm Falttone[19]; m = 0 -> LLLLsLLL Porcupine[8]
+-ET: (1, 1, 0); 22-ET: (3, 0, 1); 26-ET: ( 34-ET; 41-ET; 104-ET:
 ====[[SNS (2/1, 3/2, 6/5: 4375/4374)-20|(2/1, 3/2, 6/5: 4375/4374)[20] (Ragismic)]]====
 L 12m 1s = (~21/20, 250/243~36/35, ~81/80) = (84.5204c, 48.8911c, 21.6658c) TE