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| {{Infobox MOS | | {{Infobox MOS |
| |Periods=1|nLargeSteps=7|nSmallSteps=4|Equalized=3|Paucitonic=2|Pattern=LLsLLsLLsLs|Equave=11/4}}'''7L 4s<11\4>''' has a generator of a narrow wolf to perfect fourth of 477.632 (3/11ed11\4) to 500.377 (2/7ed11\4) cents. Insofar as it may be said to be a Reformed mode, it is an authentic Locrian mode. | | |Tuning=7L 4s<11/4>}}{{MOS intro|Scale Signature=7L 4s<11/4>}}Insofar as it may be said to be a Reformed mode, it is an authentic Locrian mode. |
| ==Scale tree== | | ==Scale tree== |
| {| class="wikitable center-all" | | {{MOS tuning spectrum|Scale Signature=7L 4s<11/4>}} |
| ! colspan="7" rowspan="2" |Generator
| |
| ! colspan="2" |Cents<ref name=":0">13ths in dozenal, 17ths in hex</ref>
| |
| ! colspan="2" |''ed3\2<ref name=":0" />''
| |
| ! rowspan="2" |L
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| ! rowspan="2" |s
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| ! rowspan="2" |L/s
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| ! rowspan="2" |Comments
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| |-
| |
| !g
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| !3L
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| !''g''
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| !''3L''
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| |-
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| |3\11|| || || || ||
| |
| | ||514.286
| |
| |685.714
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| |''490.{{Overline|90}}''
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| |''654.{{Overline|54}}''||1||1||1.000||
| |
| |-
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| | || || || || ||17\62
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| | ||510
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| |540
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| |''493.548''
| |
| |''522.581''||6||5||1.200||
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| |-
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| | || || || ||14\51||
| |
| | ||509.{{Overline|09}}
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| |545.{{Overline|45}}
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| |''494.{{Overline|1E}}''
| |
| |''529.{{Overline|87}}''||5||4||1.250||
| |
| |-
| |
| | || || || || ||25\91
| |
| | ||508.475
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| |549.1545
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| |''494.5055''
| |
| |''534.066''||9||7||1.286||
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| |-
| |
| | || || ||11\40|| ||
| |
| | ||507.{{Overline|83}}
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| |553.{{Overline|X1}}
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| |''495''
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| |''540''||4||3||1.333||
| |
| |-
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| | || || || || ||30\109
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| | ||507.042
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| |557.7465
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| |''495.413''
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| |''544.954''||11||8||1.375||
| |
| |-
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| | || || || ||19\69||
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| | ||506.{{Overline|6}}
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| |560
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| |''495.652''
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| |''547.826''||7||5||1.400||
| |
| |-
| |
| | || || || || ||27\98
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| | ||506.25
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| |562.5
| |
| |''495.918''
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| |''551.02''||10||7||1.428||
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| |-
| |
| | || ||8\29|| || ||
| |
| | ||505.263
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| |568.421
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| |''496.552''
| |
| |''558.621''||3||2||1.500||L/s = 3/2
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| |-
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| | || || || || ||29\105
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| | ||504.348
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| |573.913
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| |''497.143''
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| |''565.714''||11||7||1.571||
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| |-
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| | || || || ||21\76||
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| | ||504
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| |576
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| |''497.368''
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| |''568.421''||8||5||1.600||
| |
| |-
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| | || || || || ||34\123
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| | ||503.{{Overline|703}}
| |
| |577.{{Overline|7}}
| |
| |''497.561''
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| |''570.732''||13||8||1.625||Unnamed golden tuning
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| |-
| |
| | || || ||13\47|| ||
| |
| | ||503.226
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| |580.645
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| |''497.823''
| |
| |''574.468''||5||3||1.667||
| |
| |-
| |
| | || || || || ||31\112
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| | ||502.{{Overline|702}}
| |
| |583.{{Overline|783}}
| |
| |''498.214''
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| |''578.571''||12||7||1.714||
| |
| |-
| |
| | || || || ||18\65||
| |
| | ||502.326
| |
| |586.0465
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| |''498.{{Overline|56}}''
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| |''581.{{Overline|65}}''||7||4||1.750||
| |
| |-
| |
| | || || || || ||23\83
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| | ||501.{{Overline|81}}
| |
| |589.{{Overline|09}}
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| |''498.795''
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| |''585.542''||9||5||1.800||
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| |-
| |
| |
| |
| |
| |
| |
| |
| |
| |
| |
| |
| |
| |
| |28\101
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| |501.4925
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| |591.045
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| |''499.01''
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| |''588.118''
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| |11
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| |6
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| |1.833
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| |
| |
| |-
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| | ||5\18|| || || ||
| |
| | ||500
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| |600
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| |''500''
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| |''600''||2||1||2.000||
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| |-
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| |
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| |
| |27\97
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| |498.{{Overline|56}}
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| |609.{{Overline|29}}
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| |''501.031''
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| |''612.371''
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| |11
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| |5
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| |2.200
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| |
| |
| |-
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| | || || || || ||22\79
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| | ||498.116
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| |611.321
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| |''501.265''
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| |''615.19''||9||4||2.250||
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| |-
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| | || || || ||17\61||
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| | ||497.561
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| |614.634
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| |''501.639''
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| |''619.672''||7||3||2.333||
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| |-
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| | || || || || ||29\104
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| | ||497.143
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| |617.143
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| |''501.{{Overline|E0}}''
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| |''623.{{Overline|0E}}''||12||5||2.400||
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| |-
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| | || || ||12\43|| ||
| |
| | ||496.552
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| |620.69
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| |''502.326''
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| |''627.907''||5||2||2.500||
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| |-
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| | || || || || ||31\111
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| | ||496
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| |624
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| |''502.{{Overline|702}}''
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| |''632.{{Overline|432}}''||13||5||2.600||Unnamed golden tuning
| |
| |-
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| | || || || ||19\68||
| |
| | ||495.652
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| |626.087
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| |''502.{{Overline|F0}}''
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| |''635.{{Overline|4B}}''||8||3||2.667||
| |
| |-
| |
| | || || || || ||26\93
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| | ||495.238
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| |628.571
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| |''503.226''
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| |''638.71''||11||4||2.750||
| |
| |-
| |
| | || ||7\25|| || ||
| |
| | ||494.{{Overline|1E}}
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| |635.{{Overline|4B}}
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| |''504''
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| |''648''||3||1||3.000||L/s = 3/1
| |
| |-
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| |30\107
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| |493.151
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| |641.096
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| |''504.672''
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| |''656.075''
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| |13
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| |4
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| |3.250
| |
| |
| |
| |-
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| | || || || || ||23\82
| |
| | ||492.857
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| |642.857
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| |''504.878''
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| |''658.537''||10||3||3.333||
| |
| |-
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| | || || || ||16\57||
| |
| | ||492.{{Overline|38}}
| |
| |646.{{Overline|1X}}
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| |''505.263''
| |
| |''663.158''||7||2||3.500||
| |
| |-
| |
| | || || || || ||25\89
| |
| | ||491.803
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| |649.18
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| |''505.618''
| |
| |''667.416''||11||3||3.667||
| |
| |-
| |
| | || || ||9\32|| ||
| |
| | ||490.{{Overline|90}}
| |
| |654.{{Overline|54}}
| |
| |''506.25''
| |
| |''675''||4||1||4.000||
| |
| |-
| |
| | || || || || ||20\71
| |
| | ||489.796
| |
| |661.2245
| |
| |''507.042''
| |
| |''684.507''||9||2||4.500||
| |
| |-
| |
| | || || || ||11\39||
| |
| | ||488.{{Overline|8}}
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| |666.{{Overline|6}}
| |
| |''507.{{Overline|83}}''
| |
| |''692.{{Overline|38}}''||5||1||5.000||
| |
| |-
| |
| | || || || || ||13\46
| |
| | ||487.5
| |
| |675
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| |''508.696''
| |
| |''704.348''||6||1||6.000||
| |
| |-
| |
| |2\7|| || || || ||
| |
| | ||480
| |
| |720
| |
| |''720''
| |
| |''1080''||1||0||→ inf
| |
| |}
| |