Talk:Quartismic family
I see that there are listings of no-five mappings, no-five POTE generators, and no-five EDOs that relate to quartismic temperaments... What about listings for EDOs and temperaments in the quartismic family that do make use of the 5-limit? --Aura (talk) 04:46, 8 September 2020 (UTC)
Okay, I'm sorry about deleting so much data, and making such a mess, but after finding this site, I'm trying to improve the definition of the base quartismic temperament, and I'm trying to make space for us to better define the temperaments that belong to the quartismic family. Second-guessing myself about stuff hasn't helped matters. --Aura (talk) 02:58, 11 September 2020 (UTC)
- Afaik the full 11-limit family is of rank 4 and should be a separate page. The 2.3.7.11 temperament is of rank 3 and belongs here. cf. Valinorismic temperaments. For rank-3 full 11-limit children you add an additional comma and they also belong here.
- Hi, glad to help. Yes, the full 2.3.5.7.11 temperament is rank-4. The no-fives 2.3.7.11 temperament is rank-3. The rank is always the number of primes minus the number of linearly independent (i.e. non-redundant) commas.
- There's a few missing EDOs from the first paragraph. 21, 25, 43, 45, 46 and 67.
- I can't make sense of the scale tree link. The two rank-2 scales don't make much sense to me as Quartismic scales because they both lack a 3/2 or a 4/3. Plus they're rank-2, not rank-3.