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{{odd-limit navigation}}
{{odd-limit navigation}}
This is a list of '''11-[[odd-limit]]''' intervals. To [[9-odd-limit]], it adds 5 additional interval pairs involving 11.
{{odd-limit intro|11}}


* [[1/1]], ([[2/1]])
* [[1/1]]
* '''[[12/11]]''', '''[[11/6]]'''
* '''[[12/11]], [[11/6]]'''
* '''[[11/10]]''', '''[[20/11]]'''
* '''[[11/10]], [[20/11]]'''
* [[10/9]], [[9/5]]
* [[10/9]], [[9/5]]
* [[9/8]], [[16/9]]
* [[9/8]], [[16/9]]
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* [[7/6]], [[12/7]]
* [[7/6]], [[12/7]]
* [[6/5]], [[5/3]]
* [[6/5]], [[5/3]]
* '''[[11/9]]''', '''[[18/11]]'''
* '''[[11/9]], [[18/11]]'''
* [[5/4]], [[8/5]]
* [[5/4]], [[8/5]]
* '''[[14/11]]''', '''[[11/7]]'''
* '''[[14/11]], [[11/7]]'''
* [[9/7]], [[14/9]]
* [[9/7]], [[14/9]]
* [[4/3]], [[3/2]]
* [[4/3]], [[3/2]]
* '''[[11/8]]''', '''[[16/11]]'''
* '''[[11/8]], [[16/11]]'''
* [[7/5]], [[10/7]]
* [[7/5]], [[10/7]]


{| class="wikitable"
{| class="wikitable center-all right-2 left-5"
! Ratio
! Size ([[cents|¢]])
! colspan="2" | [[Color name]]
! Name
|-
|-
! | Ratio
| [[12/11]]
! | Cents Value
| 150.637
! colspan="2" |[[Kite's color notation|Color Name]]
| 1u2
! | Name
| lu 2nd
| lesser undecimal neutral second
|-
|-
| | [[12/11]]
| [[11/10]]
| | 150.637
| 165.004
| | 1u2
| 1og2
| | lu 2nd
| logu 2nd
| | lesser undecimal neutral second
| greater undecimal neutral second
|-
|-
| | [[11/10]]
| [[11/9]]
| | 165.004
| 347.408
| | 1og2
| 1o3
| | logu 2nd
| ilo 3rd
| | greater undecimal neutral second
| undecimal neutral third
|-
|-
| | [[11/9]]
| [[14/11]]
| | 347.408
| 417.508
| | 1o3
| 1uz4
| | ilo 3rd
| luzo 4th
| | undecimal neutral third
| undecimal major third
|-
|-
| | [[14/11]]
| [[11/8]]
| | 417.508
| 551.318
| | 1uz4
| 1o4
| | luzo 4nd
| ilo 4th
| | undecimal major third
| undecimal superfourth
|-
|-
| | [[11/8]]
| [[16/11]]
| | 551.318
| 648.682
| | 1o4
| 1u5
| | ilo 4th
| lu 5th
| | undecimal super-fourth
| undecimal subfifth
|-
|-
| | [[16/11]]
| [[11/7]]
| | 648.682
| 782.492
| | 1u5
| 1or5
| | lu 5th
| loru 5th
| | undecimal sub-fifth
| undecimal minor sixth
|-
|-
| | [[11/7]]
| [[18/11]]
| | 782.492
| 852.592
| | 1or5
| 1u6
| | loru 5th
| lu 6th
| | undecimal minor sixth
| undecimal neutral sixth
|-
|-
| | [[18/11]]
| [[20/11]]
| | 852.592
| 1034.996
| | 1u6
| 1uy7
| | lu 6th
| luyo 7th
| | undecimal neutral sixth
| lesser undecimal neutral seventh
|-
|-
| | [[20/11]]
| [[11/6]]
| | 1034.996
| 1049.363
| | 1uy7
| 1o7
| | luyo 7th
| ilo 7th
| | lesser undecimal neutral seventh
| greater undecimal neutral seventh
|-
| | [[11/6]]
| | 1049.363
| | 1o7
| | ilo 7th
| | greater undecimal neutral seventh
|}
|}
The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]]; that which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the 17-odd-limit).
== See also ==
* [[11-limit]] ([[prime limit]])
* [[diamond11]] – as a scale


[[Category:just_interval]]
[[Category:11-odd-limit| ]] <!-- main article -->
[[Category:Odd limit]]
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