26edo: Difference between revisions
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== Logarithmic ϕ, Acoustic π, Acoustic ϕ == | == Logarithmic ϕ, Acoustic π, Acoustic ϕ == | ||
26edo has the good [[logarithmic phi]] / 2 (16\26) and [[acoustic phi]] (18\26) provided by [[13edo]], and gets a good [[11/7#Proximity with π/2|acoustic π/2]] just in between these two intervals (17\26), although not as close as the one of [[23edo]]. | 26edo has the very good [[logarithmic phi]] / 2 (16\26) and [[acoustic phi]] (18\26) provided by [[13edo]], and gets a very good [[11/7#Proximity with π/2|acoustic π/2]] just in between these two intervals (17\26), although not as close as the one of [[23edo]]. | ||
Not until [[89edo|89]] do we find a better EDO in terms of absolute error on these intervals, and not until [[1076edo|1076]] do we find one in terms of relative error. | Not until [[89edo|89]] do we find a better EDO in terms of absolute error on these intervals, and not until [[1076edo|1076]] do we find one in terms of relative error. | ||