← 60edt 61edt 62edt →
Prime factorization 61 (prime)
Step size 31.1796 ¢ 
Octave 38\61edt (1184.82 ¢)
Consistency limit 3
Distinct consistency limit 3

Harmonics

Approximation of harmonics in 61edt
Harmonic 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19
Error Absolute (¢) -15.2 +0.0 +0.8 -11.3 -15.2 -1.4 -14.3 +0.0 +4.7 -4.4 +0.8 -13.0 +14.6 -11.3 +1.7 -9.8 -15.2 -15.2
Relative (%) -48.7 +0.0 +2.7 -36.3 -48.7 -4.6 -46.0 +0.0 +15.0 -14.2 +2.7 -41.8 +46.7 -36.3 +5.3 -31.3 -48.7 -48.9
Steps
(reduced)
38
(38)
61
(0)
77
(16)
89
(28)
99
(38)
108
(47)
115
(54)
122
(0)
128
(6)
133
(11)
138
(16)
142
(20)
147
(25)
150
(28)
154
(32)
157
(35)
160
(38)
163
(41)

61edt provides a good tuning of mintaka temperament in the 3.7.11 subgroup, and contains an intersection of it with Bohlen-Pierce-Stearns, despite the 5th harmonic being rather far from accurate. Notably, the octave is almost halfway in between steps, and therefore this system minimizes the prospect of a shimmering octave appearing, although it has a good 4th harmonic.

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