Consistent circle: Difference between revisions
m →Examples: clarify in brackets that this implies it does have an ultraweak circle |
m →Definition: add ultrastrong; use generous definition of ultrastrong circle, given it's already going above and beyond what's necessary |
||
| Line 47: | Line 47: | ||
This means that if one is satisfied with the circle in the subset edo, one may find it to be sufficiently accurate for navigation with in the larger edo, because of familiarity with it the subset edo. | This means that if one is satisfied with the circle in the subset edo, one may find it to be sufficiently accurate for navigation with in the larger edo, because of familiarity with it the subset edo. | ||
=== Having an ultrastrong circle === | |||
An "ultrastrong circle of ~a/b's" in ''N''-edo describes a case where a/b generates a subset of ''N''-edo but is accurate enough that you can stack floor(''N''/2)-many a/b's and still have it be consistent. | |||
In other words, if ''N''-edo has an ultrastrong circle of ~a/b's, that means that were GCD(''k'', ''N'') = 1, it would still qualify as a ''weak circle''. | |||
== Examples == | == Examples == | ||