Maximal evenness: Difference between revisions

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* The maximally even heptatonic set of [[19edo]] is, like the one in [[12edo]], a [[5L 2s|diatonic scale]].
* The maximally even heptatonic set of [[19edo]] is, like the one in [[12edo]], a [[5L 2s|diatonic scale]].
* The maximally even heptatonic sets of [[17edo|17edo]] and [[24edo|24edo]], in contrary, are [[4L 3s|mosh scales]] (Neutrominant[7]).
* The maximally even heptatonic sets of [[17edo|17edo]] and [[24edo|24edo]], in contrary, are [[4L 3s|mosh scales]] (Neutrominant[7]).
* The maximally even heptatonic set of [[22edo|22edo]] is Porcupine[7] (the superpythagorean diatonic scale in 22edo is not maximally even), the maximally even octatonic set of 22edo is the octatonic scale of Hedgehog, the maximally even nonatonic set of 22edo is Orwell[9], (as well as 13-tonic being an Orwell[13]),while the maximally even decatonic set of 22edo is the symmetric decatonic scale of Pajara.
* The maximally even heptatonic set of [[22edo|22edo]] is Porcupine[7] (the superpythagorean diatonic scale in 22edo is not maximally even), the maximally even octatonic set of 22edo is the octatonic scale of Hedgehog, the maximally even nonatonic set of 22edo is Orwell[9], (as well as 13-tonic being an Orwell[13]), while the maximally even decatonic set of 22edo is the symmetric decatonic scale of Pajara.
* The maximally even 13-element set in 24edo is Ivan Wyschnegradsky's diatonicized chromatic scale.
* The maximally even 13-element set in 24edo is Ivan Wyschnegradsky's diatonicized chromatic scale.
* The maximally even sets in edos 40 and higher have step sizes so close together that they can sound like [[circulating temperament]]s with the right timbre.
* The maximally even sets in edos 40 and higher have step sizes so close together that they can sound like [[circulating temperament]]s with the right timbre.