tune-cli 0.28.0

Explore musical tunings and create synthesizer tuning files for microtonal scales.
Documentation
==== Properties of 7-EDO ====

- step size: +171.4c
- fret constant: 10.607

---- Val (13-limit) ----

- notation: <7, 11, 16, 20, 24, 26|
- errors (absolute): [-0.0c, -16.2c, -43.5c, +59.7c, -37.0c, +16.6c]
- errors (relative): [-0.0%, -9.5%, -25.3%, +34.9%, -21.6%, +9.7%]
- TE simple badness: 35.489‰
- subgroup: 2.3.13

- tempers out 3-limit 2187/2048 (apotome)
- tempers out 3-limit 4782969/4194304 (Pythagorean double augmented prime)
- tempers out 5-limit 25/24 (classic chromatic semitone, minor chroma)
- tempers out 5-limit 81/80 (syntonic comma, Didymus comma)
- tempers out 5-limit 135/128 (major chroma, major limma)
- tempers out 5-limit 250/243 (maximal diesis, Porcupine comma)
- tempers out 5-limit 1125/1024 (double augmented prime)
- tempers out 5-limit 6561/6400 (Mathieu superdiesis)
- tempers out 5-limit 20000/19683 (minimal diesis)
- tempers out 5-limit 1600000/1594323 (Amity comma, kleisma - schisma)
- tempers out 5-limit 5000000/4782969 (sevond)
- tempers out 5-limit 129140163/128000000 (gravity comma)
- tempers out 7-limit 15/14 (major diatonic semitone)
- tempers out 7-limit 36/35 (septimal diesis, 1/4-tone)
- tempers out 7-limit 54/49 (Zalzal's mujannab)
- tempers out 7-limit 64/63 (septimal comma, Archytas' comma)
- tempers out 7-limit 125/112 (classic augmented semitone)
- tempers out 7-limit 243/224 (Archytas' 2/3-tone)
- tempers out 7-limit 256/245 (septimal minor semitone)
- tempers out 7-limit 525/512 (Avicenna enharmonic diesis)
- tempers out 7-limit 625/567 (BP great semitone, major BP chroma)
- tempers out 7-limit 875/864 (keema)
- tempers out 7-limit 4375/4374 (ragisma)
- tempers out 7-limit 5120/5103 (Beta 5, Garibaldi comma)
- tempers out 7-limit 6144/6125 (porwell comma)
- tempers out 7-limit 6561/6125 (BP major link)
- tempers out 7-limit 33075/32768 (mirwomo comma)
- tempers out 11-limit 22/21 (undecimal minor semitone)
- tempers out 11-limit 33/32 (undecimal comma, al-Farabi's 1/4-tone)
- tempers out 11-limit 45/44 (1/5-tone)
- tempers out 11-limit 55/49 (quasi-equal major second)
- tempers out 11-limit 55/54 (telepathma)
- tempers out 11-limit 100/99 (Ptolemy's comma)
- tempers out 11-limit 121/120 (undecimal seconds comma, biyatisma)
- tempers out 11-limit 176/175 (valinorsma)
- tempers out 11-limit 243/242 (neutral third comma, rastma)
- tempers out 11-limit 385/384 (undecimal kleisma, Keemun comma)
- tempers out 11-limit 729/704 (undecimal major diesis)
- tempers out 11-limit 4000/3993 (undecimal schisma)
- tempers out 11-limit 6655/6561 (Triple BP comma)
- tempers out 11-limit 65536/65219 (orgonisma)
- tempers out 13-limit 27/26 (tridecimal comma)
- tempers out 13-limit 40/39 (tridecimal minor diesis)
- tempers out 13-limit 65/64 (13th-partial chroma)
- tempers out 13-limit 66/65 (Winmeanma)
- tempers out 13-limit 78/77 (tridecimal minor third comma)
- tempers out 13-limit 105/104 (small tridecimal comma)
- tempers out 13-limit 144/143 (Grossma)
- tempers out 13-limit 169/168 (Schulter's comma)
- tempers out 13-limit 325/324 (marveltwin)
- tempers out 13-limit 351/350 (ratwolf comma)
- tempers out 13-limit 352/351 (minthma)
- tempers out 13-limit 512/507 (tridecimal neutral third comma)
- tempers out 13-limit 847/845 (Cuthbert comma)
- tempers out 13-limit 1053/1024 (tridecimal major diesis)
- tempers out 13-limit 1575/1573 (Nicola)
- tempers out 13-limit 2080/2079 (ibnsinma)
- tempers out 13-limit 4096/4095 (tridecimal schisma, Sagittal schismina)
- tempers out 13-limit 4225/4224 (leprechaun comma)
- tempers out 13-limit 123201/123200 (chalmersia)

- tempered vs. patent location of 7/6: 2 vs. 2
- tempered vs. patent location of 6/5: 2 vs. 2
- tempered vs. patent location of 5/4: 2 vs. 2
- tempered vs. patent location of 4/3: 3 vs. 3
- tempered vs. patent location of 3/2: 4 vs. 4
- tempered vs. patent location of 7/4: 6 vs. 6
- tempered vs. patent location of 2/1: 7 vs. 7

==== Meantone[7] notation ====

- number of cycles: 1
- 1 primary step = 1 EDO steps
- 1 secondary step = 1 EDO steps
- 1 sharp (# or -) = 0 EDO steps (equalized)

---- Note names ----

   0. D
   1. E
   2. F
   3. G
   4. A
   5. B
   6. C

---- Keyboard layout ----

   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2

==== Meantone[5] notation ====

- number of cycles: 1
- 1 primary step = 1 EDO steps
- 1 secondary step = 2 EDO steps
- 1 sharp (# or -) = -1 EDO steps (pentic)

---- Note names ----

   0. D
   1. E
   2. E+/G-
   3. G
   4. A
   5. A+/C-
   6. C

---- Keyboard layout ----

   4   5   6   0   1   2   3   4   5   6
   6   0   1   2   3   4   5   6   0   1
   1   2   3   4   5   6   0   1   2   3
   3   4   5   6   0   1   2   3   4   5
   5   6   0   1   2   3   4   5   6   0
   0   1   2   3   4   5   6   0   1   2
   2   3   4   5   6   0   1   2   3   4
   4   5   6   0   1   2   3   4   5   6
   6   0   1   2   3   4   5   6   0   1
   1   2   3   4   5   6   0   1   2   3
   3   4   5   6   0   1   2   3   4   5

==== Tetracot[7] notation ====

- number of cycles: 1
- 1 primary step = 1 EDO steps
- 1 secondary step = 1 EDO steps
- 1 sharp (# or -) = 0 EDO steps (equalized)

---- Note names ----

   0. D
   1. E
   2. F
   3. G
   4. A
   5. B
   6. C

---- Keyboard layout ----

   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2
   0   1   2   3   4   5   6   0   1   2