22:28:33: Difference between revisions
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We can find another neogothic minor third by taking the mediant of [[7/6]] and [[6/5]], which is {{nowrap| (7 + 6)/(6 + 5) {{=}} [[13/11]] }}. The triad containing this third and the [[3/2|perfect fifth]] is [[22:26:33]]. Note that these triads are reduced to the [[13-odd-limit]] and invert to each other if and only if {{nowrap| (14/11)⋅(13/11)/(3/2) {{=}} [[364/363]] }}, the minor minthma or gentle comma, is [[tempering out|tempered out]]. | We can find another neogothic minor third by taking the mediant of [[7/6]] and [[6/5]], which is {{nowrap| (7 + 6)/(6 + 5) {{=}} [[13/11]] }}. The triad containing this third and the [[3/2|perfect fifth]] is [[22:26:33]]. Note that these triads are reduced to the [[13-odd-limit]] and invert to each other if and only if {{nowrap| (14/11)⋅(13/11)/(3/2) {{=}} [[364/363]] }}, the minor minthma or gentle comma, is [[tempering out|tempered out]]. | ||
{{chord edo approximation}} | |||
== See also == | == See also == | ||