23edf: Difference between revisions

Revision as of 12:31, 6 February 2019

23EDF is the equal division of the just perfect fifth into 23 parts of 30.5198 cents each, corresponding to 39.3188 edo (similar to every third step of 118edo).

23EDF is close to 39ed2 and/or 62ed3, however, the respective octave and twelfth would need to be nearly 10 cents flat.

A proponent of this scale is Petr Pařízek.

Some intervals in table below, selected on the basis of single-use of primes (for most cases):

–Todd Harrop (June 2015)

@@ Line 1: / Line 1: @@
-Twenty-three equal divisions of the perfect fifth (23ed3/2)
+'''23EDF''' is the [[EDF|equal division of the just perfect fifth]] into 23 parts of 30.5198 [[cent|cents]] each, corresponding to 39.3188 [[edo]] (similar to every third step of [[118edo]]).
-Rank 1 scale with step size of 30.52 cents.
+==Properties==
+EDF is close to 39ed2 and/or 62ed3, however, the respective octave and twelfth would need to be nearly 10 cents flat.
-Close to 39ed2 and/or 62ed3, however, the respective
-octave and twelfth would need to be nearly 10 cents flat.
 A proponent of this scale is Petr Pařízek.
-Some intervals in table below, selected on the basis of
+Some intervals in table below, selected on the basis of single-use of primes (for most cases):
-single-use of primes (for most cases):
 {| class="wikitable"
@@ Line 92: / Line 87: @@
 |}
 –Todd Harrop (June 2015)
-[[Category:31edo]]
-[[Category:edf]]
+[[Category:Edf]]
 [[Category:nonoctave]]
 [[Category:what_is]]
-[[Category:wiki]]