14842edo: Difference between revisions

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{{Infobox ET|Consistency=41|Distinct consistency=41}}
'''14842edo''' is a remarkable very high limit equal temperament, [[EDO|dividing the octave equally]] into 14842 parts of 0.0808516 [[cent]]s each. It is [[consistent]] through the [[41-limit]] distinctly, tempering out 17918/17917, 45696/45695, 53505/53504, 55056/55055, 57970/57967, 60516/60515, 64125/64124, 76875/76874, 81549/81548, 101270/101269, 250976/250971, and 444000/443989.
'''14842edo''' is a remarkable very high limit equal temperament, [[EDO|dividing the octave equally]] into 14842 parts of 0.0808516 [[cent]]s each. It is [[consistent]] through the [[41-limit]] distinctly, tempering out 17918/17917, 45696/45695, 53505/53504, 55056/55055, 57970/57967, 60516/60515, 64125/64124, 76875/76874, 81549/81548, 101270/101269, 250976/250971, and 444000/443989.


[[Category:Equal divisions of the octave|#####]] <!-- 5-digit number -->
[[Category:Equal divisions of the octave|#####]] <!-- 5-digit number -->

Revision as of 22:23, 4 October 2022

← 14841edo 14842edo 14843edo →
Prime factorization 2 × 41 × 181
Step size 0.0808516 ¢ 
Fifth 8682\14842 (701.954 ¢) (→ 4341\7421)
Semitones (A1:m2) 1406:1116 (113.7 ¢ : 90.23 ¢)
Consistency limit 41
Distinct consistency limit 41

14842edo is a remarkable very high limit equal temperament, dividing the octave equally into 14842 parts of 0.0808516 cents each. It is consistent through the 41-limit distinctly, tempering out 17918/17917, 45696/45695, 53505/53504, 55056/55055, 57970/57967, 60516/60515, 64125/64124, 76875/76874, 81549/81548, 101270/101269, 250976/250971, and 444000/443989.