3L 7s: Difference between revisions
→Modes: added MOS mode degrees template, added "proposed names" subheading |
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| Pattern = LssLssLsss | | Pattern = LssLssLsss | ||
}} | }} | ||
{{MOS intro}} | {{MOS intro}} | ||
==Name== | == Name == | ||
[[TAMNAMS]] suggests the temperament-agnostic name '''sephiroid''' for this scale, in reference to Kosmorsky's ''Tracatum de Modi Sephiratorum.'' | [[TAMNAMS]] suggests the temperament-agnostic name '''sephiroid''' for this scale, in reference to Kosmorsky's ''Tracatum de Modi Sephiratorum.'' | ||
== | == Scale properties == | ||
{{TAMNAMS use}} | |||
{{MOS | {{MOS data}} | ||
==Theory== | |||
=== Proposed Names === | |||
Mode names are described by Kosmorsky, which use names from the [[wikipedia:Sefirot|Sefirot]] (or sephiroth). Kosmorsky describes the mode Keter to be akin to the lydian mode of 5L 2s, and the mode Malkuth like the locrian mode. | |||
{{MOS modes | |||
| Mode Names= | |||
Malkuth $ | |||
Yesod $ | |||
Hod $ | |||
Netzach $ | |||
Tiferet $ | |||
Gevurah $ | |||
Chesed $ | |||
Binah $ | |||
Chokmah $ | |||
Keter $ | |||
}} | |||
== Theory == | |||
=== The ''modi sephiratorum'' === | === The ''modi sephiratorum'' === | ||
This MOS can represent tempered-flat chains of the 13th harmonic, which approximates phi (~833 cents). | This MOS can represent tempered-flat chains of the 13th harmonic, which approximates phi (~833 cents). | ||
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There are MODMOS as well, but Kosmorsky has not explored them yet, as "there's enough undiscovered harmonic resources already in these to last me a while!" Taking this approach to the 13th harmonic also yields heptatonic MOS with similar properties: [[3L 4s|4s+3L "mish"]] in the form of modes of ssLsLsL "led". | There are MODMOS as well, but Kosmorsky has not explored them yet, as "there's enough undiscovered harmonic resources already in these to last me a while!" Taking this approach to the 13th harmonic also yields heptatonic MOS with similar properties: [[3L 4s|4s+3L "mish"]] in the form of modes of ssLsLsL "led". | ||
== Scale tree == | == Scale tree == |