249edo: Difference between revisions

Revision as of 09:36, 23 January 2023

Prime factorization

3 × 83

Step size

4.81928 ¢

Fifth

146\249 (703.614 ¢)

Semitones (A1:m2)

26:17 (125.3 ¢ : 81.93 ¢)

Dual sharp fifth

146\249 (703.614 ¢)

Dual flat fifth

145\249 (698.795 ¢)

Dual major 2nd

42\249 (202.41 ¢) (→ 14\83)

Consistency limit

3

Distinct consistency limit

3

Approximation of odd harmonics in 249edo
Harmonic		3	5	7	9	11	13	15	17	19	21	23
Error	Absolute (¢)	+1.66	-0.77	-0.15	-1.50	-1.92	-1.97	+0.89	+1.07	+1.28	+1.51	-1.77
Error	Relative (%)	+34.4	-16.0	-3.1	-31.1	-39.8	-40.9	+18.4	+22.2	+26.6	+31.3	-36.7
Steps (reduced)		395 (146)	578 (80)	699 (201)	789 (42)	861 (114)	921 (174)	973 (226)	1018 (22)	1058 (62)	1094 (98)	1126 (130)

249edo is good at the 2.5.7.9.15.17.19 subgroup.

@@ Line 3: / Line 3: @@
 ==Theory==
 {{harmonics in equal|249}}
+edo is good at the 2.5.7.9.15.17.19 subgroup.