253389edo: Difference between revisions

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Created page with "{{Infobox ET}} {{EDO intro|253389}} == Theory == {{Harmonics in equal|253389}} This EDO is consistent to the 59-odd-limit, and indeed is distinctly consistent up to that poin..."
 
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{{Infobox ET}}
{{Mathematical interest}}
{{EDO intro|253389}}
{{Infobox ET
| Consistency = 59
| Distinct consistency = 59
}}
{{ED intro}}


== Theory ==
253389edo is distinctly [[consistent]] to the 59-odd-limit, and indeed is the first edo to achieve it. For that reason, it might attract considerable attention from those who are not put off by extremely small step sizes.
{{Harmonics in equal|253389}}
 
This EDO is consistent to the 59-odd-limit, and indeed is distinctly consistent up to that point. For that reason, it should attract considerable attention from those who are not put off by extremely small step sizes.
=== Prime harmonics ===
{{Harmonics in equal|253389|columns=11}}
{{Harmonics in equal|253389|columns=11|start=12|collapsed=true|title=Approximation of prime harmonics in 253389edo (continued)}}