622edo

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← 621edo

622edo

623edo →

Prime factorization	2 × 311
Step size	1.92926 ¢
Fifth	364\622 (702.251 ¢) (→ 182\311)
Semitones (A1:m2)	60:46 (115.8 ¢ : 88.75 ¢)
Consistency limit	7
Distinct consistency limit	7

Theory

Approximation of prime harmonics in 622edo

Harmonic		2	3	5	7	11	13	17	19	23	29	31	37
Error	Absolute (¢)	+0.000	+0.296	-0.462	-0.337	+0.451	+0.630	-0.775	-0.407	+0.665	+0.648	+0.945	-0.540
	Relative (%)	+0.0	+15.3	-23.9	-17.5	+23.4	+32.6	-40.2	-21.1	+34.4	+33.6	+49.0	-28.0
Steps (reduced)		622 (0)	986 (364)	1444 (200)	1746 (502)	2152 (286)	2302 (436)	2542 (54)	2642 (154)	2814 (326)	3022 (534)	3082 (594)	3240 (130)

As the double of 311edo it provides much needed correction to harmonics such as the 43rd harmonic, however, its consistency limit is drastically reduced compared to 311edo.