6000000edo: Difference between revisions
Add another sentence to make clear what you mean. I think this information doesn't belong here, but to Microtone. Undo revision 80043 by Moremajorthanmajor (talk) Tag: Undo |
|||
| Line 6: | Line 6: | ||
== Theory == | == Theory == | ||
{{Harmonics in equal|6000000}} | |||
6'000'000 factorizes as <math>2^7 \cdot 3 \cdot 5^6</math>. It has 112 divisors, most notable being {{EDOs|128 and 3125}}. | 6'000'000 factorizes as <math>2^7 \cdot 3 \cdot 5^6</math>. It has 112 divisors, most notable being {{EDOs|128 and 3125}}. | ||
| Line 11: | Line 12: | ||
In order to hypothetically make any use of this system, humans would have to hear sounds as high pitched as 140 MHz. At this point, it is already just 36 air molecules' mean free path's width. | In order to hypothetically make any use of this system, humans would have to hear sounds as high pitched as 140 MHz. At this point, it is already just 36 air molecules' mean free path's width. | ||
Remarkably, it has a perfect fifth that differs from just by 1 part in 231, which ultimately derives from 80000edo. | |||
In a twist of irony, it proveds good approximations for the 2.3.17.19 subgroup, which is typically associated with [[12edo]]. | |||
[[Category:Extreme]] | [[Category:Extreme]] | ||