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Gallery of 3-SN scales mobile: Difference between revisions

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m →((2/1, 7/6)[4], 11/10) Guanyin: {{Navbox scale gallery}}
 
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~ 16/15 35/32 7/6 5/4 4/3 7/5 3/2 8/5 12/7 7/4 15/8 2/1 as LsLLLMLLLsLL
~ 16/15 35/32 7/6 5/4 4/3 7/5 3/2 8/5 12/7 7/4 15/8 2/1 as LsLLLMLLLsLL


L = M -> LsLLLLLLLsLL Pajara[12] MODMOS; M = s -> LsLLLsLLLsLLs August[12]; L = s -> sssssLssssss Passion[12];
L = M -> LsLLLLLLLsLL Pajara[12] MODMOS; M = s -> LsLLLsLLLsLL August[12]; L = s -> sssssLssssss Passion[12];


s = 0 -> LLLLsLLLLL Negri[10]; M = 0 -> LsLLLLLLsLL Pelogic[11] MODMOS
s = 0 -> LLLLsLLLLL Negri[10]; M = 0 -> LsLLLLLLsLL Pelogic[11] MODMOS
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L = M -> LsLLLLLLLsLL Pajarous[12] MODMOS; M = s -> LsLLLsLLLsLLs August[12]; L = s -> sssssLssssss Passion[12]; s = 0 -> LLLLsLLLLL Negri[10]
L = M -> LsLLLLLLLsLL Pajarous[12] MODMOS; M = s -> LsLLLsLLLsLLs August[12]; L = s -> sssssLssssss Passion[12]; s = 0 -> LLLLsLLLLL Negri[10]
====[[SNS ((2/1, 5/4)-3, 16/15: 225/224, 385/384)-22|((2/1, 5/4)[3], 16/15: 225/224, 385/384)[22] (Marvel)]]====
====[[SNS ((2/1, 5/4)-3, 16/15: 225/224, 385/384)-22|((2/1, 5/4)[3], 16/15: 225/224, 385/384)[22] (Marvel)]]====
9L 1m 12s = (~22/21, 36/35~33/32, 49/48~45/44~56/55) = (80.7857c, 49.4049c, 35.347c) TE
9L 1m 12s = (~22/21, 36/35~33/32, 49/48~45/44~56/55) = (80.7857c, 49.4049c, 35.347c) TE
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46-ET: (2, 1, 1); 72-ET: (4, 2, 1); 80-ET: (4, 1, 2); 118-ET: (6, 3, 2); 152-ET: (8, 3, 3); 171-ET: (9, 4, 3); 224-ET: (12, 5, 4); 270-ET: (14, 6, 5); 494-ET: (26, 11, 9); 612-ET: (32, 14, 11)
46-ET: (2, 1, 1); 72-ET: (4, 2, 1); 80-ET: (4, 1, 2); 118-ET: (6, 3, 2); 152-ET: (8, 3, 3); 171-ET: (9, 4, 3); 224-ET: (12, 5, 4); 270-ET: (14, 6, 5); 494-ET: (26, 11, 9); 612-ET: (32, 14, 11)
=== ((2/1, 6/5)[4], 10/9) ===
==== ((2/1, 6/5)[4], 10/9)[8] ====
4L 3m 1s = (10/9, 27/25, 25/24)
27/25 6/5 5/4 25/18 3/2 5/3 9/5 2/1 as MLsLMLML
L=M -> LLsLLLLL Porcupine[8]; M=s -> sLsLsLsL Diminished[8]; L=s -> LsssLsLs Father[8] MODMOS; s=0 -> sLLsLsL Dicot[7]
===== ((2/1, 6/5)[4], 10/9: 100/99)[8] =  =====
4L 3m 1s = (10/9~11/10, 27/25~12/11, 25/24~33/32) = (174.0549c, 146.6353c, 63.1433c)
~ 12/11 6/5 5/4 11/8 3/2 5/3 9/5 2/1 as MLsLMLML
===== ((2/1, 6/5)[4], 10/9: 100/99, 144/143)[8] =====
4L 3m 1s = (10/9~11/10, 27/25~12/11~13/12, 25/24~33/32) = (175.892c, 142.775c, 66.766c)
~ 12/11 6/5 5/4 11/8 3/2 5/3 9/5 2/1 as MLsLMLML
===== ((2/1, 6/5)[4], 10/9: 325/324)[8] =====
4L 3m 1s = (10/9, 27/25~13/12, 25/24)
~ 27/25 6/5 5/4 18/13 3/2 5/3 9/5 2/1 as MLsLMLML
==== ((2/1, 6/5)[4], 10/9)[15] ====
4L 8m 3s = (16/15, 25/24, 648/625)
25/24 10/9 125/108 6/5 5/4 4/3 25/18 36/25 3/2 8/5 5/3 216/125 48/25 2/1 as mLmsmLmsmLmsmLm
m=s -> sLsssLsssLsssLs Hanson[15]; L = m -> LLLsLLLsLLLsLLL Augmented[15] mod; L=s ->  sLsLsLsLsLsLsLs; Porcupine[15]; s=0 -> sLssLssLssLs Diminished[12]
===== ((2/1, 6/5)[4], 10/9: 100/99)[15] =====
4L 3m 8s = (~16/15, 648/625, 25/24~33/32)
~ 25/24 10/9 55/48 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 72/55 48/25 2/1 as sLsmsLsmsLsmsLs
===== ((2/1, 6/5)[4], 10/9: 100/99, 144/143)[15] =====
4L 3m 8s = (~16/15, 26/25, 25/24~33/32~27/26) = (109.1256c, 76.00911c, 66.76626c)
~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 48/25 2/1 as sLsmsLsmsLsmsLsm
===== ((2/1, 6/5)[4], 10/9: 325/324)[15] =====
4L 3m 8s = (~16/15, 26/25, 25/24~27/26)
~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 48/25 2/1 as sLsmsLsmsLsmsLsm
==== ((2/1, 6/5)[4], 10/9: 325/324)[22] ====
15L 4M 3s = (25/24~27/26, 128/125, 676/675)
LMLLsLLMLLsLLMLLsLLMLL
~ 25/24 16/15 10/9 15/13 (52/45) 6/5 5/4 32/25 4/3 18/13 (104/75) 13/9 3/2 192/125 8/5 5/3 (208/125) 26/15 65/36 416/225 48/25 2/1
L=M -> LLLLsLLLLLsLLLLLsLLLLL Magic[22] MODMOS; M=s -> LsLLsLLsLLsLLsLLsLLsLL Porcupine[22]; L=s -> sLsssssLsssssLsssssLss; s=0 -> LsLLLLsLLLLsLLLLsLL Hanson[19]
===== ((2/1, 6/5)[4], 10/9: 100/99, 144/143)[22] =====
15L 4M 3s = (25/24~33/32~27/26, 128/125, 676/675)
LMLLsLLMLLsLLMLLsLLMLL
~ 25/24 16/15 10/9 15/13 (52/45) 6/5 5/4 32/25 4/3 11/8 (104/75) 13/9 3/2 192/125 8/5 5/3 (208/125) 26/15 65/36 416/225 48/25 2/1
L=M -> LLLLsLLLLLsLLLLLsLLLLL Magic[22] MODMOS; M=s -> LsLLsLLsLLsLLsLLsLLsLL Porcupine[22]; L=s -> sLsssssLsssssLsssssLss; s=0 -> LsLLLLsLLLLsLLLLsLL Hanson[19]
===== ((2/1, 6/5)[4], 10/9: 100/99, 144/143, 225/224)[22] =====
15L 4M 3s = (25/24~33/32~27/26~28/27, 128/125~36/35, 169/168)
LMLLsLLMLLsLLMLLsLLMLL
~ 25/24 16/15 10/9 15/13 (52/45) 6/5 5/4 32/25 4/3 11/8 (39/28) 13/9 3/2 54/35 8/5 5/3 (117/71) 26/15 65/36 13/7 48/25 2/1
==2.3.5; [[Hemifamity family#Hemifamity|Hemifamity]] ==
==2.3.5; [[Hemifamity family#Hemifamity|Hemifamity]] ==
===((2/1, 3/2)[5], 10/9)===
===((2/1, 3/2)[5], 10/9)===
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=== ((2/1, 7/6)[4], 11/10) Guanyin ===
=== ((2/1, 7/6)[4], 11/10) Guanyin ===
11/10 7/6 77/60 15/11 3/2 8/5 44/25 2/1
11/10 7/6 77/60 15/11 3/2 8/5 44/25 2/1
{{Navbox scale gallery}}
[[Category:Rank-3 scales]]
[[Category:Rank-3 scales]]
[[Category:Lists of scales]]
[[Category:Lists of scales]]
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