270edo: Difference between revisions
→Prime harmonics: Added more columns to the primes table for comparison with 311edo. |
→Subsets and supersets: link |
||
| Line 21: | Line 21: | ||
=== Subsets and supersets === | === Subsets and supersets === | ||
270 is a very composite number. The prime factorization is: 270 = 2 × 3<sup>3</sup> × 5, with divisors 1, 2, 3, 5, 6, 9, 10, 15, 18, 27, 30, 45, 54, 90 and 135. This means that 270edo can be conceptualised as the superset of, for example, [[10edo]] and [[27edo]], which are both interesting and somewhat peculiar in their own right. | 270 is a very composite number. The prime factorization is: 270 = 2 × 3<sup>3</sup> × 5, with divisors {{EDOs|1, 2, 3, 5, 6, 9, 10, 15, 18, 27, 30, 45, 54, 90 and 135}}. This means that 270edo can be conceptualised as the superset of, for example, [[10edo]] and [[27edo]], which are both interesting and somewhat peculiar in their own right. | ||
[[540edo]], which divides the edostep in two, provides good correction for the 17th and 23rd harmonics. | [[540edo]], which divides the edostep in two, provides good correction for the 17th and 23rd harmonics. | ||