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| <h2>IMPORTED REVISION FROM WIKISPACES</h2>
| | {{Infobox MOS}} |
| This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
| | {{MOS intro}} |
| : This revision was by author [[User:JosephRuhf|JosephRuhf]] and made on <tt>2015-11-11 15:11:03 UTC</tt>.<br>
| |
| : The original revision id was <tt>566086773</tt>.<br>
| |
| : The revision comment was: <tt></tt><br>
| |
| The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
| |
| <h4>Original Wikitext content:</h4>
| |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html">This MOS, the Happy tridecatonic scale, has its first harmonic entropy minimum at 1/14edo-3/40edo, where 3:2 is +8 generators (Octacot). However, the absolute harmonic entropy minimum is Nautilus (3:2=-6 generators), and that is not complete until 14 tones.
| |
| || || || Cents ||
| |
| || 0/1 || || 0 ||
| |
| || 1/17 || || 70.588 ||
| |
| || || 4/67 || 71.641 ||
| |
| || || 3/50 || 72 ||
| |
| || || 2/33 || 72.727 ||
| |
| || || 3/49 || 73.469 ||
| |
| || || 4/65 || 73.846 ||
| |
| || || 5/81 || 74.074 ||
| |
| || 1/16 || || 75 ||
| |
| || || 3/47 || 76.596 ||
| |
| || || 2/31 || 77.419 ||
| |
| || || 3/46 || 78.261 ||
| |
| || || 4/61 || 78.6885 ||
| |
| || || 5/76 || 78.947 ||
| |
| || || 6/91 || 79.121 ||
| |
| || || || 1200/(12+pi) ||
| |
| || 1/15 || || 80 ||
| |
| || || || 1200/(12+e) ||
| |
| || || 3/44 || 81.818 ||
| |
| || || || 1200/(13+phi) ||
| |
| || || 2/29 || 82.759 ||
| |
| || || 3/43 || 83.721 ||
| |
| || || 4/57 || 84.2105 ||
| |
| || 1/14 || || 85.714 ||
| |
| || || 4/55 || 86.364 ||
| |
| || || || 1200/(12+sqrt(3)) ||
| |
| || || 3/41 || 87.805 ||
| |
| || || || 1200/(12+phi) ||
| |
| || || 5/68 || 88.235 ||
| |
| || || || 1200/(12+pi/2) ||
| |
| || 2/27 || || 88.889 ||
| |
| || || 5/67 || 89.552 ||
| |
| || 3/40 || || 90 ||
| |
| || 4/53 || || 90.556 ||
| |
| || 1/13 || || 92.308 ||</pre></div>
| |
| <h4>Original HTML content:</h4>
| |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;width:200%;white-space: pre-wrap ! important" class="old-revision-html"><html><head><title>1L 12s</title></head><body>This MOS, the Happy tridecatonic scale, has its first harmonic entropy minimum at 1/14edo-3/40edo, where 3:2 is +8 generators (Octacot). However, the absolute harmonic entropy minimum is Nautilus (3:2=-6 generators), and that is not complete until 14 tones.<br />
| |
|
| |
|
| | This MOS, also called the '''Happy tridecatonic scale''', has its first [[harmonic entropy]] minimum at 1/[[14edo]]-3/[[40edo]], where 3:2 is +8 [[generator]]s (giving [[Octacot]]). However, the absolute harmonic entropy minimum is [[Nautilus]] ({{nowrap|3:2 ← −6 generators}}), and that is not complete until 14 tones. |
|
| |
|
| <table class="wiki_table">
| | == Scale properties == |
| <tr>
| | {{TAMNAMS use}} |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>Cents<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>0/1<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>0<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>1/17<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>70.588<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>4/67<br />
| |
| </td>
| |
| <td>71.641<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/50<br />
| |
| </td>
| |
| <td>72<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>2/33<br />
| |
| </td>
| |
| <td>72.727<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/49<br />
| |
| </td>
| |
| <td>73.469<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>4/65<br />
| |
| </td>
| |
| <td>73.846<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>5/81<br />
| |
| </td>
| |
| <td>74.074<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>1/16<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>75<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/47<br />
| |
| </td>
| |
| <td>76.596<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>2/31<br />
| |
| </td>
| |
| <td>77.419<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/46<br />
| |
| </td>
| |
| <td>78.261<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>4/61<br />
| |
| </td>
| |
| <td>78.6885<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>5/76<br />
| |
| </td>
| |
| <td>78.947<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>6/91<br />
| |
| </td>
| |
| <td>79.121<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(12+pi)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>1/15<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>80<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(12+e)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/44<br />
| |
| </td>
| |
| <td>81.818<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(13+phi)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>2/29<br />
| |
| </td>
| |
| <td>82.759<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/43<br />
| |
| </td>
| |
| <td>83.721<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>4/57<br />
| |
| </td>
| |
| <td>84.2105<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>1/14<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>85.714<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>4/55<br />
| |
| </td>
| |
| <td>86.364<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(12+sqrt(3))<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>3/41<br />
| |
| </td>
| |
| <td>87.805<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(12+phi)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>5/68<br />
| |
| </td>
| |
| <td>88.235<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>1200/(12+pi/2)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>2/27<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>88.889<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td><br />
| |
| </td>
| |
| <td>5/67<br />
| |
| </td>
| |
| <td>89.552<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>3/40<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>90<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>4/53<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>90.556<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>1/13<br />
| |
| </td>
| |
| <td><br />
| |
| </td>
| |
| <td>92.308<br />
| |
| </td>
| |
| </tr>
| |
| </table>
| |
|
| |
|
| </body></html></pre></div>
| | === Intervals === |
| | {{MOS intervals}} |
| | |
| | === Generator chain === |
| | {{MOS genchain}} |
| | |
| | === Modes === |
| | {{MOS mode degrees}} |
| | |
| | == Scale tree == |
| | {{MOS tuning spectrum |
| | | 10/7 = [[Slithy]] |
| | | 13/8 = Golden [[octacot]] (88.118¢) |
| | | 12/5 = [[Marvolo]] |
| | | 5/2 = [[Nautilus]] |
| | | 13/5 = Unnamed golden tuning |
| | | 3/1 = [[Nuke]] |
| | | 10/3 = [[Valentine]] |
| | | 9/2 = [[Slurpee]] |
| | | 6/1 = ↓[[Unicorn]] |
| | }} |
| | |
| | {{Todo|improve synopsis|inline=1|text=Rewrite intro with the same information but worded in a way that’s easier to parse.}} |
| | |
| | [[Category:13-tone scales]] |
1L 12s is a 2/1-equivalent (octave-equivalent) moment of symmetry scale containing 1 large step and 12 small steps, repeating every octave. 1L 12s is a great-grandchild scale of 1L 9s, expanding it by 3 tones. Generators that produce this scale range from 1107.7 ¢ to 1200 ¢, or from 0 ¢ to 92.3 ¢.
This MOS, also called the Happy tridecatonic scale, has its first harmonic entropy minimum at 1/14edo-3/40edo, where 3:2 is +8 generators (giving Octacot). However, the absolute harmonic entropy minimum is Nautilus (3:2 ← −6 generators), and that is not complete until 14 tones.
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 interval regions.
Intervals
Intervals of 1L 12s
| Intervals
|
Steps subtended
|
Range in cents
|
| Generic
|
Specific
|
Abbrev.
|
| 0-mosstep
|
Perfect 0-mosstep
|
P0ms
|
0
|
0.0 ¢
|
| 1-mosstep
|
Perfect 1-mosstep
|
P1ms
|
s
|
0.0 ¢ to 92.3 ¢
|
| Augmented 1-mosstep
|
A1ms
|
L
|
92.3 ¢ to 1200.0 ¢
|
| 2-mosstep
|
Minor 2-mosstep
|
m2ms
|
2s
|
0.0 ¢ to 184.6 ¢
|
| Major 2-mosstep
|
M2ms
|
L + s
|
184.6 ¢ to 1200.0 ¢
|
| 3-mosstep
|
Minor 3-mosstep
|
m3ms
|
3s
|
0.0 ¢ to 276.9 ¢
|
| Major 3-mosstep
|
M3ms
|
L + 2s
|
276.9 ¢ to 1200.0 ¢
|
| 4-mosstep
|
Minor 4-mosstep
|
m4ms
|
4s
|
0.0 ¢ to 369.2 ¢
|
| Major 4-mosstep
|
M4ms
|
L + 3s
|
369.2 ¢ to 1200.0 ¢
|
| 5-mosstep
|
Minor 5-mosstep
|
m5ms
|
5s
|
0.0 ¢ to 461.5 ¢
|
| Major 5-mosstep
|
M5ms
|
L + 4s
|
461.5 ¢ to 1200.0 ¢
|
| 6-mosstep
|
Minor 6-mosstep
|
m6ms
|
6s
|
0.0 ¢ to 553.8 ¢
|
| Major 6-mosstep
|
M6ms
|
L + 5s
|
553.8 ¢ to 1200.0 ¢
|
| 7-mosstep
|
Minor 7-mosstep
|
m7ms
|
7s
|
0.0 ¢ to 646.2 ¢
|
| Major 7-mosstep
|
M7ms
|
L + 6s
|
646.2 ¢ to 1200.0 ¢
|
| 8-mosstep
|
Minor 8-mosstep
|
m8ms
|
8s
|
0.0 ¢ to 738.5 ¢
|
| Major 8-mosstep
|
M8ms
|
L + 7s
|
738.5 ¢ to 1200.0 ¢
|
| 9-mosstep
|
Minor 9-mosstep
|
m9ms
|
9s
|
0.0 ¢ to 830.8 ¢
|
| Major 9-mosstep
|
M9ms
|
L + 8s
|
830.8 ¢ to 1200.0 ¢
|
| 10-mosstep
|
Minor 10-mosstep
|
m10ms
|
10s
|
0.0 ¢ to 923.1 ¢
|
| Major 10-mosstep
|
M10ms
|
L + 9s
|
923.1 ¢ to 1200.0 ¢
|
| 11-mosstep
|
Minor 11-mosstep
|
m11ms
|
11s
|
0.0 ¢ to 1015.4 ¢
|
| Major 11-mosstep
|
M11ms
|
L + 10s
|
1015.4 ¢ to 1200.0 ¢
|
| 12-mosstep
|
Diminished 12-mosstep
|
d12ms
|
12s
|
0.0 ¢ to 1107.7 ¢
|
| Perfect 12-mosstep
|
P12ms
|
L + 11s
|
1107.7 ¢ to 1200.0 ¢
|
| 13-mosstep
|
Perfect 13-mosstep
|
P13ms
|
L + 12s
|
1200.0 ¢
|
Generator chain
Generator chain of 1L 12s
| Bright gens |
Scale degree |
Abbrev.
|
| 13 |
Augmented 0-mosdegree |
A0md
|
| 12 |
Augmented 1-mosdegree |
A1md
|
| 11 |
Major 2-mosdegree |
M2md
|
| 10 |
Major 3-mosdegree |
M3md
|
| 9 |
Major 4-mosdegree |
M4md
|
| 8 |
Major 5-mosdegree |
M5md
|
| 7 |
Major 6-mosdegree |
M6md
|
| 6 |
Major 7-mosdegree |
M7md
|
| 5 |
Major 8-mosdegree |
M8md
|
| 4 |
Major 9-mosdegree |
M9md
|
| 3 |
Major 10-mosdegree |
M10md
|
| 2 |
Major 11-mosdegree |
M11md
|
| 1 |
Perfect 12-mosdegree |
P12md
|
| 0 |
Perfect 0-mosdegree Perfect 13-mosdegree |
P0md P13md
|
| −1 |
Perfect 1-mosdegree |
P1md
|
| −2 |
Minor 2-mosdegree |
m2md
|
| −3 |
Minor 3-mosdegree |
m3md
|
| −4 |
Minor 4-mosdegree |
m4md
|
| −5 |
Minor 5-mosdegree |
m5md
|
| −6 |
Minor 6-mosdegree |
m6md
|
| −7 |
Minor 7-mosdegree |
m7md
|
| −8 |
Minor 8-mosdegree |
m8md
|
| −9 |
Minor 9-mosdegree |
m9md
|
| −10 |
Minor 10-mosdegree |
m10md
|
| −11 |
Minor 11-mosdegree |
m11md
|
| −12 |
Diminished 12-mosdegree |
d12md
|
| −13 |
Diminished 13-mosdegree |
d13md
|
Modes
Scale degrees of the modes of 1L 12s
| UDP
|
Cyclic order
|
Step pattern
|
Scale degree (mosdegree)
|
| 0
|
1
|
2
|
3
|
4
|
5
|
6
|
7
|
8
|
9
|
10
|
11
|
12
|
13
|
| 12|0
|
1
|
Lssssssssssss
|
Perf.
|
Aug.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 11|1
|
13
|
sLsssssssssss
|
Perf.
|
Perf.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 10|2
|
12
|
ssLssssssssss
|
Perf.
|
Perf.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 9|3
|
11
|
sssLsssssssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 8|4
|
10
|
ssssLssssssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 7|5
|
9
|
sssssLsssssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 6|6
|
8
|
ssssssLssssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 5|7
|
7
|
sssssssLsssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 4|8
|
6
|
ssssssssLssss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 3|9
|
5
|
sssssssssLsss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Maj.
|
Perf.
|
Perf.
|
| 2|10
|
4
|
ssssssssssLss
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Maj.
|
Perf.
|
Perf.
|
| 1|11
|
3
|
sssssssssssLs
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Perf.
|
Perf.
|
| 0|12
|
2
|
ssssssssssssL
|
Perf.
|
Perf.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Min.
|
Dim.
|
Perf.
|
Scale tree
Scale tree and tuning spectrum of 1L 12s
| Generator(edo)
|
Cents
|
Step ratio
|
Comments
|
| Bright
|
Dark
|
L:s
|
Hardness
|
| 12\13
|
|
|
|
|
|
1107.692
|
92.308
|
1:1
|
1.000
|
Equalized 1L 12s
|
|
|
|
|
|
|
61\66
|
1109.091
|
90.909
|
6:5
|
1.200
|
|
|
|
|
|
|
49\53
|
|
1109.434
|
90.566
|
5:4
|
1.250
|
|
|
|
|
|
|
|
86\93
|
1109.677
|
90.323
|
9:7
|
1.286
|
|
|
|
|
|
37\40
|
|
|
1110.000
|
90.000
|
4:3
|
1.333
|
Supersoft 1L 12s
|
|
|
|
|
|
|
99\107
|
1110.280
|
89.720
|
11:8
|
1.375
|
|
|
|
|
|
|
62\67
|
|
1110.448
|
89.552
|
7:5
|
1.400
|
|
|
|
|
|
|
|
87\94
|
1110.638
|
89.362
|
10:7
|
1.429
|
Slithy
|
|
|
|
25\27
|
|
|
|
1111.111
|
88.889
|
3:2
|
1.500
|
Soft 1L 12s
|
|
|
|
|
|
|
88\95
|
1111.579
|
88.421
|
11:7
|
1.571
|
|
|
|
|
|
|
63\68
|
|
1111.765
|
88.235
|
8:5
|
1.600
|
|
|
|
|
|
|
|
101\109
|
1111.927
|
88.073
|
13:8
|
1.625
|
Golden octacot (88.118¢)
|
|
|
|
|
38\41
|
|
|
1112.195
|
87.805
|
5:3
|
1.667
|
Semisoft 1L 12s
|
|
|
|
|
|
|
89\96
|
1112.500
|
87.500
|
12:7
|
1.714
|
|
|
|
|
|
|
51\55
|
|
1112.727
|
87.273
|
7:4
|
1.750
|
|
|
|
|
|
|
|
64\69
|
1113.043
|
86.957
|
9:5
|
1.800
|
|
|
|
13\14
|
|
|
|
|
1114.286
|
85.714
|
2:1
|
2.000
|
Basic 1L 12s Scales with tunings softer than this are proper
|
|
|
|
|
|
|
53\57
|
1115.789
|
84.211
|
9:4
|
2.250
|
|
|
|
|
|
|
40\43
|
|
1116.279
|
83.721
|
7:3
|
2.333
|
|
|
|
|
|
|
|
67\72
|
1116.667
|
83.333
|
12:5
|
2.400
|
Marvolo
|
|
|
|
|
27\29
|
|
|
1117.241
|
82.759
|
5:2
|
2.500
|
Semihard 1L 12s Nautilus
|
|
|
|
|
|
|
68\73
|
1117.808
|
82.192
|
13:5
|
2.600
|
Unnamed golden tuning
|
|
|
|
|
|
41\44
|
|
1118.182
|
81.818
|
8:3
|
2.667
|
|
|
|
|
|
|
|
55\59
|
1118.644
|
81.356
|
11:4
|
2.750
|
|
|
|
|
14\15
|
|
|
|
1120.000
|
80.000
|
3:1
|
3.000
|
Hard 1L 12s Nuke
|
|
|
|
|
|
|
43\46
|
1121.739
|
78.261
|
10:3
|
3.333
|
Valentine
|
|
|
|
|
|
29\31
|
|
1122.581
|
77.419
|
7:2
|
3.500
|
|
|
|
|
|
|
|
44\47
|
1123.404
|
76.596
|
11:3
|
3.667
|
|
|
|
|
|
15\16
|
|
|
1125.000
|
75.000
|
4:1
|
4.000
|
Superhard 1L 12s
|
|
|
|
|
|
|
31\33
|
1127.273
|
72.727
|
9:2
|
4.500
|
Slurpee
|
|
|
|
|
|
16\17
|
|
1129.412
|
70.588
|
5:1
|
5.000
|
|
|
|
|
|
|
|
17\18
|
1133.333
|
66.667
|
6:1
|
6.000
|
↓Unicorn
|
| 1\1
|
|
|
|
|
|
1200.000
|
0.000
|
1:0
|
→ ∞
|
Collapsed 1L 12s
|
|
Todo: improve synopsis
Rewrite intro with the same information but worded in a way that’s easier to parse.
|