3/2: Difference between revisions

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Some [[edo]] tunings which have better (in terms of closeness to just intonation) approximations of the perfect fifth than in 12edo are [[29edo]], [[41edo]], and [[53edo]]. Of the aforementioned systems, 53edo is particularly noteworthy in regards to [[telicity]] as while 12edo is a 2-strong 3-2 [[telic]] system, 53edo is a 3-strong 3-2 telic system.
Some [[edo]] tunings which have better (in terms of closeness to just intonation) approximations of the perfect fifth than in 12edo are [[29edo]], [[41edo]], and [[53edo]]. Of the aforementioned systems, 53edo is particularly noteworthy in regards to [[telicity]] as while 12edo is a 2-strong 3-2 [[telic]] system, 53edo is a 3-strong 3-2 telic system.


The following [[edo]]s (up to 200) contain good approximations<ref>error magnitude below 7, both, absolute (in ¢) and relative (in r¢)</ref> of the interval 3/2. Errors are given by magnitude, the arrows in the table show if the edo representation is sharp (&uarr;) or flat (&darr;).
The following edos (up to 200) contain good approximations<ref>error magnitude below 7, both, absolute (in ¢) and relative (in r¢)</ref> of the interval 3/2. Errors are given by magnitude, the arrows in the table show if the edo representation is sharp (&uarr;) or flat (&darr;).


{| class="wikitable sortable right-1 center-2 right-3 right-4 center-5"
{| class="wikitable sortable right-1 center-2 right-3 right-4 center-5"
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