2:sqrt(6):3: Difference between revisions
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Created page with "'''2:sqrt(6):3''' is the '''hemipythagorean neutral triad,''' formed of 2 hemipythagorean neutral thirds stacked to form a perfect fifth. It is the radical interpretation of a neutral chord, and it is the unique triad bounded by a perfect fifth 3/2 that is identical to its reflection. 2:sqrt(6):3 is perfectly tuned in 2edf and its multiples, though any temperament in which 3/2 is mapped to an even number of steps has a tuning for it." |
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'''2:sqrt(6):3''' is the '''hemipythagorean neutral triad,''' formed of 2 [[Hemififth|hemipythagorean neutral thirds]] stacked to form a perfect fifth. It is the radical interpretation of a neutral chord, and it is the unique triad bounded by a perfect fifth [[3/2]] that is identical to its reflection. 2:sqrt(6):3 is perfectly tuned in [[2edf]] and its multiples, though any temperament in which 3/2 is mapped to an even number of steps has a tuning for it. | '''2:sqrt(6):3''' is the '''hemipythagorean neutral triad,''' formed of 2 [[Hemififth|hemipythagorean neutral thirds]] stacked to form a perfect fifth. It is the radical interpretation of a neutral chord, and it is the unique triad bounded by a perfect fifth [[3/2]] that is identical to its reflection. 2:sqrt(6):3 is perfectly tuned in [[2edf]] and its multiples, though any temperament in which 3/2 is mapped to an even number of steps has a tuning for it. | ||
[[Category:Chords]] | |||
Latest revision as of 04:39, 20 May 2025
2:sqrt(6):3 is the hemipythagorean neutral triad, formed of 2 hemipythagorean neutral thirds stacked to form a perfect fifth. It is the radical interpretation of a neutral chord, and it is the unique triad bounded by a perfect fifth 3/2 that is identical to its reflection. 2:sqrt(6):3 is perfectly tuned in 2edf and its multiples, though any temperament in which 3/2 is mapped to an even number of steps has a tuning for it.