- Dinasti Han
- 58 equal temperament
- Equal temperament
- 19 equal temperament
- 72 equal temperament
- 31 equal temperament
- 53 equal temperament
- 41 equal temperament
- 96 equal temperament
- Quarter tone
- Vallotti temperament
The Equalizer (2014)
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58 equal temperament GudangMovies21 Rebahinxxi LK21
In music, 58 equal temperament (also called 58-ET or 58-EDO) divides the octave into 58 equal parts of approximately 20.69 cents each. It is notable as the simplest equal division of the octave to faithfully represent the 17-limit, and the first that distinguishes between all the elements of the 11-limit tonality diamond. The next-smallest equal temperament to do both these things is 72 equal temperament.
Compared to 72-EDO, which is also consistent in the 17-limit, 58-EDO's approximations of most intervals are not quite as good (although still workable). One obvious exception is the perfect fifth (slightly better in 58-EDO), and another is the tridecimal minor third (11:13), which is significantly better in 58-EDO than in 72-EDO. The two systems temper out different commas; 72-EDO tempers out the comma 169:168, thus equating the 14:13 and 13:12 intervals. On the other hand, 58-EDO tempers out 144:143 instead of 169:168, so 14:13 and 13:12 are left distinct, but 13:12 and 12:11 are equated.
58-EDO, unlike 72-EDO, is not a multiple of 12, so the only interval (up to octave equivalency) that it shares with 12-EDO is the 600-cent tritone (which functions as both 17:12 and 24:17). On the other hand, 58-EDO has fewer pitches than 72-EDO and is therefore simpler.
History and use
The medieval Italian music theorist Marchetto da Padova proposed a system that is approximately 29-EDO, which is a subset of 58-EDO, in 1318.
Interval size
See also
Harry Partch's 43-tone scale; 58-EDO is the smallest equal temperament that can reasonably approximate this scale
References
External links
Xenharmonic Wiki article on 58edo
Kata Kunci Pencarian:
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58 equal temperament - Wikipedia
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