4L 7s: Difference between revisions

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{{Infobox MOS
{{Infobox MOS
| Name =  
| Name = mynatonic
| Periods = 1
| Periods = 1
| nLargeSteps = 4
| nLargeSteps = 4
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}}
}}


This MOS is generated by an approximate 6/5 minor third between 300 (1\[[4edo|4edo]]) and 327.<u>27</u>¢ (3\[[11edo|11edo]]).
'''4L 7s''' or '''mynatonic''' ''my-na-TON-ik'' /maɪnəˈtɒnɪk/ refers to the structure of MOS scales with generators ranging from 1\4edo (one degree of 4edo, 300¢) to 3\11edo (three degrees of 11edo, 327.<u>27</u>¢), representing approximate diatonic minor thirds ([[6/5]]). The name refers to the temperament that is one of the harmonic entropy minimums in this range ([[Myna]]), as well as being a pun on "minor third".


4L 7s has a heptatonic subset, which is the [[hard]] end of the spectrum of the [[smitonic]] scale (4L 3s).
== Notation ==
The notation used in this article is LssLsLssLss = ABCDEFGHJKL unless specified otherwise. Chromas are represented by regular sharps and flats.
Thus the 15edo gamut is as follows:
'''A''' A#/Bb '''B C D''' D#/Eb '''E F''' F#/Gb '''G H K''' K#Lb '''K L A'''
== Intervals ==
U/C
== Tuning ranges ==
=== Soft range ===
The soft range for tunings of mynatonic encompasses parasoft and hyposoft tunings. This implies step ratios smaller than 2/1, meaning a generator sharper than 4\15 = 320¢.
This is the range associated with extensions of [[Orgone|Orgone[7]]].
=== Hypohard ===
Hypohard tunings of mynatonic have step ratios between 2/1 and 3/1, implying a generator sharper than 5\19 = 315.79¢ and flatter than 4\15 = 320¢.
This range represents of the harmonic entropy minimums, where 6 generators make a just diatonic fifth ([[3/2]]), an octave above.
=== Parahard ===
Parahard tunings of mynatonic have step ratios between 3/1 and 4/1, implying a generator sharper than 6\23 = 313.04¢ and flatter than 5\19 = 315.79¢.
=== Hyperhard ===
Hyperhard tunings of mynatonic have step ratios between 4/1 and 6/1, implying a generator sharper than 8\31 = 309.68¢ and flatter than 6\23 = 313.04¢.
The eponymous temperament, Myna, resides here, as this is the range where 10 generators make a just diatonic fifth (3/2), two octaves above.
== Modes ==
To be arranged ("Super-" versions of smitonic modes, with additions)
* 10|0 Supernerevarine
* 9|1  Supervivecan
* 8|2  Supernumidian
* 7|3  Superlorkhanic
* 6|4  Superbaardauan
* 5|5  Supersothic
* 4|6  Supervvardenic
* 3|7  Superkagrenacan
* 2|8  Supernecromic
* 1|9  Superalmalexian
* 0|10 Superdagothic
== Temperaments ==
== Scale tree ==
The spectrum looks like this:
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