5040edo: Difference between revisions
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{{Primes in edo|5040|columns=20}} | {{Primes in edo|5040|columns=20}} | ||
{| class="wikitable" | {| class="wikitable" | ||
!Prime ''p'' | |||
|2 | |||
|3 | |||
|5 | |||
|7 | |||
|11 | |||
|13 | |||
|17 | |||
|19 | |||
|23 | |||
|- | |||
!Contorsion | !Contorsion | ||
order for 2.p | order for 2.''p'' | ||
subgroup | subgroup | ||
|5040 | |5040 | ||
|4 | |4 | ||
|3 | |3 | ||
|1 | |1 | ||
|12 | |12 | ||
|10 | |10 | ||
|63 | |63 | ||
|10 | |10 | ||
|7 | |7 | ||
|} | |} | ||
5040 is both a superabundant and a highly composite number, meaning it's amount of symmetrical chords and subscales increases to a record, and the amount of notes which make up those scales, if stretched end-to-end, also is largest relative to the number's size. | 5040 is both a superabundant and a highly composite number, meaning it's amount of symmetrical chords and subscales increases to a record, and the amount of notes which make up those scales, if stretched end-to-end, also is largest relative to the number's size. | ||