357/256: Difference between revisions
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The '''merry tritone''', '''357/256''', is a close approximation to [[25edo#Intervals|12\25]], hence the name. It is also a rather good approximation to [[32/23]] at | The '''merry tritone''', '''357/256''', is a close approximation to [[25edo#Intervals|12\25]], hence the name. It is also a rather good approximation to [[32/23]] at [[8211/8192]] (about four cents) away. In the same region ('flat [[tritone]]'), we have [[25/18]] at [[3213/3200]] down and [[7/5]] at [[256/255]] up. | ||
== Terminology and notation == | == Terminology and notation == | ||
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[[Category:Tritone]] | [[Category:Tritone]] | ||
[[Category:Octave-reduced harmonics]] | [[Category:Octave-reduced harmonics]] | ||
[[Category:25edo]] | |||