954edo: Difference between revisions

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{{Harmonics in equal|954}}
{{Harmonics in equal|954}}
{{Harmonics in equal|954|start=12|collapsed=1|title=Approximation of prime harmonics in 954edo (continued)}}
{{Harmonics in equal|954|start=12|collapsed=1|title=Approximation of prime harmonics in 954edo (continued)}}
{{Harmonics in equal|954|start=23|collapsed=1|title=Approximation of prime harmonics in 954edo (continued)}}
 
{{Harmonics in equal|954|start=34|collapsed=1|title=Approximation of prime harmonics in 954edo (continued)}}
{{Harmonics in equal|954|start=45|collapsed=1|title=Approximation of prime harmonics in 954edo (continued)}}
=== Subsets and supersets ===
=== Subsets and supersets ===
Since 954 = {{factorization|954}}, 954edo has subset edos {{EDOs| 2, 3, 6, 9, 18, 53, 106, 159, 318, 477 }}.  
Since 954 factors into primes as {{nowrap| 2 × 3<sup>2</sup> × 53 }}, 954edo has subset edos {{EDOs| 2, 3, 6, 9, 18, 53, 106, 159, 318, 477 }}.  


[[Category:Ennealimmal]]
[[Category:Ennealimmal]]
[[Category:Hemiennealimmal]]
[[Category:Hemiennealimmal]]
[[Category:Semihemiennealimmal]]
[[Category:Semihemiennealimmal]]