2019edo

Prime factorization

3 × 673

Step size

0.594354 ¢

Fifth

1181\2019 (701.932 ¢)

Semitones (A1:m2)

191:152 (113.5 ¢ : 90.34 ¢)

Consistency limit

11

Distinct consistency limit

11

Theory

Approximation of prime harmonics in 2019edo
Harmonic		2	3	5	7	11	13	17	19	23	29	31
Error	Absolute (¢)	+0.000	-0.023	+0.016	-0.029	+0.242	-0.112	+0.245	+0.258	-0.043	-0.157	+0.284
Error	Relative (%)	+0.0	-3.9	+2.7	-5.0	+40.8	-18.8	+41.3	+43.4	-7.2	-26.4	+47.8
Steps (reduced)		2019 (0)	3200 (1181)	4688 (650)	5668 (1630)	6985 (928)	7471 (1414)	8253 (177)	8577 (501)	9133 (1057)	9808 (1732)	10003 (1927)

2019edo is excellent in the 2.3.5.7 subgroup, supporting temperaments like saquadtrizo-asepgu and starscape.

In addition, it is a tuning for the minortone and domain temperaments.