11L 2s (3/1-equivalent): Difference between revisions

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**Imported revision 602894558 - Original comment: removed tel links (and useless visual editor markup)**
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<h2>IMPORTED REVISION FROM WIKISPACES</h2>
Having 11 large steps and 2 small steps, this MOS family is the first which is true Arcturus scale. However, it still has slightly smeary intonation regarding the generator (or seventh), This smearing causes 3g to be so flat that it tritave reduces into the syntonic continuum.
This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
: This revision was by author [[User:xenwolf|xenwolf]] and made on <tt>2016-12-29 11:45:59 UTC</tt>.<br>
: The original revision id was <tt>602894558</tt>.<br>
: The revision comment was: <tt>removed tel links (and useless visual editor markup)</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">Having 11 large steps and 2 small steps, this MOS family is the first which is true Arcturus scale. However, it still has slightly smeary intonation regarding the generator (or seventh), This smearing causes 3g to be so flat that it tritave reduces into the syntonic continuum.


||||||||||||||~ Generator ||~ cents ||~ L ||~ s ||~ 3g ||~ Notes ||
{| class="wikitable"
||= 5\11 ||=  ||=  ||=  ||=  ||=  ||=  ||= 864.525 ||= 172.905 ||= 0.00 ||= 691.62 ||= L=1 s=0 ||
|-
||=  ||=  ||=  ||=  ||=  ||=  ||= 36\79 ||= 866.714 ||= 168.528 ||= 24.075 ||= 698.186 ||= L=7 s=1 ||
! colspan="7" | Generator
||=  ||=  ||=  ||=  ||=  ||= 31\68 ||=  ||= 867.068 ||= 167.82 ||= 27.969 ||= 699.248 ||= L=6 s=1 ||
! | cents
||=  ||=  ||=  ||=  ||=  ||=  ||= 57\125 ||= 867.2915 ||= 167.372 ||= 30.431 ||= 699.919 ||=  ||
! | L
||=  ||=  ||=  ||=  ||= 26\57 ||=  ||=  ||= 867.558 ||= 166.838 ||= 33.368 ||= 700.72 ||= L=5 s=1 ||
! | s
||=  ||=  ||=  ||=  ||=  ||=  ||= 73\160 ||= 867.767 ||= 166.421 ||= 35.662 ||= 701.346 ||=  ||
! | 3g
||=  ||=  ||=  ||=  ||=  ||= 47\103 ||=  ||= 867.882 ||= 166.19 ||= 36.931 ||= 701.692 ||=  ||
! | Notes
||=  ||=  ||=  ||=  ||=  ||=  ||= 68\149 ||= 868.006 ||= 165.942 ||= 38.294 ||= 702.064 ||=  ||
|-
||=  ||=  ||=  ||= 21\46 ||=  ||=  ||=  ||= 868.284 ||= 165.387 ||= 41.347 ||= 702.896 ||= L=4 s=1 ||
| style="text-align:center;" | 5\11
||=  ||=  ||=  ||=  ||=  ||=  ||= 79\173 ||= 868.523 ||= 164.909 ||= 43.976 ||= 703.613 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||= 58\127 ||=  ||= 868.609 ||= 164.736 ||= 44.928 ||= 703.873 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 95\208 ||= 868.681 ||= 164.592 ||= 45.72 ||= 704.089 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||= 37\81 ||=  ||=  ||= 868.794 ||= 164.3665 ||= 46.962 ||= 704.428 ||= L=7 s=2 ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 90\197 ||= 868.9135 ||= 164.128 ||= 48.273 ||= 704.785 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||= 53\116 ||=  ||= 868.997 ||= 163.961 ||= 49.1885 ||= 705.035 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 69\151 ||= 869.105 ||= 163.744 ||= 50.383 ||= 705.36 ||=  ||
| style="text-align:center;" | 864.525
||=  ||=  ||= 16\35 ||=  ||=  ||=  ||=  ||= 869.465 ||= 163.025 ||= 54.342 ||= 706.44 ||= L=3 s=1 ||
| style="text-align:center;" | 172.905
||=  ||=  ||=  ||=  ||=  ||=  ||= 75\164 ||= 869.7965 ||= 162.362 ||= 57.986 ||= 707.4345 ||=  ||
| style="text-align:center;" | 0.00
||=  ||=  ||=  ||=  ||=  ||= 59\129 ||=  ||= 869.886 ||= 162.182 ||= 58.375 ||= 707.704 ||=  ||
| style="text-align:center;" | 691.62
||=  ||=  ||=  ||=  ||=  ||=  ||= 102\223 ||= 869.9525 ||= 162.05 ||= 59.703 ||= 707.9025 ||=  ||
| style="text-align:center;" | L=1 s=0
||=  ||=  ||=  ||=  ||= 43\94 ||=  ||=  ||= 870.043 ||= 161.8685 ||= 60.701 ||= 708.175 ||=  ||
|-
||=  ||=  ||=  ||=  ||=  ||=  ||= 113\247 ||= 870.125 ||= 161.705 ||= 61.601 ||= 708.4205 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||= 70\153 ||=  ||= 870.1755 ||= 161.604 ||= 62.155 ||= 708.5715 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 97\212 ||= 870.234 ||= 161.487 ||= 62.80 ||= 708.747 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||= 27\59 ||=  ||=  ||=  ||= 870.386 ||= 161.182 ||= 64.473 ||= 709.204 ||= L=5 s=2 ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 92\201 ||= 870.547 ||= 160.862 ||= 66.237 ||= 709.685 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||= 65\142 ||=  ||= 870.613 ||= 160.729 ||= 66.97 ||= 709.885 ||=  ||
| style="text-align:center;" |
||=  ||=  ||=  ||=  ||=  ||=  ||= 103\225 ||= 870.673 ||= 160.6095 ||= 67.625 ||=
| style="text-align:center;" | 36\79
| style="text-align:center;" | 866.714
| style="text-align:center;" | 168.528
| style="text-align:center;" | 24.075
| style="text-align:center;" | 698.186
| style="text-align:center;" | L=7 s=1
|-
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" | 31\68
| style="text-align:center;" |
| style="text-align:center;" | 867.068
| style="text-align:center;" | 167.82
| style="text-align:center;" | 27.969
| style="text-align:center;" | 699.248
| style="text-align:center;" | L=6 s=1
|-
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" | 57\125
| style="text-align:center;" | 867.2915
| style="text-align:center;" | 167.372
| style="text-align:center;" | 30.431
| style="text-align:center;" | 699.919
| style="text-align:center;" |
|-
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" |
| style="text-align:center;" | 26\57
| style="text-align:center;" |
| style="text-align:center;" |
| style

Revision as of 00:00, 17 July 2018

Having 11 large steps and 2 small steps, this MOS family is the first which is true Arcturus scale. However, it still has slightly smeary intonation regarding the generator (or seventh), This smearing causes 3g to be so flat that it tritave reduces into the syntonic continuum.

Generator cents L s 3g Notes
5\11 864.525 172.905 0.00 691.62 L=1 s=0
36\79 866.714 168.528 24.075 698.186 L=7 s=1
31\68 867.068 167.82 27.969 699.248 L=6 s=1
57\125 867.2915 167.372 30.431 699.919
26\57 867.558 166.838 33.368 700.72 L=5 s=1
73\160 867.767 166.421 35.662 701.346
47\103 867.882 166.19 36.931 701.692
68\149 868.006 165.942 38.294 702.064
21\46 868.284 165.387 41.347 702.896 L=4 s=1
79\173 868.523 164.909 43.976 703.613
58\127 868.609 164.736 44.928 703.873
95\208 868.681 164.592 45.72 704.089
37\81 868.794 164.3665 46.962 704.428 L=7 s=2
90\197 868.9135 164.128 48.273 704.785
53\116 868.997 163.961 49.1885 705.035
69\151 869.105 163.744 50.383 705.36
16\35 869.465 163.025 54.342 706.44 L=3 s=1
75\164 869.7965 162.362 57.986 707.4345
59\129 869.886 162.182 58.375 707.704
102\223 869.9525 162.05 59.703 707.9025
43\94 870.043 161.8685 60.701 708.175
113\247 870.125 161.705 61.601 708.4205
70\153 870.1755 161.604 62.155 708.5715
97\212 870.234 161.487 62.80 708.747
27\59 870.386 161.182 64.473 709.204 L=5 s=2
92\201 870.547 160.862 66.237 709.685
65\142 870.613 160.729 66.97 709.885
103\225 870.673 160.6095 67.625 710.063
38\83 870.775 160.406 68.745 710.369 L=7 s=3
87\190 870.895 160.165 70.072 710.731
49\107 870.989 159.9775 71.101 711.011
60\131 871.124 159.706 72.593 711.418
11\24 871.729 158.496 79.248 713.233 L=2 s=1
61\133 872.325 157.3045 85.8024 715.021
50\109 872.456 157.042 87.246 715.414
89\194 872.546 156.862 88.235 715.684
39\85 872.662 156.632 89.504 716.03 L=7 s=4
106\231 872.759 156.438 90.569 716.321
67\146 872.815 156.325 91.19 716.49
95\207 872.878 156.199 91.882 716.679
28\61 873.0285 155.898 93.539 717.131 L=5 s=3
101\220 873.17 155.6145 95.098 717.556
73\159 873.225 155.506 95.696 717.719
118\257 873.271 155.413 96.208 717.8585 Golden Anti-Arcturus is near here
45\98 873.347 155.262 97.0385 718.085
107\233 873.43 155.095 97.955 718.335
62\135 873.49 154.974 98.62 718.516
79\172 873.572 154.81 99.521 718.762
17\37 873.871 154.2125 102.808 719.659 L=3 s=2
74\161 874.1905 153.574 106.32 720.6165
57\124 874.286 153.3835 107.368 720.902
97\211 874.3585 153.238 108.168 721.12
40\87 874.462 153.03 109.308 721.431 L=7 s=5
103\224 874.56 152.836 110.381 721.724
63\137 874.622 152.712 111.063 721.91
86\187 874.696 152.563 111.88 722.133
23\50 874.899 152.156 114.117 722.743 L=4 s=3
75\163 875.133 151.69 116.684 723.443
52\113 875.236 151.483 117.82 723.753
81\176 875.332 151.292 118.872 724.04
29\63 875.503 150.949 120.759 724.554 L=5 s=4
64\139 875.72 150.514 123.148 725.206
35\76 875.90 150.124 125.129 725.746 L=6 s=5
41\89 876.1815 149.592 128.222 726.59 L=7 s=6
6\13 877.825 146.304 731.521 L=1 s=1
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