Gallery of 3-SN scales: Difference between revisions
Added 2.3.11 and 2.3.13 |
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14c-ET: (3, 1, 1); 17-ET: (4, 2, 1); 19-ET: (5, 2, 1); 22-ET: (6, 3, 1) 24-ET: (7, 3, 1); 27-ET: (8, 4, 1); 41-ET: (11, 5, 2); 46-ET: (13, 6, 2); 68-ET: (19, 9, 3); 87-ET: (24,11,4) | 14c-ET: (3, 1, 1); 17-ET: (4, 2, 1); 19-ET: (5, 2, 1); 22-ET: (6, 3, 1) 24-ET: (7, 3, 1); 27-ET: (8, 4, 1); 41-ET: (11, 5, 2); 46-ET: (13, 6, 2); 68-ET: (19, 9, 3); 87-ET: (24,11,4) | ||
==== (2/1, 3/2, 9/7: 245/243, 385/384)[10] Sensamagic ==== | ===== (2/1, 3/2, 9/7: 245/243, 385/384)[10] Sensamagic ===== | ||
2L 1m 7s = (~135/112, ~35/32, 28/27~36/35~33/32) | 2L 1m 7s = (~135/112, ~35/32, 28/27~36/35~33/32) | ||
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14c-ET: (2, 0, 1); 17-ET: (3, 1, 1); 19-ET: (4, 1, 1); 22-ET: (5, 2, 1) 24-ET: (6, 2, 1); 27-ET: (7, 3, 1); 41-ET: (9, 3, 2); 46-ET: (11, 4, 2); 68-ET: (16, 6, 3); 87-ET: (20, 7,4) | 14c-ET: (2, 0, 1); 17-ET: (3, 1, 1); 19-ET: (4, 1, 1); 22-ET: (5, 2, 1) 24-ET: (6, 2, 1); 27-ET: (7, 3, 1); 41-ET: (9, 3, 2); 46-ET: (11, 4, 2); 68-ET: (16, 6, 3); 87-ET: (20, 7,4) | ||
==== (2/1, 3/2, 9/7: 245/243, 385/384)[13] Sensamagic ==== | ===== (2/1, 3/2, 9/7: 245/243, 385/384)[13] Sensamagic ===== | ||
2L 1m 10s = (~75/64, 135/128~35/33, 28/27~36/35~33/32) | 2L 1m 10s = (~75/64, 135/128~35/33, 28/27~36/35~33/32) | ||
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17-ET: (3, 1, 1); 19-ET: (4, 1, 1); 22f-ET: (5, 2, 1) 24-ET: (6, 2, 1); 36-ET: (7, 2, 2); 41-ET: (9, 3, 2); 53-ET: (10, 3, 3); 58-ET: (12, 4, 3); 77-ET: (16, 5, 4); 94-ET: (19, 6, 5) | 17-ET: (3, 1, 1); 19-ET: (4, 1, 1); 22f-ET: (5, 2, 1) 24-ET: (6, 2, 1); 36-ET: (7, 2, 2); 41-ET: (9, 3, 2); 53-ET: (10, 3, 3); 58-ET: (12, 4, 3); 77-ET: (16, 5, 4); 94-ET: (19, 6, 5) | ||
==== (2/1, 3/2, 9/7: 351/350, 676/675)[13] ==== | ===== (2/1, 3/2, 9/7: 351/350, 676/675)[13] ===== | ||
2L 1m 10s = (~169/147, ~117/112, 28/27~27/26~26/25) | 2L 1m 10s = (~169/147, ~117/112, 28/27~27/26~26/25) | ||
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5L 2M 3s = (12/11, 88/81, 33/32~28/27) | 5L 2M 3s = (12/11, 88/81, 33/32~28/27) | ||
12/11 9/8 27/22 4/3 16/11 3/2 18/11 27/16 81/44 2/1 as LsLMLsLsLM | ~ 12/11 9/8 27/22 4/3 16/11 3/2 18/11 27/16 81/44 2/1 as LsLMLsLsLM | ||
==== ((2/1, 3/2)[5], 12/11: 896/891)[17] ==== | ==== ((2/1, 3/2)[5], 12/11: 896/891)[17] ==== | ||
5L 2M 10s = (128/121~81/77, 256/243~22/21, 33/32~28/27) | 5L 2M 10s = (128/121~81/77, 256/243~22/21, 33/32~28/27) | ||
28/27 12/11 9/8 32/27 11/9 9/7 4/3 11/8 16/11 3/2 14/9 18/11 27/16 16/9 11/6 27/14 2/1 as sLsMsLssLssLsMsLs | ~ 28/27 12/11 9/8 32/27 11/9 9/7 4/3 11/8 16/11 3/2 14/9 18/11 27/16 16/9 11/6 27/14 2/1 as sLsMsLssLssLsMsLs | ||
== 2.3.13 Squbema == | == 2.3.13 Squbema == | ||
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5L 2M 3s = (13/12, 128/117, 27/26~28/27) | 5L 2M 3s = (13/12, 128/117, 27/26~28/27) | ||
13/12 9/8 39/32 4/3 13/9 3/2 13/8 27/16 117/64 2/1 as LsLMLsLsLM | ~ 13/12 9/8 39/32 4/3 13/9 3/2 13/8 27/16 117/64 2/1 as LsLMLsLsLM | ||
===== ((2/1, 3/2)[5], 13/12: 729/728)[17] ===== | ===== ((2/1, 3/2)[5], 13/12: 729/728)[17] ===== | ||
5L 2M 10s = (91/81, 256/243~96/91, 27/26~28/27) | 5L 2M 10s = (91/81, 256/243~96/91, 27/26~28/27) | ||
28/27 13/12 9/8 32/27 16/13 9/7 4/3 18/13 13/9 3/2 14/9 13/8 27/16 16/9 24/13 27/14 2/1 as sLsMsLssLssLsMsLs | ~ 28/27 13/12 9/8 32/27 16/13 9/7 4/3 18/13 13/9 3/2 14/9 13/8 27/16 16/9 24/13 27/14 2/1 as sLsMsLssLssLsMsLs | ||
===== ((2/1, 3/2)[5], 12/11~13/12: 144/143, 729/728)[17] ===== | ===== ((2/1, 3/2)[5], 12/11~13/12: 144/143, 729/728)[17] ===== | ||
5L 2M 10s = (91/81~81/77, 256/243~96/91~22/21, 27/26~28/27~33/32) | 5L 2M 10s = (91/81~81/77, 256/243~96/91~22/21, 27/26~28/27~33/32) | ||
28/27 12/11 9/8 32/27 11/9 9/7 4/3 11/8 13/9 3/2 14/9 13/8 27/16 16/9 12/11 27/14 2/1 as sLsMsLssLssLsMsLs{{Navbox scale gallery}} | ~ 28/27 12/11 9/8 32/27 11/9 9/7 4/3 11/8 13/9 3/2 14/9 13/8 27/16 16/9 12/11 27/14 2/1 as sLsMsLssLssLsMsLs | ||
{{Navbox scale gallery}} | |||
[[Category:Step-nested scales]] | [[Category:Step-nested scales]] | ||
[[Category:Rank-3 scales]] | [[Category:Rank-3 scales]] | ||