29/18: Difference between revisions

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Created page with "{{Infobox Interval | Name = vicesimononal supraminor sixth }} In 29-limit just intonation, '''29/18''' is the '''vicesimononal supraminor sixth'''. It is sharp of the..."
 
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{{Infobox Interval
{{Infobox Interval
| Name = vicesimononal supraminor sixth
| Name = vicesimononal supraminor sixth
| Color name = 29o6, tweno 6th
}}
}}
In [[29-limit]] [[just intonation]], '''29/18''' is the '''vicesimononal supraminor sixth'''. It is sharp of the [[128/81|Pythagorean minor sixth (128/81)]] by [[261/256]] (~33{{cent}}), and sharp of the [[8/5|classical minor sixth (8/5)]] by [[145/144]] (~12{{cent}}).
In [[29-limit]] [[just intonation]], '''29/18''' is the '''vicesimononal supraminor sixth'''. It is sharp of the [[128/81|Pythagorean minor sixth (128/81)]] by [[261/256]] (~33{{cent}}), and sharp of the [[8/5|classical minor sixth (8/5)]] by [[145/144]] (~12{{cent}}).

Latest revision as of 19:09, 22 March 2024

Interval information
Ratio 29/18
Subgroup monzo 2.3.29 [-1 -2 1
Size in cents 825.6672¢
Name vicesimononal supraminor sixth
Color name 29o6, tweno 6th
FJS name [math]\displaystyle{ \text{m6}^{29} }[/math]
Special properties reduced
Tenney height (log2 nd) 9.02791
Weil height (log2 max(n, d)) 9.71596
Wilson height (sopfr(nd)) 37
Open this interval in xen-calc

In 29-limit just intonation, 29/18 is the vicesimononal supraminor sixth. It is sharp of the Pythagorean minor sixth (128/81) by 261/256 (~33 ¢), and sharp of the classical minor sixth (8/5) by 145/144 (~12 ¢).

See also