80ed6

Revision as of 04:33, 22 December 2024 by BudjarnLambeth (talk | contribs) (Stub, wide table)

Division of the sixth harmonic into 80 equal parts (80ED6) is related to 31 edo, but with the 6/1 rather than the 2/1 being just. The octave is about 2 cents stretched and the step size is 38.77 cents.

← 79ed6 80ed6 81ed6 →
Prime factorization 24 × 5
Step size 38.7744 ¢ 
Octave 31\80ed6 (1202.01 ¢)
Twelfth 49\80ed6 (1899.95 ¢)
Consistency limit 12
Distinct consistency limit 9

Lookalikes: 31edo, 49edt, 72ed5, 18edf

Harmonics

Approximation of harmonics in 80ed6
Harmonic 2 3 4 5 6 7 8 9
Error Absolute (¢) +2.01 -2.01 +4.02 +5.45 +0.00 +4.55 +6.02 -4.02
Relative (%) +5.2 -5.2 +10.4 +14.0 +0.0 +11.7 +15.5 -10.4
Steps
(reduced)
31
(31)
49
(49)
62
(62)
72
(72)
80
(0)
87
(7)
93
(13)
98
(18)
Approximation of harmonics in 80ed6
Harmonic 10 11 12 13 14 15 16 17
Error Absolute (¢) +7.45 -2.45 +2.01 +18.53 +6.56 +3.44 +8.03 -19.38
Relative (%) +19.2 -6.3 +5.2 +47.8 +16.9 +8.9 +20.7 -50.0
Steps
(reduced)
103
(23)
107
(27)
111
(31)
115
(35)
118
(38)
121
(41)
124
(44)
126
(46)


  This page is a stub. You can help the Xenharmonic Wiki by expanding it.