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| {{Infobox MOS | | {{Infobox MOS |
| | Name = miracloid | | | Name = |
| | Periods = 1 | | | Periods = 1 |
| | nLargeSteps = 10 | | | nLargeSteps = 10 |
| | nSmallSteps = 11 | | | nSmallSteps = 11 |
| | Equalized = 2 | | | Equalized = 2 |
| | Paucitonic = 1 | | | Collapsed = 1 |
| | Pattern = sLsLsLsLsLsLsLsLsLsLs | | | Pattern = sLsLsLsLsLsLsLsLsLsLs |
| }} | | }} |
| This is the MOS which splits its large steps 1-1-1-1-1-1-1-1-1-2 between its small steps. It is the simplest MOS which is really useful for Miracle temperament, placing the low estimate for the boundary of "practicality" at 41edo (L:s = 3:1). Its diatonic semitone generator is no smaller than 2/21edo (114.286 cents).
| | {{MOS intro|Other Names=miracloid}} |
| If this MOS had a name, it would be miracloid.
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| {| class="wikitable" | | This is the simplest MOS for which [[miracle]] temperament can be used{{Clarify}}, placing the low estimate for the boundary of "practicality" at 41edo (L:s = 3:1). |
| |-
| | [[User:Eliora|Eliora]] has proposed the name ''miracloid'' for this pattern. |
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| | == Intervals == |
| | |
| | {{MOS intervals}} |
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| | == Scale tree == |
| | | 120
| | {{MOS tuning spectrum |
| |-
| | | 3/2 = Approximate range for using [[31/29]] as a generator |
| | |
| | | 2/1 = Approximate range for using [[46/43]] as a generator |
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| | }} |
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| | | 6/61
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| | | 118.033
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| |-
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| | | 5/51
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| | | 117.647
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| |-
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| | | 9/92
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| | | 117.391 | |
| |-
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| | | 117.171
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| |-
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| | | 4/41
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| | | 117.073
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| |-
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| | | 116.857
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| |-
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| | | 11/113
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| | | 116.814
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| |-
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| |
| | | 116.7725
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| |-
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| | | 7/72
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| | | 116.667
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| |-
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| | | 10/103
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| | | 116.505
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| |-
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| | | 3/31
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| | | 116.192
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| |-
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| | | 11/114
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| | | 115.7895
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| |-
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| | | 115.763
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| |-
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| | | 8/83
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| | | 115.663
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| |-
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| | | 115.585
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| |-
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| | | 13/135
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| | | 115.556
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| |-
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| | | 115.507
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| |-
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| | | 5/52
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| | | | |
| | | 115.385
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| |-
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| | | 12/125
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| | | 115.2
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| |-
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| | | 7/73
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| | | 115.0865
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| |-
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| | | 9/94
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| | | 114.894
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| |-
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| | | 2/21
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| | | 114.286
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| |}
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