29edo: Difference between revisions

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Contribution (talk | contribs)
Logarithmic intervals are not very relevant
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The following table shows how [[15-odd-limit intervals]] are represented in 29edo. Prime harmonics are in '''bold'''.  
The following table shows how [[15-odd-limit intervals]] are represented in 29edo. Prime harmonics are in '''bold'''.  
{{15-odd-limit|29}}
{{15-odd-limit|29}}
== Logarithmic π and ϕ, Acoustic π and ϕ ==
29edo has decent approximations of logarithmic π (4\29), [[Logarithmic phi|logarithmic ϕ]] (18\29), [[11/7#Proximity with π/2|acoustic π]] (19\29) and [[Acoustic phi|acoustic ϕ]] (20\29).<ref>octave-reduced equivalences</ref>
These intervals can be better approximated on various lower EDOs, but not all these four at the same time.
<references />
Not until [[304edo|304]] do we find a better EDO in terms of relative error on these intervals.


== Regular temperament properties ==
== Regular temperament properties ==