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Gallery of 3-SN scales mobile: Difference between revisions

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Line 47: Line 47:
m = s -> sLsssssLss Pajara[10] MODMOS; L = m -> LLLLsLLLLL Negri[10]; L = s -> LsLLsLLsLL Dicot[10]; s = 0 -> sLssssLss Pelogic[9]
m = s -> sLsssssLss Pajara[10] MODMOS; L = m -> LLLLsLLLLL Negri[10]; L = s -> LsLLsLLsLL Dicot[10]; s = 0 -> sLssssLss Pelogic[9]


(2, 1, 1) in 12ET, (2, 2, 1) in 19ET, (3, 2, 2) in 22ET, (3, 3, 2) in 29ET, (4, 3, 2) in 31ET, (5, 4, 3) in 41ET, (7, 5, 4) in 53ET, (9, 7, 5) in 72ET
12-ET: (2, 1, 1); 19-ET: (2, 2, 1); 22-ET: (3, 2, 2); 29-ET: (3, 3, 2); 31-ET: (4, 3, 2); 41-ET: (5, 4, 3); 53-ET: (7, 5, 4); 72-ET: (9, 7, 5)
=====[[SNS (2/1, 3/2, 5/4: 225/224, 385/384)-10|(2/1, 3/2, 5/4: 225/224, 385/384)[10] (Marvel)]]=====
=====[[SNS (2/1, 3/2, 5/4: 225/224, 385/384)-10|(2/1, 3/2, 5/4: 225/224, 385/384)[10] (Marvel)]]=====
2L 1m 7s = (35/32~49/45~12/11, 16/15~15/14, 135/128~21/20) = (151.4797c, 116.1327c, 84.7519c) TE
2L 1m 7s = (35/32~49/45~12/11, 16/15~15/14, 135/128~21/20) = (151.4797c, 116.1327c, 84.7519c) TE
Line 55: Line 55:
m = s -> sLsssssLss Pajarous[10] MODMOS; L = m -> LLLLsLLLLL Negri[10]
m = s -> sLsssssLss Pajarous[10] MODMOS; L = m -> LLLLsLLLLL Negri[10]


(2, 2, 1) in 19ET, (3, 2, 2) in 22ET, (4, 3, 2) in 31ET, (5, 4, 3) in 41ET, (7, 5, 4) in 53ET, (9, 7, 5) in 72ET
12e-ET: (2, 1, 1); 19-ET: (2, 2, 1); 22-ET: (3, 2, 2); 31-ET: (4, 3, 2); 41-ET: (5, 4, 3); 53-ET: (7, 5, 4) 72-ET: (9, 7, 5)
=====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-10|(2/1, 3/2, 5/4: 225/224, 441/440)[10] (Prodigy)]]=====
=====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-10|(2/1, 3/2, 5/4: 225/224, 441/440)[10] (Prodigy)]]=====
2L 7m 1s = (35/32~49/45, 16/15~15/14, 135/128~21/20~22/21) = (150.229c, 116.7669c, 82.9601c) TE
2L 7m 1s = (35/32~49/45, 16/15~15/14, 135/128~21/20~22/21) = (150.229c, 116.7669c, 82.9601c) TE
Line 63: Line 63:
m = s -> sLsssssLss Pajaric[10] MODMOS; L = m -> LLLLsLLLLL Negroni[10]
m = s -> sLsssssLss Pajaric[10] MODMOS; L = m -> LLLLsLLLLL Negroni[10]


(2, 1, 1) in 12ET, (2, 2, 1) in 19eET, (3, 3, 2) in 29ET, (4, 3, 2) in 31ET, (5, 4, 3) in 41ET, (9, 7, 5) in 72ET
12-ET: (2, 1, 1); 19e-ET: (2, 2, 1); 29-ET: (3, 3, 2); 31-ET: (4, 3, 2); 41-ET: (5, 4, 3); 53e-ET: (7, 5, 4); 72-ET: (9, 7, 5)
====[[SNS (2/1, 3/2, 5/4: 225/224)-19|(2/1, 3/2, 5/4: 225/224)[19] (Marvel)]]====
====[[SNS (2/1, 3/2, 5/4: 225/224)-19|(2/1, 3/2, 5/4: 225/224)[19] (Marvel)]]====
10L 2M 7s = (135/128~21/20, 25/24~28/27, 64/63~50/49) = (84.9028c, 66.9013c, 31.1096c) TE
10L 2M 7s = (135/128~21/20, 25/24~28/27, 64/63~50/49) = (84.9028c, 66.9013c, 31.1096c) TE
Line 73: Line 73:
s = 0 -> LLLsLLLLsLLL Pajara[12] 4M (Hexachordal Dodecatonic); m = 0 -> LsLsLLsLsLsLLsLsL Sharp [17]
s = 0 -> LLLsLLLLsLLL Pajara[12] 4M (Hexachordal Dodecatonic); m = 0 -> LsLsLLsLsLsLLsLsL Sharp [17]


(2, 1, 0) in 22ET; (2, 1, 1) in 29ET; (2, 2, 1) in 31ET; (3, 2, 1) in 41ET; (3, 3, 2) in 50ET; (4, 3, 1) in 53ET; (5, 4, 2) in 72ET
22-ET: (2, 1, 0); 29-ET: (2, 1, 1); 31-ET: (2, 2, 1); 41-ET: (3, 2, 1); 50-ET: (3, 3, 2); 53-ET: (4, 3, 1); 72-ET: (5, 4, 2)
=====[[SNS (2/1, 3/2, 5/4: 225/224, 385/384)-19|(2/1, 3/2, 5/4: 225/224, 385/384)[19] (Marvel)]]=====
=====[[SNS (2/1, 3/2, 5/4: 225/224, 385/384)-19|(2/1, 3/2, 5/4: 225/224, 385/384)[19] (Marvel)]]=====
10L 2M 7s = (135/128~21/20, 25/24~28/27, 64/63~50/49~55/54) = (84.7519c, 66.7278c, 31.3808c) TE
10L 2M 7s = (135/128~21/20, 25/24~28/27, 64/63~50/49~55/54) = (84.7519c, 66.7278c, 31.3808c) TE
Line 81: Line 81:
L = M -> LsLsLLLsLsLsLLLsLsL Meanpop[19] MODMOS; M = s -> LsLsLsLsLsLsLsLsLsL Negri[19]; s = 0 -> LLLsLLLLsLLL Pajarous[12] 4M (Hexachordal Dodecatonic)
L = M -> LsLsLLLsLsLsLLLsLsL Meanpop[19] MODMOS; M = s -> LsLsLsLsLsLsLsLsLsL Negri[19]; s = 0 -> LLLsLLLLsLLL Pajarous[12] 4M (Hexachordal Dodecatonic)


(2, 1, 0) in 22ET; (2, 2, 1) in 31ET; (3, 2, 1) in 41ET; (3, 3, 2) in 50ET; (4, 3, 1) in 53ET; (5, 4, 2) in 72ET
22-ET: (2, 1, 0); 31-ET: (2, 2, 1); 41-ET: (3, 2, 1); 50-ET: (3, 3, 2); 53-ET: (4, 3, 1); 72-ET: (5, 4, 2)
=====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-19|(2/1, 3/2, 5/4: 225/224, 441/440)[19] (Prodigy)]]=====
=====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-19|(2/1, 3/2, 5/4: 225/224, 441/440)[19] (Prodigy)]]=====
10L 2M 7s = (135/128~21/20~22/21, 25/24~28/27, 64/63~50/49~45/44~56/55) = (82.9601c, 67.2689c, 33.8068c) TE
10L 2M 7s = (135/128~21/20~22/21, 25/24~28/27, 64/63~50/49~45/44~56/55) = (82.9601c, 67.2689c, 33.8068c) TE
Line 89: Line 89:
L = M -> LsLsLLLsLsLsLLLsLsL Meantone[19] MODMOS; M = s -> LsLsLsLsLsLsLsLsLsL Negroni[19]; s = 0 -> LLLsLLLLsLLL Pajaric[12] 4M (Hexachordal Dodecatonic)
L = M -> LsLsLLLsLsLsLLLsLsL Meantone[19] MODMOS; M = s -> LsLsLsLsLsLsLsLsLsL Negroni[19]; s = 0 -> LLLsLLLLsLLL Pajaric[12] 4M (Hexachordal Dodecatonic)


(2, 1, 1) in 29ET; (2, 2, 1) in 31ET; (3, 2, 1) in 41ET; (4, 3, 1) in 53eET; (5, 4, 2) in 72ET
29-ET: (2, 1, 1); 31-ET: (2, 2, 1); 41-ET: (3, 2, 1); 53e-ET: (4, 3, 1); 72-ET (5, 4, 2)
====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-31|(2/1, 3/2, 5/4: 225/224, 441/440)[31]]] (Prodigy)====
====[[SNS (2/1, 3/2, 5/4: 225/224, 441/440)-31|(2/1, 3/2, 5/4: 225/224, 441/440)[31]]] (Prodigy)====
10L 19m 2s = (~33/32, 64/63~50/49~45/44~56/55, 49/48~55/54) = (49.1533c, 33.8068c, 33.4621c) TE
10L 19m 2s = (~33/32, 64/63~50/49~45/44~56/55, 49/48~55/54) = (49.1533c, 33.8068c, 33.4621c) TE
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