17L 12s

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← 16L 12s 17L 12s 18L 12s →
↙ 16L 13s ↓ 17L 13s 18L 13s ↘ 
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Scale structure
Step pattern LLsLsLLsLsLLsLsLsLLsLsLLsLsLs
sLsLsLLsLsLLsLsLsLLsLsLLsLsLL
Equave 2/1 (1200.0 ¢)
Period 2/1 (1200.0 ¢)
Generator size
Bright 17\29 to 10\17 (703.4 ¢ to 705.9 ¢)
Dark 7\17 to 12\29 (494.1 ¢ to 496.6 ¢)
TAMNAMS information
Descends from 5L 2s (diatonic)
Ancestor's step ratio range 5:2 to 3:1 (quasihard)
Related MOS scales
Parent 12L 5s
Sister 12L 17s
Daughters 29L 17s, 17L 29s
Neutralized 5L 24s
2-Flought 46L 12s, 17L 41s
Equal tunings
Equalized (L:s = 1:1) 17\29 (703.4 ¢)
Supersoft (L:s = 4:3) 61\104 (703.8 ¢)
Soft (L:s = 3:2) 44\75 (704.0 ¢)
Semisoft (L:s = 5:3) 71\121 (704.1 ¢)
Basic (L:s = 2:1) 27\46 (704.3 ¢)
Semihard (L:s = 5:2) 64\109 (704.6 ¢)
Hard (L:s = 3:1) 37\63 (704.8 ¢)
Superhard (L:s = 4:1) 47\80 (705.0 ¢)
Collapsed (L:s = 1:0) 10\17 (705.9 ¢)

17L 12s is a 2/1-equivalent (octave-equivalent) moment of symmetry scale containing 17 large steps and 12 small steps, repeating every octave. 17L 12s is a great-grandchild scale of 5L 2s, expanding it by 22 tones. Generators that produce this scale range from 703.4 ¢ to 705.9 ¢, or from 494.1 ¢ to 496.6 ¢.

This mos, belonging to the leapday temperament, is generated by taking a chain of 29 fifths tempered 1.49 to 3.93 ¢ sharp. That is to say, its region includes all linear combinations of 17edo and 29edo and divides at 80edo into Margo Schulter's gentle region extending down to 29edo and a yet-unnamed region extending up to 17edo.

Scale properties

This article uses TAMNAMS conventions for the names of this scale's intervals and scale degrees. The use of 1-indexed ordinal names is reserved for diatonic interval categories.

Intervals

The intervals of 17L 12s are named after the number of mossteps (L and s) they subtend. Each interval, apart from the root and octave (perfect 0-mosstep and perfect 29-mosstep), has two varieties, or sizes, each. Interval varieties are named major and minor for the large and small sizes, respectively, and augmented, perfect, and diminished for the scale's generators.

Intervals of 17L 12s
Intervals Steps
subtended 		Range in cents
Generic Specific Abbrev.
0-mosstep Perfect 0-mosstep P0ms 0 0.0 ¢
1-mosstep Minor 1-mosstep m1ms s 0.0 ¢ to 41.4 ¢
Major 1-mosstep M1ms L 41.4 ¢ to 70.6 ¢
2-mosstep Minor 2-mosstep m2ms L + s 70.6 ¢ to 82.8 ¢
Major 2-mosstep M2ms 2L 82.8 ¢ to 141.2 ¢
3-mosstep Minor 3-mosstep m3ms L + 2s 70.6 ¢ to 124.1 ¢
Major 3-mosstep M3ms 2L + s 124.1 ¢ to 141.2 ¢
4-mosstep Minor 4-mosstep m4ms 2L + 2s 141.2 ¢ to 165.5 ¢
Major 4-mosstep M4ms 3L + s 165.5 ¢ to 211.8 ¢
5-mosstep Minor 5-mosstep m5ms 2L + 3s 141.2 ¢ to 206.9 ¢
Major 5-mosstep M5ms 3L + 2s 206.9 ¢ to 211.8 ¢
6-mosstep Minor 6-mosstep m6ms 3L + 3s 211.8 ¢ to 248.3 ¢
Major 6-mosstep M6ms 4L + 2s 248.3 ¢ to 282.4 ¢
7-mosstep Minor 7-mosstep m7ms 4L + 3s 282.4 ¢ to 289.7 ¢
Major 7-mosstep M7ms 5L + 2s 289.7 ¢ to 352.9 ¢
8-mosstep Minor 8-mosstep m8ms 4L + 4s 282.4 ¢ to 331.0 ¢
Major 8-mosstep M8ms 5L + 3s 331.0 ¢ to 352.9 ¢
9-mosstep Minor 9-mosstep m9ms 5L + 4s 352.9 ¢ to 372.4 ¢
Major 9-mosstep M9ms 6L + 3s 372.4 ¢ to 423.5 ¢
10-mosstep Minor 10-mosstep m10ms 5L + 5s 352.9 ¢ to 413.8 ¢
Major 10-mosstep M10ms 6L + 4s 413.8 ¢ to 423.5 ¢
11-mosstep Minor 11-mosstep m11ms 6L + 5s 423.5 ¢ to 455.2 ¢
Major 11-mosstep M11ms 7L + 4s 455.2 ¢ to 494.1 ¢
12-mosstep Perfect 12-mosstep P12ms 7L + 5s 494.1 ¢ to 496.6 ¢
Augmented 12-mosstep A12ms 8L + 4s 496.6 ¢ to 564.7 ¢
13-mosstep Minor 13-mosstep m13ms 7L + 6s 494.1 ¢ to 537.9 ¢
Major 13-mosstep M13ms 8L + 5s 537.9 ¢ to 564.7 ¢
14-mosstep Minor 14-mosstep m14ms 8L + 6s 564.7 ¢ to 579.3 ¢
Major 14-mosstep M14ms 9L + 5s 579.3 ¢ to 635.3 ¢
15-mosstep Minor 15-mosstep m15ms 8L + 7s 564.7 ¢ to 620.7 ¢
Major 15-mosstep M15ms 9L + 6s 620.7 ¢ to 635.3 ¢
16-mosstep Minor 16-mosstep m16ms 9L + 7s 635.3 ¢ to 662.1 ¢
Major 16-mosstep M16ms 10L + 6s 662.1 ¢ to 705.9 ¢
17-mosstep Diminished 17-mosstep d17ms 9L + 8s 635.3 ¢ to 703.4 ¢
Perfect 17-mosstep P17ms 10L + 7s 703.4 ¢ to 705.9 ¢
18-mosstep Minor 18-mosstep m18ms 10L + 8s 705.9 ¢ to 744.8 ¢
Major 18-mosstep M18ms 11L + 7s 744.8 ¢ to 776.5 ¢
19-mosstep Minor 19-mosstep m19ms 11L + 8s 776.5 ¢ to 786.2 ¢
Major 19-mosstep M19ms 12L + 7s 786.2 ¢ to 847.1 ¢
20-mosstep Minor 20-mosstep m20ms 11L + 9s 776.5 ¢ to 827.6 ¢
Major 20-mosstep M20ms 12L + 8s 827.6 ¢ to 847.1 ¢
21-mosstep Minor 21-mosstep m21ms 12L + 9s 847.1 ¢ to 869.0 ¢
Major 21-mosstep M21ms 13L + 8s 869.0 ¢ to 917.6 ¢
22-mosstep Minor 22-mosstep m22ms 12L + 10s 847.1 ¢ to 910.3 ¢
Major 22-mosstep M22ms 13L + 9s 910.3 ¢ to 917.6 ¢
23-mosstep Minor 23-mosstep m23ms 13L + 10s 917.6 ¢ to 951.7 ¢
Major 23-mosstep M23ms 14L + 9s 951.7 ¢ to 988.2 ¢
24-mosstep Minor 24-mosstep m24ms 14L + 10s 988.2 ¢ to 993.1 ¢
Major 24-mosstep M24ms 15L + 9s 993.1 ¢ to 1058.8 ¢
25-mosstep Minor 25-mosstep m25ms 14L + 11s 988.2 ¢ to 1034.5 ¢
Major 25-mosstep M25ms 15L + 10s 1034.5 ¢ to 1058.8 ¢
26-mosstep Minor 26-mosstep m26ms 15L + 11s 1058.8 ¢ to 1075.9 ¢
Major 26-mosstep M26ms 16L + 10s 1075.9 ¢ to 1129.4 ¢
27-mosstep Minor 27-mosstep m27ms 15L + 12s 1058.8 ¢ to 1117.2 ¢
Major 27-mosstep M27ms 16L + 11s 1117.2 ¢ to 1129.4 ¢
28-mosstep Minor 28-mosstep m28ms 16L + 12s 1129.4 ¢ to 1158.6 ¢
Major 28-mosstep M28ms 17L + 11s 1158.6 ¢ to 1200.0 ¢
29-mosstep Perfect 29-mosstep P29ms 17L + 12s 1200.0 ¢

Generator chain

A chain of bright generators, each a perfect 17-mosstep, produces the following scale degrees. A chain of 29 bright generators contains the scale degrees of one of the modes of 17L 12s. Expanding the chain to 46 scale degrees produces the modes of either 29L 17s (for soft-of-basic tunings) or 17L 29s (for hard-of-basic tunings).

Generator chain of 17L 12s
Bright gens Scale degree Abbrev.
45 Augmented 11-mosdegree A11md
44 Augmented 23-mosdegree A23md
43 Augmented 6-mosdegree A6md
42 Augmented 18-mosdegree A18md
41 Augmented 1-mosdegree A1md
40 Augmented 13-mosdegree A13md
39 Augmented 25-mosdegree A25md
38 Augmented 8-mosdegree A8md
37 Augmented 20-mosdegree A20md
36 Augmented 3-mosdegree A3md
35 Augmented 15-mosdegree A15md
34 Augmented 27-mosdegree A27md
33 Augmented 10-mosdegree A10md
32 Augmented 22-mosdegree A22md
31 Augmented 5-mosdegree A5md
30 Augmented 17-mosdegree A17md
29 Augmented 0-mosdegree A0md
28 Augmented 12-mosdegree A12md
27 Major 24-mosdegree M24md
26 Major 7-mosdegree M7md
25 Major 19-mosdegree M19md
24 Major 2-mosdegree M2md
23 Major 14-mosdegree M14md
22 Major 26-mosdegree M26md
21 Major 9-mosdegree M9md
20 Major 21-mosdegree M21md
19 Major 4-mosdegree M4md
18 Major 16-mosdegree M16md
17 Major 28-mosdegree M28md
16 Major 11-mosdegree M11md
15 Major 23-mosdegree M23md
14 Major 6-mosdegree M6md
13 Major 18-mosdegree M18md
12 Major 1-mosdegree M1md
11 Major 13-mosdegree M13md
10 Major 25-mosdegree M25md
9 Major 8-mosdegree M8md
8 Major 20-mosdegree M20md
7 Major 3-mosdegree M3md
6 Major 15-mosdegree M15md
5 Major 27-mosdegree M27md
4 Major 10-mosdegree M10md
3 Major 22-mosdegree M22md
2 Major 5-mosdegree M5md
1 Perfect 17-mosdegree P17md
0 Perfect 0-mosdegree
Perfect 29-mosdegree		 P0md
P29md
−1 Perfect 12-mosdegree P12md
−2 Minor 24-mosdegree m24md
−3 Minor 7-mosdegree m7md
−4 Minor 19-mosdegree m19md
−5 Minor 2-mosdegree m2md
−6 Minor 14-mosdegree m14md
−7 Minor 26-mosdegree m26md
−8 Minor 9-mosdegree m9md
−9 Minor 21-mosdegree m21md
−10 Minor 4-mosdegree m4md
−11 Minor 16-mosdegree m16md
−12 Minor 28-mosdegree m28md
−13 Minor 11-mosdegree m11md
−14 Minor 23-mosdegree m23md
−15 Minor 6-mosdegree m6md
−16 Minor 18-mosdegree m18md
−17 Minor 1-mosdegree m1md
−18 Minor 13-mosdegree m13md
−19 Minor 25-mosdegree m25md
−20 Minor 8-mosdegree m8md
−21 Minor 20-mosdegree m20md
−22 Minor 3-mosdegree m3md
−23 Minor 15-mosdegree m15md
−24 Minor 27-mosdegree m27md
−25 Minor 10-mosdegree m10md
−26 Minor 22-mosdegree m22md
−27 Minor 5-mosdegree m5md
−28 Diminished 17-mosdegree d17md
−29 Diminished 29-mosdegree d29md
−30 Diminished 12-mosdegree d12md
−31 Diminished 24-mosdegree d24md
−32 Diminished 7-mosdegree d7md
−33 Diminished 19-mosdegree d19md
−34 Diminished 2-mosdegree d2md
−35 Diminished 14-mosdegree d14md
−36 Diminished 26-mosdegree d26md
−37 Diminished 9-mosdegree d9md
−38 Diminished 21-mosdegree d21md
−39 Diminished 4-mosdegree d4md
−40 Diminished 16-mosdegree d16md
−41 Diminished 28-mosdegree d28md
−42 Diminished 11-mosdegree d11md
−43 Diminished 23-mosdegree d23md
−44 Diminished 6-mosdegree d6md
−45 Diminished 18-mosdegree d18md

Modes

Scale degrees of the modes of 17L 12s 
UDP Cyclic
order		 Step
pattern		 Scale degree (mosdegree)
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29
28|0 1 LLsLsLLsLsLLsLsLsLLsLsLLsLsLs Perf. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Aug. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Perf.
27|1 18 LLsLsLLsLsLsLLsLsLLsLsLLsLsLs Perf. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Perf.
26|2 6 LLsLsLLsLsLsLLsLsLLsLsLsLLsLs Perf. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf.
25|3 23 LLsLsLsLLsLsLLsLsLLsLsLsLLsLs Perf. Maj. Maj. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf.
24|4 11 LLsLsLsLLsLsLLsLsLsLLsLsLLsLs Perf. Maj. Maj. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf.
23|5 28 LsLLsLsLLsLsLLsLsLsLLsLsLLsLs Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf. Maj. Maj. Maj. Maj. Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf.
22|6 16 LsLLsLsLLsLsLsLLsLsLLsLsLLsLs Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf.
21|7 4 LsLLsLsLLsLsLsLLsLsLLsLsLsLLs Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Maj. Maj. Maj. Perf. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf.
20|8 21 LsLLsLsLsLLsLsLLsLsLLsLsLsLLs Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf.
19|9 9 LsLLsLsLsLLsLsLLsLsLsLLsLsLLs Perf. Maj. Min. Maj. Maj. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf.
18|10 26 LsLsLLsLsLLsLsLLsLsLsLLsLsLLs Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf.
17|11 14 LsLsLLsLsLLsLsLsLLsLsLLsLsLLs Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf.
16|12 2 LsLsLLsLsLLsLsLsLLsLsLLsLsLsL Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Maj. Perf. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Min. Perf.
15|13 19 LsLsLLsLsLsLLsLsLLsLsLLsLsLsL Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Min. Perf.
14|14 7 LsLsLLsLsLsLLsLsLLsLsLsLLsLsL Perf. Maj. Min. Maj. Min. Maj. Maj. Min. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf.
13|15 24 LsLsLsLLsLsLLsLsLLsLsLsLLsLsL Perf. Maj. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf.
12|16 12 LsLsLsLLsLsLLsLsLsLLsLsLLsLsL Perf. Maj. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf.
11|17 29 sLLsLsLLsLsLLsLsLsLLsLsLLsLsL Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf. Maj. Min. Maj. Min. Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf.
10|18 17 sLLsLsLLsLsLsLLsLsLLsLsLLsLsL Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf.
9|19 5 sLLsLsLLsLsLsLLsLsLLsLsLsLLsL Perf. Min. Min. Maj. Min. Maj. Min. Min. Maj. Min. Maj. Min. Perf. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf.
8|20 22 sLLsLsLsLLsLsLLsLsLLsLsLsLLsL Perf. Min. Min. Maj. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf.
7|21 10 sLLsLsLsLLsLsLLsLsLsLLsLsLLsL Perf. Min. Min. Maj. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf.
6|22 27 sLsLLsLsLLsLsLLsLsLsLLsLsLLsL Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf. Min. Min. Maj. Min. Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf.
5|23 15 sLsLLsLsLLsLsLsLLsLsLLsLsLLsL Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf.
4|24 3 sLsLLsLsLLsLsLsLLsLsLLsLsLsLL Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Maj. Min. Perf. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Min. Min. Perf.
3|25 20 sLsLLsLsLsLLsLsLLsLsLLsLsLsLL Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Min. Min. Perf.
2|26 8 sLsLLsLsLsLLsLsLLsLsLsLLsLsLL Perf. Min. Min. Min. Min. Maj. Min. Min. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Perf.
1|27 25 sLsLsLLsLsLLsLsLLsLsLsLLsLsLL Perf. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Perf.
0|28 13 sLsLsLLsLsLLsLsLsLLsLsLLsLsLL Perf. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Perf. Min. Min. Min. Min. Dim. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Min. Perf.

Scale tree

Scale tree and tuning spectrum of 17L 12s
Generator(edo) Cents Step ratio Comments
Bright Dark L:s Hardness
17\29 703.448 496.552 1:1 1.000 Equalized 17L 12s
95\162 703.704 496.296 6:5 1.200
78\133 703.759 496.241 5:4 1.250
139\237 703.797 496.203 9:7 1.286
61\104 703.846 496.154 4:3 1.333 Supersoft 17L 12s
166\283 703.887 496.113 11:8 1.375
105\179 703.911 496.089 7:5 1.400
149\254 703.937 496.063 10:7 1.429
44\75 704.000 496.000 3:2 1.500 Soft 17L 12s
159\271 704.059 495.941 11:7 1.571
115\196 704.082 495.918 8:5 1.600
186\317 704.101 495.899 13:8 1.625 Golden neogothic (704.096 ¢)
71\121 704.132 495.868 5:3 1.667 Semisoft 17L 12s
169\288 704.167 495.833 12:7 1.714
98\167 704.192 495.808 7:4 1.750 Polypyth
125\213 704.225 495.775 9:5 1.800
27\46 704.348 495.652 2:1 2.000 Basic 17L 12s
Scales with tunings softer than this are proper
118\201 704.478 495.522 9:4 2.250
91\155 704.516 495.484 7:3 2.333
155\264 704.545 495.455 12:5 2.400
64\109 704.587 495.413 5:2 2.500 Semihard 17L 12s
Leapweek
165\281 704.626 495.374 13:5 2.600
101\172 704.651 495.349 8:3 2.667
138\235 704.681 495.319 11:4 2.750
37\63 704.762 495.238 3:1 3.000 Hard 17L 12s
Leapfrog
121\206 704.854 495.146 10:3 3.333
84\143 704.895 495.105 7:2 3.500
131\223 704.933 495.067 11:3 3.667
47\80 705.000 495.000 4:1 4.000 Superhard 17L 12s
104\177 705.085 494.915 9:2 4.500
57\97 705.155 494.845 5:1 5.000
67\114 705.263 494.737 6:1 6.000
10\17 705.882 494.118 1:0 → ∞ Collapsed 17L 12s
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