User:Xenllium/Xenllium's microtonal notation: Difference between revisions

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This notation is valid for any tuning system in which chromatic semitone is represented by between 1 and 16 steps. Alternatively, [[EDO]]s with [[sharpness]] value between 1 and 16 can apply this notation.
This notation is valid for any tuning system in which chromatic semitone is represented by between 1 and 16 steps. Alternatively, [[EDO]]s with [[sharpness]] value between 1 and 16 can apply this notation.


Some accidentals in this notation are borrowed from [[Helmholtz-Ellis notation]] and arranged to represent microtone intervals including quarter-tone, sixth-tone, eighth-tone, tenth-tone, twelfth-tone, fourteenth-tone and sixteenth-tone.
== Symbol set ==
[[File:Xenllium's_microtonal_notation_2.png]]
 
The symbol set comprises traditional accidentals (sharps, flats, and naturals), Stein-Zimmermann quartertone accidentals (semisharps and semiflats), and additional symbols to represent microtone intervals. Some accidentals in this notation are borrowed from [[Helmholtz-Ellis notation]] and arranged to represent microtone intervals including quarter-tone, sixth-tone, eighth-tone, tenth-tone, twelfth-tone, fourteenth-tone and sixteenth-tone.
 
1) The traditional accidentals, as specified in this microtonal notation, modify the note by the sharpness value, which equals the steps of a chromatic semitone (apotome, [[2187/2048]]).
 
2) The Stein-Zimmermann quartertone accidentals modify the note by half of a chromatic semitone.
 
3) To modify the note by a quarter of a chromatic semitone, use symbols for septimal comma in Helmholtz-Ellis notation, but also combining to quartertone accidentals.
 
4) To modify the note by around 1/5 or 1/6 of a chromatic semitone, use symbols for syntonic comma in Helmholtz-Ellis notation, but also combining to quartertone accidentals.
 
5) To modify the note by around 1/7, 1/8, 1/9 or 1/10 of a chromatic semitone, use symbols for vicesimotertial comma (left-combining up/down arrow) in Helmholtz-Ellis notation, but also combining to quartertone accidentals.
 
6) To modify the note by around 1/16 of a chromatic semitone, use symbols for undevicesimal comma, tridecimal third-tone or raising undecimal quartertone in Helmholtz-Ellis notation.


[[Category:Notation]]
[[Category:Notation]]

Revision as of 12:19, 5 July 2022

Here is a microtonal notation proposed by Xenllium on 15 June 2022.

This notation is valid for any tuning system in which chromatic semitone is represented by between 1 and 16 steps. Alternatively, EDOs with sharpness value between 1 and 16 can apply this notation.

Symbol set

The symbol set comprises traditional accidentals (sharps, flats, and naturals), Stein-Zimmermann quartertone accidentals (semisharps and semiflats), and additional symbols to represent microtone intervals. Some accidentals in this notation are borrowed from Helmholtz-Ellis notation and arranged to represent microtone intervals including quarter-tone, sixth-tone, eighth-tone, tenth-tone, twelfth-tone, fourteenth-tone and sixteenth-tone.

1) The traditional accidentals, as specified in this microtonal notation, modify the note by the sharpness value, which equals the steps of a chromatic semitone (apotome, 2187/2048).

2) The Stein-Zimmermann quartertone accidentals modify the note by half of a chromatic semitone.

3) To modify the note by a quarter of a chromatic semitone, use symbols for septimal comma in Helmholtz-Ellis notation, but also combining to quartertone accidentals.

4) To modify the note by around 1/5 or 1/6 of a chromatic semitone, use symbols for syntonic comma in Helmholtz-Ellis notation, but also combining to quartertone accidentals.

5) To modify the note by around 1/7, 1/8, 1/9 or 1/10 of a chromatic semitone, use symbols for vicesimotertial comma (left-combining up/down arrow) in Helmholtz-Ellis notation, but also combining to quartertone accidentals.

6) To modify the note by around 1/16 of a chromatic semitone, use symbols for undevicesimal comma, tridecimal third-tone or raising undecimal quartertone in Helmholtz-Ellis notation.