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0: 1/1 0.000 unison, perfect prime
{{Infobox ET}}
'''11ED5''' is the [[Ed5|equal division of the 5th harmonic]] into 11 parts of 252.3012 [[cent|cents]] each. It is related to the [[Meantone family|godzilla temperament]], which tempers out 49/48, 81/80, and 91/90 in the 2.3.5.7.13 subgroup.


1: 253.301 cents 8/7, 7/6
== Intervals ==
{| class="wikitable"
|-
! | degree
! | cents value
! | corresponding <br>JI intervals
! | comments
|-
| | 0
| | 0.0000
| | '''exact [[1/1]]'''
| |
|-
| | 1
| | 253.3012
| | [[8/7]], [[15/13]], [[7/6]]
| |
|-
| | 2
| | 506.6025
| | [[4/3]]
| |
|-
| | 3
| | 759.9037
| | [[14/9]]
| |
|-
| | 4
| | 1013.2050
| | [[9/5]]
| |
|-
| | 5
| | 1266.5062
| | [[27/26|27/13]], [[25/24|25/12]], [[21/20|21/10]]
| |
|-
| | 6
| | 1519.8075
| | [[12/5]]
| |
|-
| | 7
| | 1773.1087
| | [[14/5]]
| |
|-
| | 8
| | 2026.4100
| | [[16/5]], [[13/4]]
| |
|-
| | 9
| | 2279.7112
| | [[15/4]]
| |
|-
| | 10
| | 2533.0125
| | [[15/14|30/7]], [[13/3]], [[35/32|35/8]]
| |
|-
| | 11
| | 2786.3137
| | '''exact [[5/1]]'''
| | just major third plus two octaves
|}


2: 506.602 cents 4/3
== Harmonics ==
 
{{Harmonics in equal
3: 759.904 cents 14/9
| steps = 11
 
| num = 5
4: 1013.205 cents 9/5
| denom = 1
 
}}
5: 1266.506 cents
{{Harmonics in equal
 
| steps = 11
6: 1519.807 cents 12/5
| num = 5
 
| denom = 1
7: 1773.109 cents 14/5
| start = 12
 
| collapsed = 1
8: 2026.410 cents 16/5
}}
 
9: 2279.711 cents
 
10: 2533.012 cents
 
11: 5/1
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