Lumatone mapping for 23edo: Difference between revisions
Undo revision 217071 by Lucius Chiaraviglio (talk) — this isn't the real thing (yet) Tag: Undo |
→A-Team: Insert Bryan Deister's Didacus/Isra-related Machinoid mapping after this |
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Also quite effective is the [[Subgroup_temperaments#A-team|A-Team]] mapping, which turns the harmonic sequence 16:18:21 and its inversion into easy to play consonant cluster chords that only require a single finger to hit all three notes. | Also quite effective is the [[Subgroup_temperaments#A-team|A-Team]] mapping, which turns the harmonic sequence 16:18:21 and its inversion into easy to play consonant cluster chords that only require a single finger to hit all three notes. | ||
{{Lumatone EDO mapping|n=23|start=22|xstep=9|ystep=-4}} | {{Lumatone EDO mapping|n=23|start=22|xstep=9|ystep=-4}} | ||
== Didacus/Isra-related Machinoid == | |||
[[Bryan Deister]] has demonstrated a [[5L 1s]] (4:3 step ratio) mapping for [[23edo]] in [https://www.youtube.com/shorts/rfkVLuoC2gM ''23edo''] (2023). The rightward generator 4\23 corresponds to a somewhat sharp directly-approximated Pythagorean whole tone ~[[9/8]], as in [[didacus]] and [[isra]]; however, unlike these temperaments, it brings up a different set of intervals, all in the 2.9.15.21.33.13.17 subgroup (same as as used for the table of intervals on the 23edo page, and required to get ~9/8 and most of the following intervals to map correctly). Two of these generators make a near-just undecimal (pentacircle) major third ~[[14/11]]; three of them make a mildly sharp greater septimal tritone ~[[10/7]]; four of them make a somewhat flat lesser tridecimal neutral sixth ~[[13/8]]; and five of them make a mildly flat undecimal neutral seventh ~[[11/6]]. The range is a bit over five octaves, and the octaves slope upwards. | |||
{{Lumatone EDO mapping|n=23|start=15|xstep=4|ystep=-1}} | |||
{{Navbox Lumatone}} | {{Navbox Lumatone}} | ||