40/33: Difference between revisions
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Categories, added comparison with classic minor third and tridecimal supraminor third |
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'''40/33''', the '''undecimal supraminor third''', approx. 333 [[cent]]s in size, has a very close approximation in [[18edo]]. It is the [[fourth complement]] of [[11/10]], and only differs from two of it by [[4000/3993]]. | '''40/33''', the '''undecimal supraminor third''', approx. 333 [[cent]]s in size, has a very close approximation in [[18edo]]. It is the [[fourth complement]] of [[11/10]], and only differs from two of it by [[4000/3993]]. It is sharp of the classic minor third [[6/5]] by [[100/99]] (17.4¢); more notably, it differs from the tridecimal supraminor third [[63/52]] by only [[2080/2079]]. | ||
== See also == | == See also == | ||
* [[33/20]] | * [[33/20]] – its [[octave complement]] | ||
* [[99/80]] | * [[99/80]] – its [[fifth complement]] | ||
* [[11/10]] – its [[fourth complement]] | * [[11/10]] – its [[fourth complement]] | ||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] | ||
[[Category:11-limit]] | [[Category:11-limit]] | ||
[[Category:Third]] | [[Category:Third]] | ||
[[Category:Supraminor third]] | [[Category:Supraminor third]] | ||
Revision as of 04:32, 12 December 2021
| Interval information |
40/33, the undecimal supraminor third, approx. 333 cents in size, has a very close approximation in 18edo. It is the fourth complement of 11/10, and only differs from two of it by 4000/3993. It is sharp of the classic minor third 6/5 by 100/99 (17.4¢); more notably, it differs from the tridecimal supraminor third 63/52 by only 2080/2079.
See also
- 33/20 – its octave complement
- 99/80 – its fifth complement
- 11/10 – its fourth complement
- Gallery of just intervals