1889edo: Difference between revisions

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 {{Infobox ET}}
-The '''1889 division''' divides the octave into 1889 equal parts of 0.6353 cents each. It is strong in the 23-limit, though [[1578edo|1578]], which among other things has a lower 23-limit [[Tenney-Euclidean temperament measures #TE simple badness|relative error]], rather puts it in the shade. It is distinctly [[consistent]] through the 27-odd-limit, but not, unlike 1578, to the 29-odd-limit. Even so, it should be noted that it supplies the [[optimal patent val]] for the 7-limit [[monzismic]] temperament.
+{{EDO intro|1889}}
+edo is strong in the [[23-limit]], though [[1578edo|1578]], which among other things has a lower 23-limit [[Tenney-Euclidean temperament measures #TE simple badness|relative error]], rather puts it in the shade. It is distinctly [[consistent]] through the 27-odd-limit, but not, unlike 1578, to the 29-odd-limit. Even so, it should be noted that it supplies the [[optimal patent val]] for the 7-limit [[monzismic]] temperament.
 === Prime harmonics ===
 {{Harmonics in equal|1889|columns=11}}
-=== Miscellaneous properties ===
+=== Subsets and supersets ===
 edo is the 290th [[prime edo]].
-[[Category:Equal divisions of the octave|####]] <!-- 4-digit number -->
-[[Category:Prime EDO]]
 [[Category:Monzismic]]