5L 2s: Difference between revisions
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=== Hypohard === | === Hypohard === | ||
The near-just part of the region is of interest mainly for those interested in [[Pythagorean tuning]] and large, accurate edo systems based on close-to-Pythagorean fifths, such as [[41edo]] and [[53edo]]. This class of tunings is called [[schisma|schismic]] temperament; these tunings can approximate 5-limit harmonies very accurately by tempering out a small comma [[schisma]]. (Technically, 12edo is a schismic tuning, but it is nowhere near as accurate as schismic tunings can be.)<!-- (see [[5L 2s/Temperaments#Schismic]])-->. | The near-just part of the region is of interest mainly for those interested in [[Pythagorean tuning]] and large, accurate edo systems based on close-to-Pythagorean fifths, such as [[41edo]] and [[53edo]]. This class of tunings is called [[schisma|schismic]] temperament; these tunings can approximate 5-limit harmonies very accurately by tempering out a small comma called [[schisma]]. (Technically, 12edo is a schismic tuning, but it is nowhere near as accurate as schismic tunings can be.)<!-- (see [[5L 2s/Temperaments#Schismic]])-->. | ||
The sharp-of-just part of this range includes so-called "neogothic" or "parapyth" systems, which tune the diatonic major third slightly sharply of [[81/64]] (around [[14/11]]) and the diatonic minor third slightly flatly of [[32/27]] (around [[13/11]]). Good neogothic edos include [[29edo]] and [[46edo]]. | The sharp-of-just part of this range includes so-called "neogothic" or "parapyth" systems, which tune the diatonic major third slightly sharply of [[81/64]] (around [[14/11]]) and the diatonic minor third slightly flatly of [[32/27]] (around [[13/11]]). Good neogothic edos include [[29edo]] and [[46edo]]. | ||