38/29: Difference between revisions
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Created page with "{{Infobox Interval | Name = }} In 29-limit just intonation, '''38/29''' is a subfourth. It is flat of the perfect fourth (4/3) by 58/57 (~30{{cent}}). It..." |
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{{Infobox Interval | {{Infobox Interval | ||
| Name = | | Name = Narrow vicesimononal subfourth | ||
| Color name = 29u19o4, twenuno 4th | |||
}} | }} | ||
In [[29-limit]] [[just intonation]], '''38/29''' is a subfourth. It is flat of the [[4/3|perfect fourth (4/3)]] by [[58/57]] (~30{{cent}}). It is very close to [[21/16]], the octave-reduced 21st harmonic, differing by [[609/608]]. | In [[29-limit]] [[just intonation]], '''38/29''' is a subfourth. It is flat of the [[4/3|perfect fourth (4/3)]] by [[58/57]] (~30{{cent}}). It is very close to [[21/16]], the octave-reduced 21st harmonic, differing by [[609/608]]. It also differs by less than 0.035 cents from the subfourth obtained from dividing [[3/2]] into three equal parts and taking two of them. | ||
== See also == | == See also == | ||
Latest revision as of 00:35, 10 July 2025
| Interval information |
In 29-limit just intonation, 38/29 is a subfourth. It is flat of the perfect fourth (4/3) by 58/57 (~30 ¢). It is very close to 21/16, the octave-reduced 21st harmonic, differing by 609/608. It also differs by less than 0.035 cents from the subfourth obtained from dividing 3/2 into three equal parts and taking two of them.
See also
- 29/19 – its octave complement