Gallery of 3-SN scales - Revision history

Lhearne: /* ((2/1, 3/2)[5], 12/11~13/12: 144/143, 729/728)[17] */

2026-01-05T04:07:06Z

((2/1, 3/2)[5], 12/11~13/12: 144/143, 729/728)[17]

← Older revision		Revision as of 04:07, 5 January 2026
Line 5,860:		Line 5,860:


	~~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}}		{{Navbox scale gallery}}
	[[Category:Step-nested scales]]		[[Category:Step-nested scales]]
	[[Category:Rank-3 scales]]		[[Category:Rank-3 scales]]

Lhearne: /* 2.3.11 Pentacircle */

2026-01-05T04:06:34Z

2.3.11 Pentacircle

Lhearne: /* 2.3.7 Sensamagic */

2026-01-05T03:44:40Z

2.3.7 Sensamagic

← Older revision		Revision as of 03:44, 5 January 2026
Line 5,716:		Line 5,716:
	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)

Line 5,734:		Line 5,734:
	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)

Line 5,788:		Line 5,788:
	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)

Lhearne: Added 2.3.11 and 2.3.13

2026-01-05T03:26:19Z

Added 2.3.11 and 2.3.13

@@ Line 5,815: / Line 5,815: @@
 -ET: (7, 3, 0); 58-ET: (8, 2, 1); 77-ET: (11, 3, 1); 111-ET: (15, 5, 1); 130-ET: (18, 6, 1)
-{{Navbox scale gallery}}
+== 2.3.11 Pentacircle ==
 [[Category:Step-nested scales]]
 [[Category:Rank-3 scales]]

Lhearne: /* (2/1, 6/5)[4], 10/9)[15] */

2026-01-05T02:17:06Z

(2/1, 6/5)[4], 10/9)[15]

Lhearne: /* (2/1, 3/2, 9/7) */

2026-01-05T01:49:17Z

(2/1, 3/2, 9/7)

← Older revision		Revision as of 01:49, 5 January 2026
Line 5,716:		Line 5,716:
	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)

Line 5,734:		Line 5,734:
	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)

Line 5,788:		Line 5,788:
	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)

Lhearne: /* (2/1, 6/5)[4], 10/9: 875/864)[15] 2.3.5.7.13 Supermagic */

2026-01-04T11:32:44Z

(2/1, 6/5)[4], 10/9: 875/864)[15] 2.3.5.7.13 Supermagic

← Older revision		Revision as of 11:32, 4 January 2026
Line 4,740:		Line 4,740:
	\|4L 3M 1s		\|4L 3M 1s
	\|10/9, 27/25~35/32, 25/24~36/35		\|10/9, 27/25~35/32, 25/24~36/35
	\|		\|176.8769, 144.8100, 59.11533
	\|}		\|}
	{\| class="wikitable"		{\| class="wikitable"
Line 4,850:		Line 4,850:
	\|4L 3M 1s		\|4L 3M 1s
	\|10/9~11/10, 27/25~35/32~12/11, 25/24~36/35~33/32		\|10/9~11/10, 27/25~35/32~12/11, 25/24~36/35~33/32
	\|		\|173.1413, 149.5159, 58.8799
	\|}		\|}
	{\| class="wikitable"		{\| class="wikitable"
Line 4,955:		Line 4,955:
	\|4L 3M 1s		\|4L 3M 1s
	\|10/9~11/10, 27/25~35/32~12/11~13/12, 25/24~36/35~33/32~27/26		\|10/9~11/10, 27/25~35/32~12/11~13/12, 25/24~36/35~33/32~27/26
	\|		\|176.3227, 145.4708, 58.3927
	\|}		\|}
	{\| class="wikitable"		{\| class="wikitable"
Line 5,058:		Line 5,058:
	\|4L 3M 1s		\|4L 3M 1s
	\|10/9, 27/25~13/12, 25/24~27/26		\|10/9, 27/25~13/12, 25/24~27/26
	\|		\|180.4645c, 136.7099c, 68.1467c
	\|}		\|}
	{\| class="wikitable"		{\| class="wikitable"
Line 5,140:		Line 5,140:
	\|4L 3M 1s		\|4L 3M 1s
	\|10/9~11/10, 27/25~12/11~13/12, 25/24~33/32~27/26		\|10/9~11/10, 27/25~12/11~13/12, 25/24~33/32~27/26
	\|(175.8918c, 142.7754c, 66.7663c)		\|175.8918c, 142.7754c, 66.7663c
	\|}		\|}
	{\| class="wikitable"		{\| class="wikitable"
Line 5,226:		Line 5,226:

	===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20, 25/24~36/35)		4L 3m 8s = (16/15, 648/625~21/20, 25/24~36/35) ⟨117.76158, 85.69464, 59.11533]

	~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm		~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm
Line 5,233:		Line 5,233:

	===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20~128/121, 25/24~36/35~33/32)		4L 3m 8s = (16/15, 648/625~21/20~128/121, 25/24~36/35~33/32) ⟨114.26140, 90.63601, 58.87991]

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,240:		Line 5,240:

	===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20~128/121~26/25, 25/24~36/35~33/32~27/26)		4L 3m 8s = (16/15, 648/625~21/20~128/121~26/25, 25/24~36/35~33/32~27/26) ⟨117.92996, 87.07813, 58.39270]

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,247:		Line 5,247:

	===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====		===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====
	4L 3m 8s = (16/15, 648/625~26/25, 25/24~27/26) = (112.3178, 68.5631, 68.1467)		4L 3m 8s = (16/15, 648/625~26/25, 25/24~27/26) = (112.3178, 68.5631, 68.1467) ⟨112.31778, 68.56313, 68.14672]

	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,253:		Line 5,253:
	15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 27-ET: (2, 2, 1); 29-ET: (3, 3, 1); 31-ET: (3, 1, 2); 34-ET: (3, 2, 2); 41-ET: (4, 3, 2); 46-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)		15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 27-ET: (2, 2, 1); 29-ET: (3, 3, 1); 31-ET: (3, 1, 2); 34-ET: (3, 2, 2); 41-ET: (4, 3, 2); 46-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)

	===== (2/1, 6/5)[4], 10/9: ~~875~~/~~864~~)[15] 2.3.5.7.13 Supermagic =====		===== (2/1, 6/5)[4], 10/9: 105/104, 325/324)[15] 2.3.5.7.13 Supermagic =====
	4L ~~3s 8m~~ = (16/15, 648/625~21/20~26/25, 25/24~36/35~27/26)		4L 3m 8s = (16/15, 648/625~21/20~26/25, 25/24~36/35~27/26) = (121.6150, 81.3115, 58.8960) ⟨121.61501, 81.31151, 58.89600]

	~ 25/24 10/9 8/7 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,260:		Line 5,260:
	15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)
	===== (2/1, 6/5)[4], 10/9: 100/99, 144/143)[15] (2.3.5.11.13 Ptolemismic) =====		===== (2/1, 6/5)[4], 10/9: 100/99, 144/143)[15] (2.3.5.11.13 Ptolemismic) =====
	4L 3m 8s = (16/15, 648/625~128/121~26/25, 25/24~33/32~27/26) = (109.1256, 66.7663, 76.~~0091)~~		4L 3m 8s = (16/15, 648/625~128/121~26/25, 25/24~33/32~27/26) = (109.1256, 76.0091, 66.7663) ⟨109.12557, 76.00911, 66.76626]

	~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

Lhearne: /* (2/1, 6/5)[4], 10/9)[15] */

2026-01-04T11:05:51Z

(2/1, 6/5)[4], 10/9)[15]

← Older revision		Revision as of 11:05, 4 January 2026
Line 2,493:		Line 2,493:

	m = 0 -> LssLsLsLssLsLssLsLssLsLsLssLsLssLsLsLssLsLssLsLsLssLsLsssLsLssLsLsLssLs Andromeda[70] MODMOS		m = 0 -> LssLsLsLssLsLssLsLssLsLsLssLsLssLsLsLssLsLssLsLsLssLsLsssLsLssLsLsLssLs Andromeda[70] MODMOS
	==2.3.5; [[Starling]], [[Ptolemismic temperaments\|No-7 Ptolemismic]], and [[Ragismic family#Ragismic\|Ragismic]]==		==2.3.5; [[Starling]], [[Ptolemismic temperaments\|No-7 Ptolemismic]], [[Supermagic]], and [[Ragismic family#Ragismic\|Ragismic]]==
	===(2/1, 3/2, 6/5)===		===(2/1, 3/2, 6/5)===
	====[[SNS (2/1, 3/2, 6/5)-4\|(2/1, 3/2, 6/5)[4]]]====		====[[SNS (2/1, 3/2, 6/5)-4\|(2/1, 3/2, 6/5)[4]]]====
Line 5,226:		Line 5,226:

	===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====
	4L ~~8m 3s~~ = (16/15, 25/24~36/35~~, 648/625~21/20~~)		4L 3m 8s = (16/15, 648/625~21/20, 25/24~36/35)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm		~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm

	15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 1~~, 2~~); 26-ET: (3, 1~~, 2~~); 34-ET: (3, 2, 2); 37-ET: (3, 2~~, 3~~); 41-ET: (4, 2~~, 3~~); 60-ET: (6, 3~~, 4~~)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)

	===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====
	4L ~~8m 3s~~ = (16/15, 25/24~36/35~33/32~~, 648/625~21/20~128/121~~)		4L 3m 8s = (16/15, 648/625~21/20~128/121, 25/24~36/35~33/32)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 1~~, 2~~); 26-ET: (3, 1~~, 2~~); 34-ET: (3, 2, 2); 37-ET: (3, 2~~, 3~~); 41-ET: (4, 2~~, 3~~); 63-ET: (6, 3~~, 5~~)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 63-ET: (6, 5, 3)

	===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====
	4L ~~8m 3s~~ = (16/15, 25/24~36/35~33/32~27/26~~, 648/625~21/20~128/121~26/25~~)		4L 3m 8s = (16/15, 648/625~21/20~128/121~26/25, 25/24~36/35~33/32~27/26)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1~~, 2~~); 26-ET: (3, 1~~, 2~~); 34-ET: (3, 2, 2); 37-ET: (3, 2~~, 3~~); 41-ET: (4, 2~~, 3~~); 60-ET: (6, 3~~, 4~~)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)

	===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====		===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====
	4L ~~8m 3s~~ = (16/15, 25/24~27/26~~, 648/625~26/25~~) = (112.3178, 68.~~1467~~, 68.~~5631~~)		4L 3m 8s = (16/15, 648/625~26/25, 25/24~27/26) = (112.3178, 68.5631, 68.1467)

	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1~~, 2~~); 26-ET: (3, 1~~, 2~~); 27-ET: (2, 2, 1); 29-ET: (3, 1~~, 3~~); 31-ET: (3, 2~~, 1~~); 34-ET: (3, 2, 2); 41-ET: (4, 2~~, 3~~); 46-ET: (4, 3~~, 2~~); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)		15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 27-ET: (2, 2, 1); 29-ET: (3, 3, 1); 31-ET: (3, 1, 2); 34-ET: (3, 2, 2); 41-ET: (4, 3, 2); 46-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)

	===== (2/1, 6/5)[4], 10/9: ~~225~~/~~224, 325/324~~)[15] 2.3.5.7.13 ~~Hecate~~ =====		===== (2/1, 6/5)[4], 10/9: 875/864)[15] 2.3.5.7.13 Supermagic =====
	4L 8m 3s = (16/15~15/14, 25/24~28/27~27/26~~, 648/625~26/25~~)		4L 3s 8m = (16/15, 648/625~21/20~26/25, 25/24~36/35~27/26)

	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 8/7 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	~~15d~~-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1~~, 2~~); ~~31f~~-ET: (3, 2, 1); ~~34d~~-ET: (3, 2, 2); 41-ET: (4, 2~~, 3~~); 53-ET: (5, 3, 3); 72-ET: (7, 4, ~~4); 94-ET: (9, 5, 6~~)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)
	===== (2/1, 6/5)[4], 10/9: 100/99, 144/143)[15] (2.3.5.11.13 Ptolemismic) =====		===== (2/1, 6/5)[4], 10/9: 100/99, 144/143)[15] (2.3.5.11.13 Ptolemismic) =====
	4L ~~8m 3s~~ = (16/15, 25/24~33/32~27/26~~, 648/625~128/121~26/25~~) = (109.1256, 76.0091~~, 66.7663~~)		4L 3m 8s = (16/15, 648/625~128/121~26/25, 25/24~33/32~27/26) = (109.1256, 66.7663, 76.0091)

	~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	15-ET: (1, 1, 1); 19-ET: (2, 1, 1); 22f-ET: (2~~, 1~~, 2~~); 26-ET: (3~~, 1~~, 2~~); ~~27e-ET: (2, 2, 1); 29-ET: (3, 1, 3); 34~~-ET: (3, 2~~, 2); 41-ET: (4, 2, 3)~~		15-ET: (1, 1, 1); 19-ET: (2, 1, 1); 22f-ET: (2, 2, 1); 26-ET: (3, 2, 1); 27e-ET: (2, 1, 2); 29-ET: (3, 3, 1); 34-ET: (3, 2, 2); 41-ET: (4, 3, 2)

	~~===== (2/1, 6/5)[4], 10/9: 100/99, 144/143, 225/224)[15] Apollo =====~~
	~~4L 8m 3s = (16/15~15/14, 25/24~28/27~33/32~27/26, 648/625~128/121~26/25)~~

	~~~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm~~

	~~15d-ET: (1,1~~,1); ~~19-ET: (2, 1, 1); 22f~~-ET: (2, 1, 2); ~~26d-ET: (3, 1, 2); 29f~~-ET: (3~~, 1~~, ~~3); 31f-ET: (~~3~~, 2~~, 1); ~~34d~~-ET: (3, 2, 2); 41-ET: (4, ~~2, 3); 53e-ET: (5, 3, 3)~~

	~~===== (2/1, 6/5)[4], 10/9: 225/224, 325/324, 385/384)[15] Hecate =====~~
	~~~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9~~ 3~~/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm~~

	~~15d-ET: (1,1~~,~~1); 19-ET: (~~2~~, 1, 1); 22f-ET: (2, 1, 2); 31f-ET: (3, 2, 1); 34de-ET: (3, 2, 2); 41-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 94-ET: (9, 5, 6~~)

	==2.3.5; [[Hemifamity family#Hemifamity\|Hemifamity]] ==		==2.3.5; [[Hemifamity family#Hemifamity\|Hemifamity]] ==

Lhearne: /* ((2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[8] Supermagic */

2026-01-04T10:52:05Z

((2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[8] Supermagic

← Older revision		Revision as of 10:52, 4 January 2026
Line 5,037:		Line 5,037:
	\|26		\|26
	\|34		\|34
	~~\|37~~
	\|41		\|41
	\|63		\|60
	\|-		\|-
	!Step sizes in ET		!Step sizes in ET
Line 5,047:		Line 5,046:
	\|(4, 3, 1)		\|(4, 3, 1)
	\|(5, 4, 2)		\|(5, 4, 2)
	~~\|(5, 5, 2)~~
	\|(6, 5, 2)		\|(6, 5, 2)
	\|(9, 8, 3)		\|(9, 7, 3)
	\|}		\|}

Line 5,225:		Line 5,223:
	s = 0 -> ssLsLssLsssL Diminished[12] MODMOS; m = 0 -> sLLsLsL Dicot[7]; L = 0 -> Father[11].		s = 0 -> ssLsLssLsssL Diminished[12] MODMOS; m = 0 -> sLLsLsL Dicot[7]; L = 0 -> Father[11].

	~~15-ET: (1,1,1);~~ 19-ET: (2, 1, 1); 22-ET: (2, 1, 2); 26-ET: (3, 1, 2); 27-ET: (2, 2, 1); 29-ET: (3, 1, 3); 31-ET: (3, 2, 1); 34-ET: (3, 2, 2); 41-ET: (4, 2, 3); 46-ET: (4, 3, 2); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)		19-ET: (2, 1, 1); 22-ET: (2, 1, 2); 26-ET: (3, 1, 2); 27-ET: (2, 2, 1); 29-ET: (3, 1, 3); 31-ET: (3, 2, 1); 34-ET: (3, 2, 2); 41-ET: (4, 2, 3); 46-ET: (4, 3, 2); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 87-ET: (8, 5, 5)

	===== (2/1, 6/5)[4], 10/9: ~~225~~/~~224~~)[15] ~~Marvel~~ =====		===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====
	4L 8m 3s = (16/15~~~15/14~~, 25/24~28/27, 648/625)		4L 8m 3s = (16/15, 25/24~36/35, 648/625~21/20)

	~ 25/24 10/9 ~~125~~/~~108~~ 6/5 5/4 4/3 25/18 36/25 3/2 8/5 5/3 ~~216~~/~~125~~ 9/5 27/14 2/1		~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm

			15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 1, 2); 26-ET: (3, 1, 2); 34-ET: (3, 2, 2); 37-ET: (3, 2, 3); 41-ET: (4, 2, 3); 60-ET: (6, 3, 4)

			===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====
			4L 8m 3s = (16/15, 25/24~36/35~33/32, 648/625~21/20~128/121)

			~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm

			15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 1, 2); 26-ET: (3, 1, 2); 34-ET: (3, 2, 2); 37-ET: (3, 2, 3); 41-ET: (4, 2, 3); 63-ET: (6, 3, 5)

			===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====
			4L 8m 3s = (16/15, 25/24~36/35~33/32~27/26, 648/625~21/20~128/121~26/25)

			~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as mLmsmLmsmLmsmLm

			15-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1, 2); 26-ET: (3, 1, 2); 34-ET: (3, 2, 2); 37-ET: (3, 2, 3); 41-ET: (4, 2, 3); 60-ET: (6, 3, 4)

	===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====		===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====
Line 5,255:		Line 5,269:
	4L 8m 3s = (16/15~15/14, 25/24~28/27~33/32~27/26, 648/625~128/121~26/25)		4L 8m 3s = (16/15~15/14, 25/24~28/27~33/32~27/26, 648/625~128/121~26/25)

	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm		~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm

	15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1, 2); 26d-ET: (3, 1, 2); 29f-ET: (3, 1, 3); 31f-ET: (3, 2, 1); 34d-ET: (3, 2, 2); 41-ET: (4, 2, 3); 53e-ET: (5, 3, 3)		15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1, 2); 26d-ET: (3, 1, 2); 29f-ET: (3, 1, 3); 31f-ET: (3, 2, 1); 34d-ET: (3, 2, 2); 41-ET: (4, 2, 3); 53e-ET: (5, 3, 3)

	===== (2/1, 6/5)[4], 10/9: 225/224, 325/324, 385/384)[15] Hecate =====		===== (2/1, 6/5)[4], 10/9: 225/224, 325/324, 385/384)[15] Hecate =====
	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm		~ 25/24 10/9 15/13 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 26/15 9/5 27/14 2/1 as mLmsmLmsmLmsmLm

	15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1, 2); 31f-ET: (3, 2, 1); 34de-ET: (3, 2, 2); 41-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 94-ET: (9, 5, 6)		15d-ET: (1,1,1); 19-ET: (2, 1, 1); 22f-ET: (2, 1, 2); 31f-ET: (3, 2, 1); 34de-ET: (3, 2, 2); 41-ET: (4, 2, 3); 53-ET: (5, 3, 3); 72-ET: (7, 4, 4); 94-ET: (9, 5, 6)

Lhearne: /* ((2/1, 6/5)[4], 10/9: 875/864)[8] Supermagic */

2026-01-04T10:32:15Z

((2/1, 6/5)[4], 10/9: 875/864)[8] Supermagic

Show changes

← Older revision		Revision as of 04:06, 5 January 2026
Line 5,827:		Line 5,827:
	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 ==
Line 5,846:		Line 5,846:
	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



	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}}

← Older revision		Revision as of 02:17, 5 January 2026
Line 5,226:		Line 5,226:

	===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 875/864)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20, 25/24~36/35) ~~⟨117.76158, 85.69464, 59.11533]~~		4L 3m 8s = (16/15, 648/625~21/20, 25/24~36/35)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as ~~mLmsmLmsmLmsmLm~~		~ 25/24 10/9 8/7 6/5 5/4 4/3 25/18 35/24 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs

	15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)		15-ET: (1,1,1); 19-ET: (2, 1, 1); 22-ET: (2, 2, 1); 26-ET: (3, 2, 1); 34-ET: (3, 2, 2); 37-ET: (3, 3, 2); 41-ET: (4, 3, 2); 60-ET: (6, 4, 3)

	===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 385/384)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20~128/121, 25/24~36/35~33/32) ~~⟨114.26140, 90.63601, 58.87991]~~		4L 3m 8s = (16/15, 648/625~21/20~128/121, 25/24~36/35~33/32)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 16/11 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,240:		Line 5,240:

	===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====		===== (2/1, 6/5)[4], 10/9: 100/99, 105/104, 144/143)[15] Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20~128/121~26/25, 25/24~36/35~33/32~27/26) ~~⟨117.92996, 87.07813, 58.39270]~~		4L 3m 8s = (16/15, 648/625~21/20~128/121~26/25, 25/24~36/35~33/32~27/26)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 11/8 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,247:		Line 5,247:

	===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====		===== (2/1, 6/5)[4], 10/9: 325/324)[15] (2.3.5.13 Marveltwin) =====
	4L 3m 8s = (16/15, 648/625~26/25, 25/24~27/26) = (112.3178, 68.5631, 68.1467) ~~⟨112.31778, 68.56313, 68.14672]~~		4L 3m 8s = (16/15, 648/625~26/25, 25/24~27/26) = (112.3178, 68.5631, 68.1467)

	~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 15/13 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 26/15 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,254:		Line 5,254:

	===== (2/1, 6/5)[4], 10/9: 105/104, 325/324)[15] 2.3.5.7.13 Supermagic =====		===== (2/1, 6/5)[4], 10/9: 105/104, 325/324)[15] 2.3.5.7.13 Supermagic =====
	4L 3m 8s = (16/15, 648/625~21/20~26/25, 25/24~36/35~27/26) = (121.6150, 81.3115, 58.8960) ~~⟨121.61501, 81.31151, 58.89600]~~		4L 3m 8s = (16/15, 648/625~21/20~26/25, 25/24~36/35~27/26) = (121.6150, 81.3115, 58.8960)

	~ 25/24 10/9 8/7 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs		~ 25/24 10/9 8/7 6/5 5/4 4/3 18/13 13/9 3/2 8/5 5/3 7/4 9/5 48/25 2/1 as sLsmsLsmsLsmsLs
Line 5,716:		Line 5,716:
	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)

Line 5,734:		Line 5,734:
	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)

Line 5,788:		Line 5,788:
	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)