29-odd-limit: Difference between revisions

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Proposing separating the lines before the table to be separated in paragraphs, and adding the smallest one that comes closest to consistency
 
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| twenogu octave
| twenogu octave
| greater vicesimononal infraoctave
| greater vicesimononal infraoctave
|-
| colspan="5" |Note that 'vicesimononal' is exchangeable with 'undetricesimal', both denoting the presence of factor 29.
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Note that 'vicesimononal' is exchangeable with 'undetricesimal', both denoting the presence of factor 29.
The smallest [[equal division of the octave]] that comes closest to being [[consistent]] in the 29-odd-limit is [[217edo]] (misses [[23/14]], [[23/21]], [[29/23]] and [[Octave complement|oc]].).


The smallest [[equal division of the octave]] which is [[consistent]] to the 29-odd-limit is [[282edo]]; that which is distinctly consistent to the same is [[1323edo]].
The one which is truly consistent is [[282edo]].
 
The one which is distinctly consistent to the same is [[1323edo]].


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