20203edo: Difference between revisions

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~~==Theory==~~

20203edo is a very strong high limit edo, with a lower 19-limit [[Tenney-Euclidean_temperament_measures#TE simple badness|relative error]] than any edo until 128125. It is also distinctly consistent through the [[45-odd-limit|45-limit]], and has a lower relative error than any smaller distinctly consistent 41-limit patent val except 17461. It tempers out 47151/47150, 52326/52325, 69875/69874, 81796/81795, 111112/111111, 127281/127280, 156520/156519, 315495/315491, 395200/395199, 728365/728364, 1324323/1324300, 1518804/1518803, and 3845961/3845920 in the 43-limit.

~~===Prime harmonics===~~

~~{{harmonics in equal|20203}}~~

[[~~Category:Equal divisions of the octave~~|~~#####~~]]

20203edo is a very strong high-limit edo, with a lower 19-limit [[Tenney-Euclidean temperament measures #TE simple badness|relative error]] than any edo until 128125. It is also distinctly [[consistent]] through the [[45-odd-limit]], and has a lower relative error than any smaller distinctly consistent 41-limit patent val except [[17461edo|17461]]. It tempers out 47151/47150, 52326/52325, 69875/69874, 81796/81795, 111112/111111, 127281/127280, 156520/156519, 315495/315491, 395200/395199, 728365/728364, 1324323/1324300, 1518804/1518803, and 3845961/3845920 in the 43-limit.

=== Prime harmonics ===

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 {{Infobox ET|Consistency=45|Distinct consistency=45}}
 {{EDO intro|20203}}
-==Theory==
-edo is a very strong high limit edo, with a lower 19-limit [[Tenney-Euclidean_temperament_measures#TE simple badness|relative error]] than any edo until 128125. It is also distinctly consistent through the [[45-odd-limit|45-limit]], and has a lower relative error than any smaller distinctly consistent 41-limit patent val except 17461. It tempers out 47151/47150, 52326/52325, 69875/69874, 81796/81795, 111112/111111, 127281/127280, 156520/156519, 315495/315491, 395200/395199, 728365/728364, 1324323/1324300, 1518804/1518803, and 3845961/3845920 in the 43-limit.
-===Prime harmonics===
-{{harmonics in equal|20203}}
-[[Category:Equal divisions of the octave|#####]] <!-- 5-digit number -->
+edo is a very strong high-limit edo, with a lower 19-limit [[Tenney-Euclidean temperament measures #TE simple badness|relative error]] than any edo until 128125. It is also distinctly [[consistent]] through the [[45-odd-limit]], and has a lower relative error than any smaller distinctly consistent 41-limit patent val except [[17461edo|17461]]. It tempers out 47151/47150, 52326/52325, 69875/69874, 81796/81795, 111112/111111, 127281/127280, 156520/156519, 315495/315491, 395200/395199, 728365/728364, 1324323/1324300, 1518804/1518803, and 3845961/3845920 in the 43-limit.
+=== Prime harmonics ===
+{{Harmonics in equal|20203}}