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'''Chordonyms''' (Shasavic: ''Nafchaclap'' /nəfxəkləp/) are the system for referring to chords in Shasavistic theory. Chordonyms are formed out of the '''harmononyms''' for each note, in order. Harmononyms are a solmization system based on these ratios. Harmononyms represent movement in different dimensions (excluding 1D due to octave equivalency) to create the names for notes. Harmononyms and their ratios can be explored at the web app [https://lamplight0.sakura.ne.jp/a/music/chalaxata.php?mode=%E6%A0%BC%E5%AD%90&fund=261.6255653006https://lamplight0.sakura.ne.jp/a/music/chalaxata.php?mode=%E6%A0%BC%E5%AD%90&fund=261.6255653006 Chalaxata] (UI in Japanese).
'''Chordonyms''' (Shasavic: ''Nafchaclap'' /nəfxəkləp/) are the system for referring to chords in Shasavistic theory. Chordonyms are formed out of the '''harmononyms''' for each note, in order. Harmononyms are a solmization system based on these ratios. Harmononyms represent movement in different dimensions (excluding 1D due to octave equivalency) to create the names for notes. Harmononyms and their ratios can be explored at the web app [https://lamplight0.sakura.ne.jp/a/music/chalaxata.php?mode=%E6%A0%BC%E5%AD%90&fund=261.6255653006https://lamplight0.sakura.ne.jp/a/music/chalaxata.php?mode=%E6%A0%BC%E5%AD%90&fund=261.6255653006 Chalaxata] (UI in Japanese).


Here are some harmononyms (Ah is the root)
Below are a list of dimensions, movements (exponent), and their corresponding harmonyms. For an extended list, please visit [https://lamplight0.sakura.ne.jp/a/misc/scending2hnym.php ''Formula to Harmonym''], which contains dimensions up to 21D (73/1).
{| class="wikitable"
{| class="wikitable"
|+
|+
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|-
|-
| 2D
| 2D
|Ju
| Ju
| Schu
| Schu
| Fu
| Fu
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|}
|}
Harmononyms can indicate movement in more than one dimension simultaneously. For example, [[15/8]] is 3/2 times 5/4, or Chy + Ly, so it is called Chyli. [[11/6]] is 2/3 times 11/4, or Fu + Zy, so it is called Fuzi. (Note that the final Y in "Zy" is replaced with an I, which represents palatalization of the preceding consonant.) [[6/5]] is 3/2 times 4/5, or Chy + Su, so it is called Chys. (Note that the U in "Su" is removed.)
Harmononyms can indicate movement in more than one dimension simultaneously. For example, [[15/8]] is 3/2 times 5/4, or Chy + Ly, so it is called Chyli. [[11/6]] is 2/3 times 11/4, or Fu + Zy, so it is called Fuzi. (Note that the final Y in "Zy" is replaced with an I, which represents palatalization of the preceding consonant.) [[6/5]] is 3/2 times 4/5, or Chy + Su, so it is called Chys. (Note that the U in "Su" is removed.)
It can represent pitches up to a movement of ±12. To access these higher harmonyms, attach an appropriate prefix to the corresponding ±1 direction.
{| class="wikitable"
|+
! rowspan="2" | Dimension
! colspan="9" |Amount of movement
|-
! 4
! 5
! 6
! 7
! 8
! 9
! 10
! 11
! 12
|-
| 2D (+)
| Sciry
| Scirvy
| Xciry
| Xcirvy
| Chlachy
| Yuchy
| Xychy
| Nuichy
| Kychy
|-
| 2D (-)
| Schru
| Scirvu
| Jru
| Jrvu
| Chlafu
| Yufu
| Xyfu
| Nuifu
| Kyfu
|-
| Any
| Cva-
| Da-
| Tui-
| Sa-
| Chla-
| Yu-
| Xy-
| Nui-
| Ky-
|}
The root is the sign (normalized direction) and the prefix is the corresponding magnitude. For example, <math>2^{-30}/7^{-11}</math> (aka 7fꜜꜜꜜꜜꜜꜜꜜꜜꜜꜜꜜ) is <math>(4/7)^{-11} \times (2)^{-8} \cong (4/7)^{-11}</math>, so its magnitude is <b>-11</b>. Its sign is negative, so the root will be "pu" (-1). Its magnitude is 11, so the prefix will be "Nui-" (11). Therefore, the harmonym is <b>"Nuipu"</b>.
For dimensions 4 through 7, 2D harmonyms don't follow this pattern. After 7, its harmonym aligns with the general prefix-root construction.




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