Gallery of 3-SN scales: Difference between revisions
→2.3.7 Orwellian: building it |
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L = M -> LsLLLsL Archy[5]; s = 0 -> LLsLL Semaphore[5] | L = M -> LsLLLsL Archy[5]; s = 0 -> LLsLL Semaphore[5] | ||
==== (2/1, 3/2, 7/6: 1728/1715)[7] (Orwellian) ==== | |||
4L 1M 2s = (~8/7, ~9/8, 49/48~36/35) | |||
~ 8/7 7/6 4/3 3/2 12/7 7/4 2/1 as LsLMLsL | |||
L = M -> LsLLLsL Superpyth[5]; s = 0 -> LLsLL Beep[5] | |||
==== (2/1, 3/2, 7/6: 1728/1715)[12] (Orwellian) ==== | ==== (2/1, 3/2, 7/6: 1728/1715)[12] (Orwellian) ==== | ||
4L 1M 7s = (~10/9, 54/49~35/32, 49/48~36/35) | |||
~ 36/35 8/7 7/6 6/5 4/3 48/35 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ~ 36/35 8/7 7/6 6/5 4/3 48/35 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ||
L = M -> sLssLsLsLssL | L = M -> sLssLsLsLssL Superpyth[12]; M = s -> sLssLsssLssL MODMOS; s = 0 -> LLsLL Beep[5] | ||
===== (2/1, 3/2, 7/6: 99/98, 385/384)[12] (Orwellian) ===== | ===== (2/1, 3/2, 7/6: 99/98, 385/384)[12] (Orwellian) ===== | ||
4L 1M 7s = (~10/9, 54/49~35/32~12/11, 49/48~36/35~33/32) | |||
~ 33/32 8/7 7/6 6/5 4/3 11/8 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ~ 33/32 8/7 7/6 6/5 4/3 11/8 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ||
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===== (2/1, 3/2, 7/6: 176/175, 540/539)[12] (Guanyin) ===== | ===== (2/1, 3/2, 7/6: 176/175, 540/539)[12] (Guanyin) ===== | ||
4L 1M 7s = (~10/9, 54/49~35/32~11/10, 49/48~36/35~45/44) | |||
~ 36/35 8/7 7/6 6/5 4/3 15/11 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ~ 36/35 8/7 7/6 6/5 4/3 15/11 3/2 54/35 12/7 7/4 9/5 2/1 as sLssLsMsLssL | ||
L = M -> sLssLsLsLssL Superpyth[12]; M = s -> sLssLsssLssL MODMOS | L = M -> sLssLsLsLssL Superpyth[12]; M = s -> sLssLsssLssL MODMOS | ||
==== (2/1, 3/2, 7/6: 1728/1715)[17] (Orwellian) ==== | |||
4L 1M 12s = (~160/147, ~15/14, 49/48~36/35) | |||
~ 36/35 10/9 8/7 7/6 6/5 35/27 4/3 48/35 35/24 3/2 54/35 5/3 12/7 7/4 9/5 35/18 2/1 as sLsssLssMssLsssLs | |||
L = M -> sLsssLssLssLsssLs Superpyth[17]; M = s -> sLsssLsssssLsssLs; s = 0 -> LLsLL Beep[5] | |||
===== (2/1, 3/2, 7/6: 99/98, 385/384)[17] (Orwellian) ===== | |||
4L 1M 12s = (~160/147, 15/14~35/33, 49/48~36/35~33/32) | |||
~ 36/35 10/9 8/7 7/6 6/5 35/27 4/3 11/8 16/11 3/2 54/35 5/3 12/7 7/4 9/5 35/18 2/1 as sLsssLssMssLsssLs | |||
L = M -> sLsssLssLssLsssLs Suprapyth[17]; M = s -> sLsssLsssssLsssLs; s = 0 -> LLsLL Pentoid[5] | |||
===== (2/1, 3/2, 7/6: 176/175, 540/539)[17] (Guanyin) ===== | |||
4L 1M 12s = (~88/81, 15/14~77/72, 49/48~36/35~45/44) | |||
~ 36/35 10/9 8/7 7/6 6/5 35/27 4/3 15/11 22/15 3/2 54/35 5/3 12/7 7/4 9/5 35/18 2/1 as sLsssLssMssLsssLs | |||
L = M -> sLsssLssLssLsssLs Superpyth[17]; M = s -> sLsssLsssssLsssLs | |||
==== (2/1, 3/2, 7/6: 1728/1715)[22] (Orwellian) ==== | |||
4L 1m 17s = (~200/189, ~25/24, 49/48~36/35) | |||
~ 36/35 21/20 10/9 8/7 7/6 6/5 49/40 35/27 4/3 48/35 7/5 35/24 3/2 54/27 63/40 5/3 12/7 7/4 9/5 147/80 35/18 2/1 as ssLssssLsssMsssLssssLs | |||
m = s -> ssLssssLsssssssLssssLs Doublewide[22] MODMOS; L = m -> ssLssssLsssLsssLssssLs Superpyth[17]; s = 0 -> LLsLL Beep[5] | |||
===== (2/1, 3/2, 7/6: 99/98, 385/384)[22] (Orwellian) ===== | |||
4L 1m 17s = (~200/189, 25/24~80/77, 49/48~36/35~33/32) | |||
~ 36/35 21/20 10/9 8/7 7/6 6/5 49/40 35/27 4/3 11/8 7/5 16/11 3/2 54/27 63/40 5/3 12/7 7/4 9/5 147/80 35/18 2/1 as ssLssssLsssMsssLssssLs | |||
m = s -> ssLssssLsssssssLssssLs Doublewide[22] MODMOS; L = m -> ssLssssLsssLsssLssssLs Suprapyth[17]; s = 0 -> LLsLL Pentoid[5] | |||
===== (2/1, 3/2, 7/6: 176/175, 540/539)[22] (Guanyin) ===== | |||
4L 1m 17s = (~200/189, 25/24~22/21, 49/48~36/35~45/44) | |||
~ 36/35 21/20 10/9 8/7 7/6 6/5 27/22 35/27 4/3 15/11 7/5 22/15 3/2 54/27 63/40 5/3 12/7 7/4 9/5 81/44 35/18 2/1 as ssLssssLsssmsssLssssLs | |||
m = s -> ssLssssLsssssssLssssLs Fleetwood[22] MODMOS; L = m -> ssLssssLsssLsssLssssLs Superpyth[17] | |||
==== (2/1, 3/2, 7/6: 1728/1715)[27] (Orwellian) ==== | |||
4L 22M 1s = (~250/243, 49/48~36/35, ~50/49) | |||
~ 36/35 21/20 160/147 10/9 8/7 7/6 6/5 49/40 80/63 35/27 4/3 48/35 7/5 10/7 35/24 3/2 54/27 63/40 80/49 5/3 12/7 7/4 9/5 147/80 40/21 35/18 2/1 as MMLMMMMMLMMMMsMMMMLMMMMMLMM | |||
L = M -> LLLLLLLLLLLLLsLLLLLLLLLLLLL Quartonic[27]; M = s -> ssLsssssLsssssssssLsssssLss Myna[27] MODMOS; L = s -> ssLsssssLssssLssssLsssssLss Superpyth[27]; | |||
s = 0 -> ssLsssssLssssssssLsssssLss Doublewide[26] MODMOS; M = 0 -> LLsLL Beep[5] | |||
===== (2/1, 3/2, 7/6: 99/98, 385/384)[27] (Orwellian) ===== | |||
4L 22M 1s = (~250/243, 49/48~36/35~33/32, 50/49~100/99) | |||
~ 36/35 21/20 160/147 10/9 8/7 7/6 6/5 49/40 80/63 35/27 4/3 11/8 7/5 10/7 16/11 3/2 54/27 63/40 80/49 5/3 12/7 7/4 9/5 147/80 40/21 35/18 2/1 as MMLMMMMMLMMMMsMMMMLMMMMMLMM | |||
L = M -> LLLLLLLLLLLLLsLLLLLLLLLLLLL Quartz[27]; M = s -> ssLsssssLsssssssssLsssssLss Myno[27] MODMOS; L = s -> ssLsssssLssssLssssLsssssLss Suprapyth[27]; | |||
s = 0 -> ssLsssssLssssssssLsssssLss Doublewide[26] MODMOS; M = 0 -> LLsLL Pentoid[5] | |||
==== (2/1, 3/2, 7/6: 176/175, 540/539)[27] (Guanyin) ==== | |||
4L 22M 1s = (~250/243, 49/48~36/35~45/44, 50/49~55/54) | |||
~ 36/35 21/20 88/81 10/9 8/7 7/6 6/5 27/22 80/63 35/27 4/3 15/11 7/5 10/7 22/15 3/2 54/27 63/40 44/27 5/3 12/7 7/4 9/5 81/44 40/21 35/18 2/1 as MMLMMMMMLMMMMsMMMMLMMMMMLMM | |||
L = M -> LLLLLLLLLLLLLsLLLLLLLLLLLLL Quartonic[27]; M = s -> ssLsssssLsssssssssLsssssLss Myna[27] MODMOS; L = s -> ssLsssssLssssLssssLsssssLss Superpyth[27]; | |||
s = 0 -> ssLsssssLssssssssLsssssLss Fleetwood[26] MODMOS | |||
==== (2/1, 3/2, 7/6: 1728/1715)[53] (Orwellian) ==== | |||
4L 27M 22s = (64/63~245/243, ~50/49, 126/125~2401/2400) | |||
~ 50/49 36/35 360/343 21/20 15/14 27/25 54/49 441/400 9/8 8/7 125/108 7/6 25/21 6/5 60/49 49/40 5/4 63/50 9/7 162/125 21/16 4/3 200/147 48/35 480/343 7/5 10/7 343/240 35/24 147/100 3/2 32/16 125/81 14/9 100/63 8/5 80/49 49/30 5/3 42/25 12/7 216/125 7/4 16/9 800/441 49/27 50/27 40/21 343/180 35/18 49/25 2/1 as MsMsMsMsMLMsMsMsMsMsMLMsMsMsMsMLMsMsMsMsMsMLMsMsMsMsM | |||
L = M -> LsLsLsLsLLLsLsLsLsLsLLLsLsLsLsLLLsLsLsLsLsLLLsLsLsLsL Orwell[53] MODMOS; M = s -> sssssssssLsssssssssssLsssssssssLsssssssssssLsssssssss; | |||
L = s -> LsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsLsL Quartonic[53]; | |||
s = 0 -> sssssLssssssLsssssLssssssLsssss Myna[31] MODMOS; M = 0 -> ssssLsssssLssssLsssssLssss Doublewide[22] MODMOS | |||
[[Category:Gallery]] | [[Category:Gallery]] | ||
[[Category:Scales]] | [[Category:Scales]] | ||
[[Category:Step-Nested Scales]] | [[Category:Step-Nested Scales]] | ||
[[Category:Rank-3 scales]] | [[Category:Rank-3 scales]] | ||