49ed6: Difference between revisions
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Other variants (which stretch the octave slightly more, but the differences are probably imperceptible) are 44ed5 and 93ed30. The latter of the two optimizes the accuracy of the 1:5:6 triad, since the 5 is as flat as the 6 is sharp. | Other variants (which stretch the octave slightly more, but the differences are probably imperceptible) are 44ed5 and 93ed30. The latter of the two optimizes the accuracy of the 1:5:6 triad, since the 5 is as flat as the 6 is sharp. | ||
Tunings in this range are a promising option for stiff-stringed instruments since they have stretched partials, and the most noticeable partial is the 2nd; thus, a piano tuned to have beatless octaves will actually have them around 1203 cents or so (depending on string length), which coincidentally is very close to what the zeta-optimal stretched version of 19edo has. | Tunings in this range are a promising option for stiff-stringed instruments since they have stretched partials, and the most noticeable partial is the 2nd; thus, a piano tuned to have beatless octaves will actually have them around 1203 cents or so (depending on string length), which coincidentally is very close to what the zeta-optimal stretched version of 19edo has. | ||
== Intervals == | |||
{{Interval table}} | |||
== Harmonics == | == Harmonics == | ||
{{Harmonics in equal|49|6|1| | {{Harmonics in equal | ||
| steps = 49 | |||
| num = 6 | |||
| denom = 1 | |||
}} | |||
{{Harmonics in equal | |||
| steps = 49 | |||
| num = 6 | |||
| denom = 1 | |||
| start = 12 | |||
| collapsed = 1 | |||
}} | |||
[[Category:19edo]] | [[Category:19edo]] | ||
[[Category:Godzilla]] | [[Category:Godzilla]] | ||
[[Category:Meantone]] | [[Category:Meantone]] | ||